Marriage in the Bible

Table of Contents Introduction Importance of Marriage Is it compulsory? Role of Husband and Wife in Marriage Divorce and Remarriage-marriage Conclusion References Introduction The Bible regards marriage as a union between a man and woman. In the Garden of Eden, God created man and woman and then established the marriage institution. During creation, God realized that man would be alone and lonely without company, hence the need to come up with a helper.Advertising We will write a custom essay sample on Marriage in the Bible specifically for you for only $16.05 $11/page Learn More The book of genesis 2:24 (King James Version), says â€Å"therefore shall a man leave his father and his mother, and shall cleave unto his wife: and they will be one flesh.† From the creation story, it is evident that God instituted marriage as a union between man and woman. Although God instituted marriage as the foundation of family and society, His apostle declared that Christians could opt to remain single so long as they could control their urges and avoid indulging in immoral sexual behaviors. Some patriarchs and prophets such as Jeremiah, Elijah, Paul, and even Jesus never married. Hence, marriage in the Bible is an issue that has divided Christians based on the Biblical interpretation because some root for marriage while others support celibacy. Importance of Marriage After creating man, God realized that man could not live happily without companionship and thus created a helper for him. Since the Garden of Eden was very expansive and Adam was not able to dress it on his own, God reasoned that he needed a companion and helper. When Adam woke up from deep sleep, he recognized Eve as part of his bones and flesh. Adam expressed satisfaction in having Eve as his companion and helper. Adams (1986) asserts, â€Å"God designed marriage as the foundational element of all human society† (p.4). During creation, Adam and eve formed the basic unit of society and thus set the precedent of marriage as a union of a man and a woman. Hence, God instituted marriage as a source of companionship for man and woman as they tended the Garden of Eden (Hanegraaff, 2012).Advertising Looking for essay on religion theology? Let's see if we can help you! Get your first paper with 15% OFF Learn More Marriage is also important to humans because it provides them with the ability to procreate and build strong societies that respect human dignity. God created only Adam and Eve and through procreation, they have multiplied and filled the earth with billions of people. According to the book of genesis 1:28, after creating a man and a woman, God bestowed them with blessings and told them to â€Å"†¦be fruitful, and multiply, and replenish the earth, and subdue it: and have dominion over the fish of the sea, and over the fowl of the air, and over every living thing that moveth upon the earth.† Adam and Eve used their p ower to procreate and multiply populations, thus replenishing the earth so that they could rule the world. Hence, the procreation capacity of marriage has helped humanity to multiply and replenish the earth as per the blessings that God gave to Adam and Eve during creation. Is it compulsory? In the Bible, marriage is not compulsory, but it depends on the interests of a person. However, catholic has made it compulsory for nuns and monks to stay away from marriage. Catholics believe that celibacy is a better option because it relieves a person from marriage and family responsibilities and increases commitment to spiritual issues. In his concession, Paul asserts, â€Å"†¦it is not good for a man to touch a woman† (1 Corinthians 7:1). Some Christians have taken the concession that Paul made in Corinthians and practiced celibacy as a means of dedicating their lives to spiritual matters. Christians who practice celibacy have accepted that marriage is not good because it interf eres with spiritual matters that God has ordained for them to perform. For example, when Jesus was selecting his disciples, he told them â€Å"follow me†, but one gave an excuse that he wanted to go home and bury the dead while another said he wanted to return home and bid farewell to his family (Luke 9:59). In marriage, people experience many challenges that can distract them from pursing their missions as ordained by God. Hence, Paul’s sentiments explain why nuns and monks do not marry. However, most Christians accept marriage as a holy institution that should form the basis of family and society. Without marriage, it would be very hard for Christians to instill Christian values and principles on families and the general society. Thus, marriage is a basic unit of family and society, which has a noble role of defining morality in the society.Advertising We will write a custom essay sample on Marriage in the Bible specifically for you for only $16.05 $11 /page Learn More Sexual immorality has been a setback, which has been downgrading the essence of marriage in modern society. Campbell (2003) argues, â€Å"Extramarital acts of sexual love are, no less than unloving begetting, attempts to put asunder on what God joined together†¦Ã¢â‚¬  (p. 266). Owing to immorality, Paul admonishes Christians, â€Å"to avoid fornication, let every man have his own wife, and let every woman have her own husband† (1 Corinthians 7:2). Therefore, most Christian factions advise their members to marry to avoid the temptations of immorality, which is exceedingly rampant in the modern society. Role of Husband and Wife in Marriage During creation, God defined the responsibility of a woman as a helper. After God created Adam, He noted that he had a great responsibility of tending the Garden of Eden, and thus decided to create a helper for him. The creation story says that God made Adam sleep before removing one of his ribs out of w hich he molded Eve. When Adam woke up, he recognized eve as part of his bones and flesh. As a helper, a wife plays a significant role in assisting her husband to perform certain duties. According to Adams (1986), God created Eve to help man in procreation purposes and in tending the Garden of Eden. Therefore, wives and husbands have common duties on this earth. The Bible states that a husband should be the head of the family. Husband has a great responsibility of providing to the family and ensuring that family members have protection from external forces. The book of Ephesians advises women to submit to their husbands â€Å"for the husband is the head of the wife, even as Christ is the head of the church: and he is the savior of the body† (5:23). Moreover, the Bible apprises husbands to show their wives unconditional love for Christ did the same when He went on the cross. In this view, Campbell (2003) advises that husbands should not treat their wives and children as slaves, but rather they should â€Å"treat their wives as equals, assuming their God-given responsibility of caring, protecting, and providing for them† (p. 60). Hence, husband and wife have complementary roles in the family, which are essential in caring, providing, and protecting their family members.Advertising Looking for essay on religion theology? Let's see if we can help you! Get your first paper with 15% OFF Learn More Divorce and Remarriage-marriage Problems in marriages have compelled many couples to divorce and remarry. Cases of divorce are rampant is the modern society because social, economic, and cultural problems have increased in the past decades. The Bible views marriage as an eternal union between man and woman as it states that when people get married, they become one flesh and thus, â€Å"what therefore God hath joined together, let not man put asunder† (Mathew 19:6). Although Moses instructed Israelites to divorce their wives by giving them a divorce certificate, Jesus said that God permitted divorce because people have hardened their hearts; however, but God does not sanction divorce. Hence, when Jesus came, he tightened the issue of divorce among Christians by saying, â€Å"Whosoeuer putteth away his wife, marrieth another, committeth adultery: and whosoeuer marrieth her that is put away from her husband, committeth adultery† (Luke 16:18). In this statement, Jesus pre vents married couples from divorcing and remarrying as they please for it is against marriage principles as instituted by God in the Garden of Eden. Conclusion Fundamentally, marriage is a holy institution that God started in the Garden of Eden. It consists of union between a man and woman who have agreed to stay together in a marriage. Although Paul gave his opinion that celibacy is good, some religions have made it compulsory for religious servants to uphold chastity in a bid to ensure total commitment to spiritual matters. However, the Bible teaches that to marry or not to remain single is a personal issue that no one should impose on another. Therefore, people should respect marriage by making an informed decision on whether to marry or not, and when they marry, they should understand that the Bible does not permit divorce. References Adams, J. (1986). Marriage, Divorce, and Remarriage in the Bible: A fresh look at what  Scripture teaches. New York, NY: Zondervan. Campbell, K. (2003). Marriage and Family in the Biblical World. New York, NY: InterVarsity Press. .Hanegraaff, H. (2012). The Creation Answer Book. Colorado, CO: Thomas Nelson. This essay on Marriage in the Bible was written and submitted by user Samara C. to help you with your own studies. You are free to use it for research and reference purposes in order to write your own paper; however, you must cite it accordingly. You can donate your paper here.

Social Comparison Theory

Social Comparison Theory With regards to questions about identity, the average person responds by comparing himself to others. However, it is important to point out that the person compares himself to people that are in his immediate vicinity. Comparisons are made based on unique attributes, such as, age, gender, eye color, and height.Advertising We will write a custom research paper sample on Social Comparison Theory specifically for you for only $16.05 $11/page Learn More Thus, the average person relies on distinguishing features in self-description (Kassin, Fein, Markus, 2014). Interestingly, the answer to the question does not remain constant. If the interviewer has the power to change the person’s social surroundings, then, he must also expect a different set of answers based on the same questions. Therefore, the self is a â€Å"relative† social construct (Kassin, Fein, Markus, 2014). The significance of social comparison theory is in the idea that an individual has the capability to change his behavior, and how he perceives himself. Defining Social Comparison Theory The core concept of social comparison theory is the brainchild of Leon Festinger. He pointed out that a person belongs to a particular social group. Festinger added that the said social group influences a person’s opinion and abilities. Social comparison theory asserts that a person’s self-description is dependent on information gleaned from observing family members, friends, acquaintances, and other important person in the lives of the interviewee. Festinger asserted that, â€Å"individuals adopted a group’s standards by comparing their own opinions, and abilities with the consensus in the group, and modifying their views so that they were in accordance with the group’s norms† (Krizan Gibbons, 2014, p.39). Festinger emphasized the idea that â€Å"individuals compare themselves to others in order to seek information about the world and thei r place in it† (Krizan Gibbons, 2014, p.39).  It is important to point out, that to some extent self-description is even influenced by the â€Å"fleeting, everyday exposure to strangers† (Kassin, Fein, Markus, 2014, p.64). Nevertheless, the average person compares himself to those who are similar to him in relevant ways. For example, a college student will determine his reading ability based on how he sees himself in comparison to other college students. He will not compare himself to high school students.Advertising Looking for research paper on social sciences? Let's see if we can help you! Get your first paper with 15% OFF Learn More Significance of Social Comparison Theory Social comparison theory’s biggest contribution is the discovery that â€Å"the more uncertain people are, the more they will rely on those comparison for definition and validation† (Gerber, 1999, p.173). As a consequence, â€Å"individuals resolve their uncertainties by reference to groups, and that group definition often comes from comparison with other groups (Gerber, 1999, p.173). One of the problematic stages in personal development occurs during the teenage years when an individual is least uncertain and more vulnerable. Teenagers are prone to make choices that will negatively affect their future. It is therefore interesting to apply social comparison theory in crafting strategies that will help solve social problems involving teenagers. There are a variety of ways that social scientists can apply insights gleaned from the study of social comparison theory. Two of the most exciting areas are in the study of gang-related violence, and the creation of more effective intervention strategies in cases involving alcoholism or drug addiction. In this regard it is important to point out that the family is the â€Å"primary and most influential group for comparison, and for establishment of lifestyle† (Gerber, 1999, p.173). The focus must be on the family. It is imperative to support parents. It is imperative to focus resources to families in order to help parents build a strong family structure. Community resources must be redirected to the family. When it comes to gang-related problems, it is imperative to consider the impact of the group when it comes to validation, and the establishment of the person’s lifestyle. It is therefore foolish to attempt reforming behavior without creating a mechanism that can help the individual receive positive validation and develop a different kind of lifestyle. This is perhaps the reason why Alcoholics Anonymous is successful in helping people change their behavior towards the consumption of liquor. Alcoholics Anonymous created a new group or an environment filled with new social interconnections that help the individual create new social norms. Conclusion Social comparison theory has many applications. This theory offers insights when it comes to personal develop ment and human behavior. However, one of the key aspects of social comparison theory is the way it explains how an individual’s self-description is influenced by social factors that surround him.Advertising We will write a custom research paper sample on Social Comparison Theory specifically for you for only $16.05 $11/page Learn More According to this theory, â€Å"self† is a relative construct. This is an interesting insight into human behavior and personal development. This theory can be utilized to solve social issues, such as, gang-related violence and drug addiction. It means that a person is dependent on social factors when it comes to altering behavior. It is therefore important to strengthen family structures. In the struggle against gang-related violence and drug addiction, half the battle is already won if a child belongs to a family that can help him establish a positive lifestyle. With regards to individuals that needed a way out of their troubled past, counselors and intervention specialists must develop a mechanism that will enable patients to generate positive validation. They need a mechanism that will help them establish a new kind of lifestyle. It can be argued that Alcoholics Anonymous is successful in helping people overcome destructive behavior, because they create a new environment that helps patients alter their â€Å"self† construct in a positive way. References Gerber, S. (1999). Enhancing counselor intervention strategies: An integrational  viewpoint. PA: Taylor Francis Group. Kassin, S., Fein, S., Markus, H. (2014). Social psychology. CA: Cengage Learning. Krizan, Z. Gibbons, F. (2014). Communal functions of social comparison.  New York: Cambridge University Press.Advertising Looking for research paper on social sciences? Let's see if we can help you! Get your first paper with 15% OFF Learn More

Complete Guide to Integers on SAT Math (Advanced)

Complete Guide to Integers on SAT Math (Advanced) SAT / ACT Prep Online Guides and Tips Integer questions are some of the most common on the SAT, so understanding what integers are and how they operate will be crucial for solving many SAT math questions. Knowing your integers can make the difference between a score you’re proud of and one that needs improvement. In our basic guide to integers on the SAT (which you should review before you continue with this one), we covered what integers are and how they are manipulated to get even or odd, positive or negative results. In this guide, we will cover the more advanced integer concepts you’ll need to know for the SAT. This will be your complete guide to advanced SAT integers, including consecutive numbers, primes, absolute values, remainders, exponents, and roots- what they mean, as well as how to handle the more difficult integer questions the SAT can throw at you. Typical Integer Questions on the SAT Because integer questions cover so many different kinds of topics, there is no â€Å"typical† integer question. We have, however, provided you with several real SAT math examples to show you some of the many different kinds of integer questions the SAT may throw at you. Over all, you will be able to tell that a question requires knowledge and understanding of integers when: #1: The question specifically mentions integers (or consecutive integers). Now this may be a word problem or even a geometry problem, but you will know that your answer must be in whole numbers (integers) when the question asks for one or more integers. If $j$, $k$, and $n$ are consecutive integers such that $0jkn$ and the units (ones) digit of the product $jn$ is 9, what is the units digit of $k$? A. 0B. 1C. 2D. 3E. 4 (We will go through the process of solving this question later in the guide) #2: The question deals with prime numbers. A prime number is a specific kind of integer, which we will discuss in a minute. For now, know that any mention of prime numbers means it is an integer question. What is the product of the smallest prime number that is greater than 50 and the greatest prime number that is less than 50? (We will go through the process of solving this question later in the guide) #3: The question involves an absolute value equation (with integers) Anything that is an absolute value will be bracketed with absolute value signs which look like this:| | For example: $|-210|$ or $|x + 2|$ $|10 - k| = 3$ $|k - 5| = 8$ What is a value for k that fulfills both equations above? (We will go through how to solve this problem in the section on absolute values below) Note: there are several different kinds of absolute value problems. About half of the absolute value questions you come across will involve the use of inequalities (represented by $$ or $$). If you are unfamiliar with inequalities, check out our guide to inequalities. The other types of absolute value problems on the SAT will either involve a number line or a written equation. The absolute value questions involving number lines almost always use fraction or decimal values. For information on fractions and decimals, look to our guide to SAT fractions. We will be covering only written absolute value equations (with integers) in this guide. #4: The question uses perfect squares or asks you to reduce a root value A root question will always involve the root sign: $√$ $√81$, $^3√8$ You may be asked to reduce a root, or to find the square root of a perfect square (a number that is the square of an integer). You may also need to multiply two or more roots together. We will go through these definitions as well as how all of these processes are done in the section on roots. (Note: A root question with perfect squares may involve fractions. For more information on this concept, look to our guide on fractions and ratios.) #5: The question involves multiplying or dividing bases and exponents Exponents will always be a number that is positioned higher than the main (base) number: $2^7$, $(x^2)^4$ You may be asked to find the values of exponents or find the new expression once you have multiplied or divided terms with exponents. We will go through all of these questions and topics throughout this guide in the order of greatest prevalence on the SAT. We promise that integers are a whole lot less mysterious than...whatever these things are. Exponents Exponent questions will appear on every single SAT, and you will likely see an exponent question at least twice per test. An exponent indicates how many times a number (called a â€Å"base†) must be multiplied by itself. So $4^2$ is the same thing as saying $4 * 4$. And $4^5$ is the same thing as saying $4 * 4 * 4 * 4 * 4$. Here, 4 is the base and 2 and 5 are the exponents. A number (base) to a negative exponent is the same thing as saying 1 divided by the base to the positive exponent. For example, $2^{-3}$ becomes $1/2^3$ = $1/8$ If $x^{-1}h=1$, what does $h$ equal in terms of $x$? A. $-x$B. $1/x$C. $1/{x^2}$D. $x$E. $x^2$ Because $x^{-1}$ is a base taken to a negative exponent, we know we must re-write this as 1 divided by the base to the positive exponent. $x^{-1}$ = $1/{x^1}$ Now we have: $1/{x^1} * h$ Which is the same thing as saying: ${1h}/x^1$ = $h/x$ And we know that this equation is set equal to 1. So: $h/x = 1$ If you are familiar with fractions, then you will know that any number over itself equals 1. Therefore, $h$ and $x$ must be equal. So our final answer is D, $h = x$ But negative exponents are just the first step to understanding the many different types of SAT exponents. You will also need to know several other ways in which exponents behave with one another. Below are the main exponent rules that will be helpful for you to know for the SAT. Exponent Formulas: Multiplying Numbers with Exponents: $x^a * x^b = x^[a + b]$ (Note: the bases must be the same for this rule to apply) Why is this true? Think about it using real numbers. If you have $2^4 * 2^6$, you have: $(2 * 2 * 2 * 2) * (2 * 2 * 2 * 2 * 2 * 2)$ If you count them, this give you 2 multiplied by itself 10 times, or $2^10$. So $2^4 * 2^6$ = $2^[4 + 6]$ = $2^10$. If $7^n*7^3=7^12$, what is the value of $n$? A. 2B. 4C. 9D. 15E. 36 We know that multiplying numbers with the same base and exponents means that we must add those exponents. So our equation would look like: $7^n * 7^3 = 7^12$ $n + 3 = 12$ $n = 9$ So our final answer is C, 9. $x^a * y^a = (xy)^a$ (Note: the exponents must be the same for this rule to apply) Why is this true? Think about it using real numbers. If you have $2^4 * 3^4$, you have: $(2 * 2 * 2 * 2) * (3 * 3 * 3 * 3)$ = $(2 * 3) * (2 * 3) * (2 * 3) * (2 * 3)$ So you have $(2 * 3)^4$, or $6^4$ Dividing Exponents: ${x^a}/{x^b} = x^[a-b]$ (Note: the bases must be the same for this rule to apply) Why is this true? Think about it using real numbers. ${2^6}/{2^2}$ can also be written as: ${(2 * 2 * 2 * 2 * 2 * 2)}/{(2 * 2)}$ If you cancel out your bottom 2s, you’re left with $(2 * 2 * 2 * 2)$, or $2^4$ So ${2^6}/{2^2}$ = $2^[6-2]$ = $2^4$ If $x$ and $y$ are positive integers, which of the following is equivalent to $(2x)^{3y}-(2x)^y$? A. $(2x)^{2y}$B. $2^y(x^3-x^y)$C. $(2x)^y[(2x)^{2y}-1]$D. $(2x)^y(4x^y-1)$E. $(2x)^y[(2x)^3-1]$ In this problem, you must distribute out a common element- the $(2x)^y$- by dividing it from both pieces of the expression. This means that you must divide both $(2x)^{3y}$ and $(2x)^y$ by $(2x)^y$. Let's start with the first: ${(2x)^{3y}}/{(2x)^y}$ Because this is a division problem that involves exponents with the same base, we say: ${(2x)^{3y}}/{(2x)^y} = (2x)^[3y - y]$ So we are left with: $(2x)^{2y}$ Now, for the second part of our equation, we have: ${(2x)^y}/{(2x)^y}$ Again, we are dividing exponents that have the same base. So by the same process, we would say: ${(2x)^y}/{(2x)^y} = (2x)^[y - y] = (2x)^0 = 1$ (Why 1? Because, as you'll see below, anything raised to the power of 0 = 1) So our final answer looks like: ${(2x)^y}{((2x)^{2y} - 1)}$ Which means our final answer is C. Taking Exponents to Exponents: $(x^a)^b = x^[a * b]$ Why is this true? Think about it using real numbers. $(2^3)^4$ can also be written as: $(2 * 2 * 2) * (2 * 2 * 2) * (2 * 2 * 2) * (2 * 2 * 2)$ If you count them, 2 is being multiplied by itself 12 times. So $(2^3)^4 = 2^[3 * 4] = 2^12$ $(x^y)^6 = x^12$, what is the value of $y$? A. 2B. 4C. 6D. 10E. 12 Because exponents taken to exponents are multiplied together, our problem would look like: $y * 6 = 12$ $y = 2$ So our final answer is A, 2. Distributing Exponents: $(x/y)^a = {x^a}/{y^a}$ Why is this true? Think about it using real numbers. $(2/4)^3$ can be written as: $(2/4) * (2/4) * (2/4)$ $8/64 = 1/8$ You could also say $2^3/4^3$ = $8/64$ = $1/8$ $(xy)^z = x^z * y^z$ If you are taking a modified base to the power of an exponent, you must distribute that exponent across both the modifier and the base. $(3x)^3$ = $3^3 * x^3$ (Note on distributing exponents: you may only distribute exponents with multiplication or division- exponents do not distribute over addition or subtraction. $(x + y)^a$ is NOT $x^a + y^a$, for example) Special Exponents: For the SAT you should know what happens when you have an exponent of 0: $x^0=1$ where $x$ is any number except 0 (Why any number but 0? Well 0 to any power other than 0 is 0, because $0x = 0$. And any other number to the power of 0 is 1. This makes $0^0$ undefined, as it could be both 0 and 1 according to these guidelines.) Solving an Exponent Question: Always remember that you can test out exponent rules with real numbers in the same way that we did above. If you are presented with $(x^2)^3$ and don’t know whether you are supposed to add or multiply your exponents, replace your x with a real number! $(2^2)^3 = (4)^3 = 64$ Now check if you are supposed to add or multiply your exponents. $2^[2+3] = 2^5 = 32$ $2^[2 * 3] = 2^6 = 64$ So you know you’re supposed to multiply when exponents are taken to another exponent. This also works if you are given something enormous, like $(x^23)^4$. You don’t have to test it out with $2^23$! Just use smaller numbers like we did above to figure out the rules of exponents. Then, apply your newfound knowledge to the larger problem. And the philosophical debate continues. Roots Root questions are common on the SAT, and you should expect to see at least one during your test. Roots are technically fractional exponents. You are likely most familiar with square roots, however, so you may have never heard a root expressed in terms of exponents before. A square root asks the question: "What number needs to be multiplied by itself one time in order to equal the number under the root sign?" So $√36 = 6$ because 6 must be multiplied by itself one time to equal 36. In other words, $6^2 = 36$ Another way to write $√36$ is to say $^2√36$. The 2 at the top of the root sign indicates how many numbers (2 numbers, both the same) are being multiplied together to become 36. (Note: you do not expressly need the 2 at the top of the root sign- a root without an indicator is automatically a square root.) So $^3√27 = 3$ because three numbers, all of which are the same ($3 * 3 * 3$), multiplied together equals 27. Or $3^3 = 27$. Fractional Exponents If you have a number to a fractional exponent, it is just another way of asking you for a root. So $16^{1/2} = ^2√16$ To turn a fractional exponent into a root, the denominator becomes the value to which you take the root. But what if you have a number other than 1 in the numerator? $16^{2/3} = ^3√16^2$ The denominator becomes the value to which you take the root, and the numerator becomes the exponent to which you take the number under the root sign. Distributing Roots $√xy = √x * √y$ Just like with exponents, roots can be separated out. So $√20$ = $√2 * √10$ or $√4 * √5$ $√x * √y = √xy$ Because they can be separated, roots can also come together. So $√2 * √10$ = $√20$ Reducing Roots It is common to encounter a problem with a mixed root, where you have an integer multiplied by a root (like $3√2$). Here, $3√2$ is reduced to its simplest form, but let's say you had something like this instead: $2√12$ Now $2√12$ is NOT as reduced as it can be. In order to reduce it, we must find out if there are any perfect squares that factor into 12. If there are, then we can take them out from under the root sign. (Note: if there is more than one perfect square that can factor into your number under the root sign, use the largest one.) 12 has several factor pairs. These are: $1 * 12$ $2 * 6$ $3 * 4$ Well 4 is a perfect square because $2 * 2 = 4$. That means that $√4 = 2$. This means that we can take 4 out from under the root sign. Why? Because we know that $√xy = √x * √y$. So $√12 = √4 * √3$. And $√4 = 2$. So 4 can come out from under the root sign and be replaced by 2 instead. $√3$ is as reduced as we can make it, since it is a prime number. We are left with $2√3$ as the most reduced form of $√12$ (Note: you can test to see if this is true on most calculators. $√12 = 3.4641$ and $2 *√3 = 2 * 1.732 = 3.4641$. The two expressions are identical.) Now to finish the problem, we must multiply our reduced form of $√12$ by 2. Why? Because our original expression was $2√12$. $2 * 2√3 = 4√3$ So $2√12$ in its most reduced form is $4√3$ Remainders Questions involving remainders generally show up at least once or twice on any given SAT. A remainder is the amount left over when two numbers do not divide evenly. If you divide 12 by 4, you will not have any remainder (your remainder will be zero). But if you divide 13 by 4, you will have a remainder of 1, because there is 1 left over. You can think of the division as $13/4 = 3{1/4}$. That extra 1 is left over. Most of you probably haven’t worked with integer remainders since elementary school, as most higher level math classes and questions use decimals to express the remaining amount after a division (for the above example, $13/4 = 3 \remainder 1$ or $3.25$). But for some situations, decimals simply do not apply. Joanne’s hens laid a total of 33 eggs. She puts them into cartons that fit 6 eggs each. How many eggs will she have left that do NOT make a full carton of eggs? $33/6 = 5 \remainder 3$. So Joanne can make 5 full baskets with 3 eggs left over. Some remainder questions may seem incredibly obscure, but they are all quite basic once you understand what is being asked of you. Which of the following answers could be the remainders, in order, when five positive consecutive integers are divided by 4? A. 0, 1, 2, 3, 4B. 2, 3, 0, 1, 2C. 0, 1, 2, 0, 1D. 2, 3, 0, 3, 2E. 2, 3, 4, 3, 2 This question may seem complicated at first, so let’s break it down into pieces. The question is asking us to find the list of remainders when positive consecutive integers are divided by 4. This means we are NOT looking for the answer plus remainders- we are just trying to find the remainders by themselves. We will discuss consecutive integers below in the guide, but for now understand that "positive consecutive integers" means positive integers in a row along a number line. So positive consecutive integers increase by 1 continuously. , 12, 13, 14, 15, etc. are an example of positive consecutive integers. We also know that any number divided by 4 can have a maximum remainder of 3. Why? Because if any number could be divided by 4 with a remainder of 4 left over, it means it could be divided by 4 one more time! For example, $16/4 = 4 \remainder 0$ because 4 goes into 16 exactly 4 times. (It is NOT $3 \remainder 4$.) So that automatically lets us get rid of answer choices A and E, as those options both include a 4 for a remainder. Now we also know that, when positive consecutive integers are divided by any number, the remainders increase by 1 until they hit their highest remainder possible. When that happens, the next integer remainder resets to 0. This is because our smaller number has gone into the larger number an even number of times (which means there is no remainder). For example, $10/4 = 2 \remainder 2$, $/4 = 2 \remainder 3$, $12/4 = 3 \remainder 0$, and $13/4 = 3 \remainder 1$ Once the highest remainder value is achieved (n - 1, which in this case is 3), the next remainder resets to 0 and then the pattern repeats again from 1. So we’re looking for a pattern where the remainders go up by 1, reset to 0 after the remainder = 3, and then repeat again from 1. This means the answer is B, 2, 3, 0, 1, 2 Luckily, Joanne's remaining eggs did not go unloved for long. Prime numbers The SAT loves to test students on prime numbers, so you should expect to see one question per test on prime numbers. Be sure to understand what they are and how to find them. A prime number is a number that is only divisible by two numbers- itself and 1. For example, is a prime number because $1 * $ is its only factor. ( is not evenly divisible by 2, 3, 4, 5, 6, 7, 8, 9, or 10). 12 is NOT a prime number, because its factors are 1, 2, 3, 4, 6, and 12. It has more factors than just itself and 1. 1 is NOT a prime number, because its only factor is 1. The only even prime number is 2. Questions about primes come up fairly often on the SAT and understanding that 2 (and only 2!) is a prime number will be invaluable for solving many of these. A prime number $x$ is squared and then added to a different prime number, $y$. Which of the following could be the final result? An even number An odd number A positive number A. I onlyB. II onlyC. III onlyD. I and III onlyE. I, II, and III Now this question relies on your knowledge of both number relationships and primes. You know that any number squared (the number times itself) will be an even number if the original number was even, and an odd number if the original number was odd. Why? Because an even * an even = an even, and an odd * an odd = an odd ($6 * 6 = 36$ $7 * 7 = 49$). Next, we are adding that square to another prime number. You’ll also remember that an even number + an odd number is odd, an odd number + an odd number is even, and an even number + an even number is even. Knowing that 2 is a prime number, let’s replace x with 2. $2^2 = 4$. Now if y is a different prime number (as stipulated in the question), it must be odd, because the only even prime number is 2. So let’s say $y = 3$. $4 + 3 = 7$. So the end result is odd. This means II is correct. But what if both x and y were odd prime numbers? So let’s say that $x = 3$ and $y = 5$. So $3^2 = 9$. $9 + 5 = 14$. So the end result is even. This means I is correct. Now, for option number III, our results show that it is possible to get a positive number result, since both our results were positive. This means the final answer is E, I, II, and III If you forgot that 2 was a prime number, you would have picked D, I and III only, because there would have been no possible way to get an odd number. Remembering that 2 is a prime number is the key to solving this question. Another typical prime number question on the SAT will ask you to identify how many prime numbers fall in a certain range of numbers. How many prime numbers are between 30 and 50, inclusive? A. TwoB. ThreeC. FourD. FiveE. Six This might seem intimidating or time-consuming, but I promise you do NOT need to memorize a list of prime numbers. First, eliminate all even numbers from the list, as you know the only even prime number is 2. Next, eliminate all numbers that end in 5. Any number that ends is 5 or 0 is divisible by 5. Now your list looks like this: 31, 33, 37, 39, 41, 43, 47, 49 This is much easier to work with, but we need to narrow it down further. (You could start using your calculator here, or you can do this by hand.) A way to see if a number is divisible by 3 is to add the digits together. If that number is 3 or divisible by 3, then the final result is divisible by 3. For example, the number 31 is NOT divisible by 3 because $3 + 1 = 4$, which is not divisible by 3. However 33 is divisible by 3 because $3 + 3 = 6$, which is divisible by 3. So we can now eliminate 33 ($3 + 3 = 6$) and 39 ($3 + 9 = 12$) from the list. We are left with 31, 37, 41, 43, 47, 49. Now, to make sure you try every necessary potential factor, take the square root of the number you are trying to determine is prime. Any integer equal to or less than the square root will be a potential factor, but you do not have to try any numbers higher. Why? Well let’s take 36 as an example. Its factors are: 1, 2, 3, 4, 6, 9, 12, 18, and 36. But now look at the factor pairings. 1 36 2 18 3 12 4 9 6 6 (9 4) (12 3) (18 2) (36 1) After you get past 6, the numbers repeat. If you test out 4, you will know that 9 goes evenly into your larger number- no need to actually test 9 just to get 4 again! So all numbers less than or equal to a potential prime’s square root are the only potential factors you need to test. Going back to our list, we have 31, 37, 41, 43, 47, 49. Well the closest square root to 31 and 37 is 6. We already know that neither 2 nor 3 nor 5 factor evenly into 31 and 37. Neither do 4, or 6. You’re done. Both 31 and 37 must be prime. As for 41, 43, 47, and 49, the closest square root of these is 7. We already know that neither 2 nor 3 nor 5 factor evenly into 41, 43, 47, or 49. 7 is the exact square root of 49, so we know 49 is NOT a prime. As for 41, 43, and 47, neither 4 nor 6 nor 7 go into them evenly, so they are all prime. You are left with 31, 37, 41, 43, and 47. So your answer is D, there are five prime numbers (31, 37, 41, 43, and 47) between 30 and 50. Prime numbers, Prime Directive, either way I'm sure we'll live long and prosper. Absolute Values Absolute values are a concept that the SAT loves to use, as it is all too easy for students to make mistakes with absolute values. Expect to see one question on absolute values per test (though very rarely more than one). An absolute value is a representation of distance along a number line, forward or backwards. This means that an absolute value equation will always have two solutions. It also means that whatever is in the absolute value sign will be positive, as it represents distance along a number line and there is no such thing as a negative distance. An equation $|x + 3| = 14$, has two solutions: $x = $ $x = -17$ Why -17? Well $-17 + 3 = -14$ and, because it is an absolute value (and therefore a distance), the final answer becomes positive. So $|-14| = 14$ When you are presented with an absolute value, instead of doing the math in your head to find the negative and positive solution, rewrite the equation into two different equations. When presented with the above equation $|x + 3| = 14$, take away the absolute value sign and transform it into two equations- one with a positive solution and one with a negative solution. So $|x + 3| = 14$ becomes: $x + 3 = 14$ AND $x + 3 = -14$ Solve for $x$ $x = $ and $x = -17$ $|10 - k| = 3$ $|k - 5| = 8$. What is a value for $k$ that fulfills both equations above? We know that any given absolute value expression will have two solutions, so we must find the solution that each of these equations shares in common. For our first absolute value equation, we are trying to find the numbers for $k$ that, when subtracted from 10 will give us 3 and -3. That means our $k$ values will be 7 and 13. Why? Because $10 - 7 = 3$ and $10 - 13 = -3$ Now let's look at our second equation. We know that the two numbers for $k$ for $k - 5$ must give us both 8 and -8. This means our $k$ values will be 13 and -3. Why? Because $13 - 5 = 8$ and $-3 - 5 = -8$. 13 shows up as a solution for both problems, which means it is our answer. So our final answer is 13, this is the number for $k$ that can solve both equations. Consecutive Numbers Questions about consecutive numbers may or may not show up on your SAT. If they appear, it will be for a maximum of one question. Regardless, they are still an important concept for you to understand. Consecutive numbers are numbers that go continuously along the number line with a set distance between each number. So an example of positive, consecutive numbers would be: 4, 5, 6, 7, 8 An example of negative, consecutive numbers would be: -8, -7, -6, -5, -4 (Notice how the negative integers go from greatest to least- if you remember the basic guide to integers, this is because of how they lie on the number line in relation to 0) You can write unknown consecutive numbers out algebraically by assigning the first in the series a variable, $x$, and then continuing the sequence of adding 1 to each additional number. The sum of four positive, consecutive integers is 54. What is the first of these integers? If x is our first, unknown, integer in the sequence, so you can write all four numbers as: $x + (x + 1) + (x + 2) + (x + 3) = 54$ $4x + 6 = 54$ $4x = 48$ $x = 12$ So, because x is our first number in the sequence and $x= 12$, the first number in our sequence is 12. You may also be asked to find consecutive even or consecutive odd integers. This is the same as consecutive integers, only they are going up every other number instead of every number. This means there is a difference of two units between each number in the sequence instead of 1. An example of positive, consecutive even integers: 8, 10, 12, 14, 16 An example of positive, consecutive odd integers: 15, 17, 19, 21, 23 Both consecutive even or consecutive odd integers can be written out in sequence as: $x, x + 2, x + 4, x + 6$, etc. No matter if the beginning number is even or odd, the numbers in the sequence will always be two units apart. What is the median number in the sequence of five positive, consecutive odd integers whose sum is 185? $x + (x + 2) + (x + 4) + (x + 6) + (x + 8) = 185$ $5x + 20 = 185$ $5x = 165$ $x = 33$ So the first number in the sequence is 33. This means the full sequence is: 33, 35, 37, 39, 41 The median number in the sequence is 37. Bonus history lesson- Grover Cleveland is the only US president to have ever served two non-consecutive terms. Steps to Solving an SAT Integer Question Because SAT integer questions are so numerous and varied, there is no set way to approach them that is entirely separate from approaching other kinds of SAT math questions. But there are a few techniques that will help you approach your SAT integer questions (and by extension, most questions on SAT math). #1: Make sure the question requires an integer. If the question does NOT specify that you are looking for an integer, then any number- including decimals and fractions- are fair game. Always read the question carefully to make sure you are on the right track. #2: Use real numbers if you forget your integer rules. Forget whether positive, even consecutive integers should be written as $x + (x + 1)$ or $x + (x + 2)$? Test it out with real numbers! 14, 16, 18 are consecutive even integers. If $x = 14$, $16 = x + 2$, and $18 = x + 4$. This works for most all of your integer rules. Forget your exponent rules? Plug in real numbers! Forget whether an even * an even makes an even or an odd? Plug in real numbers! #3: Keep your work organized. Like with most SAT math questions, integer questions can seem more complex than they are, or will be presented to you in strange ways. Keep your work well organized and keep track of your values to make sure your answer is exactly what the question is asking for. Santa is magic and has to double-check his list. So make sure you double-check your work too! Test Your Knowledge 1. If $a^x * a^6 = a^24$ and $(a^3)^y = a^15$, what is the value of $x + y$? A. 9B. 12C. 23D. 30E. 36 2. If $48√48 = a√b$ where $a$ and $b$ are positive integers and $a b$, which of the following could be a value of $ab$? A. 48B. 96C. 192D. 576E. 768 3. What is the product of the smallest prime number that is greater than 50 and the greatest prime number that is less than 50? 4.If $j, k$, and $n$ are consecutive integers such that $0jkn$ and the units (ones) digit of the product $jn$ is 9, what is the units digit of $k$? A. 0B. 1C. 2D. 3E. 4 Answers: C, D, 2491, A Answer Explanations: 1. In this question, we are being asked both to multiply bases with exponents as well as take a base with an exponent to another exponent. Essentially, the question is testing us on whether or not we know our exponent rules. If we remember our exponent rules, then we know that we must add exponents when we are multiplying two of the same base together. So $a^x * a^6 = a^24$ = $a^{x + 6} = a^24$ $x + 6 = 24$ $x = 18$ We have our value for $x$. Now we must find our $y$. We also know that, when taking a base and exponent to another exponent, we must multiply the exponents. So $(a^3)^y = a^15$ = $a^{3 * y} = a^15$ $3 * y = 15$ $y = 5$ In the final step, we must add our $x$ and $y$ values together: $18 + 5 = 23$ So our final answer is C, 23. 2. We are starting with $48√48$ and we know we must reduce it. Why? Because we are told that our first $48 = a$ and our second $48 = b$ AND that $a b$. Right now our $a$ and $b$ are equal, but, by reducing the expression, we will be able to find an $a$ value that is greater than our $b$ So let's find all the factors of 48 to see if there are any perfect squares. 48 $1 * 48$ $2 * 24$ $3 * 16$ $4 * 12$ $6 * 8$ Two of these pairings have perfect squares. 16 is our largest perfect square, which means that it will be the number we must use to reduce $48√48$ down to its most reduced form. Though we are not explicitly asked to find the most reduced form of $48√48$, we can start there for now. So $48√48 = 48 * √16 * √3$ $48 * 4 *√3$ $192√3$ This means that our $a = 192$ and our $b = 3$, then: $ab = 192 * 3 = 576$ So our final answer is D, 576. (Special note: you'll notice how we are told to find one possible value for $ab$, not necessarily $ab$ when $48√48$ is at its most reduced. So if our above answer hadn't matched one of our answer options, we would have had to reduce $48√48$ only part way. $48√48 = 48 * √4 * √12$ $48 * 2 * √12$ $96√12$ This would make our $a = 96$ and our $b = 12$, meaning that our final answer for $ab$ would be $96 * 12 = 52$.) 3. This question requires us to be able to figure out which numbers are prime. Let us use the same methods we used during the above section on prime numbers. All prime numbers other than 2 will be odd and there is no prime number that ends in 5. So let's list the odd numbers (excluding ones that end in 5's) above and below 50. 41, 43, 47, 49, 51, 53, 57, 59 We are trying to find the ones closest to 50 on either side, so let's first test the highest number in the 40's. 49 is the perfect square of 7, which means it is divisible by more than just itself and 1. We can cross 49 off the list. 47 is not divisible by 3 because $7 + 4 = $ and is not divisible by 3. It is also not divisible by any even number (because an even * an even = an even), by 5, or by 7. This means it must be prime. (Why did we stop here? Remember that we only have to test potential factors up until the closest square root of the potential prime. $√47$ is between $6^2 = 36$ and $7^2 = 49$, so we tested 7 just to be safe. Once we saw that 7 could not go into 47, we proved that 47 is a prime.) 47 is our largest prime less than 50. Now let's test the smallest number greater than 50. 51 is odd, but $5 + 1 = 6$, which is divisible by 3. That means that 51 is also divisible by 3 and thus cannot be prime. 53 is not divisible by 3 because $5 + 3 = 8$, which is not divisible by 3. It is also not divisible by 5 or 7. Therefore it is prime. (Again, we stopped here because the closest square root to 53 is between 7 and 8. And 8 cannot be a prime factor because all of its multiples are even). This means our smallest prime less than 50 is 47 and our largest is 53. Now we just need to find the product of those two numbers. $47 * 53 = 2491$ Our final answer is 2491. 4. We are told that $j$, $k$, and $n$ are consecutive integers. We also know they are positive (because they are greater than 0) and that they go in ascending order, $j$ to $k$ to $n$. We are also told that $jn$ equals a number with a units digit of 9. So let's find all the ways to get a product of 9 with two numbers. $1 * 9$ $3 * 3$ The only way to get any number that ends in 9 (units digit 9) from the product of two numbers is in one of two ways: #1: Both the original numbers have a units digit of 3 #2: The two original numbers have units digits of 1 and 9, respectively. Now let's visualize positive consecutive integers. Positive consecutive integers must go up in order with a difference of 1 between each variable. So $j, k, n$ could look like any collection of three numbers along a consistent number line. 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, , 12, 13, 14, 15, 16, etc. There is no possible way that the units digits of the first and last of three consecutive numbers could both be 3. Why? Because if one had a units digit of 3, the other would have to end in either 1 or 5. Take 13 as an example. If $j$ were 13, then $n$ would have to be 15. And if $n$ were 13, then $j$ would have to be . So we know that neither $j$ nor $n$ has a units digit of 3. Now let's see if there is a way that we can give $j$ and $n$ units digits of 1 and 9 (or 9 and 1). If $j$ were given a units digit of 1, $n$ would have a units digit of 3. Why? Picture $j$ as . $n$ would have to be 13, and $ * 13 = 143$, which means the units digit of their product is not 9. But what if $n$ was a number with a units digit of 1? $j$ would have a units digit of 9. Why? Picture $n$ as now. $j$ would be 9. $9 * = 99$. The units digit is 9. And if the last digit of $j$ is 9 and the numbers $j, k, \and n$ are consecutive, then $k$ has to end in 0. So our final answer is A, 0. The Take-Aways Integers and integer questions can be tricky for some students, as they often involve concepts not tested in high school level math classes (when’s the last time you dealt with integer remainders, for example?). But most integer questions are much simpler than they appear. If you know your definitions- integers, consecutive integers, absolute values, etc.- and you know how to pay attention to what the question is asking you to find, you’ll be able to solve most any integer question that comes your way. What’s Next? Whew! You’ve done your paces on integers, both basic and advanced. Now that you’ve tackled these foundational topics of the SAT math, make sure you’ve got a solid grasp of all the math topics covered by the SAT math section, so that you can take on the SAT with confidence. Find yourself running out of time on SAT math? Check out our article on how to buy yourself time and complete your SAT math problems before time’s up. Feeling overwhelmed? Start by figuring out your ideal score and check out how to improve a low SAT math score. Already have pretty good scores and looking to get a perfect 800 on SAT Math? Check out our article on how to get a perfect score written by a full SAT scorer. Want to improve your SAT score by 160 points? Check out our best-in-class online SAT prep program. We guarantee your money back if you don't improve your SAT score by 160 points or more. Our program is entirely online, and it customizes what you study to your strengths and weaknesses. If you liked this Math strategy guide, you'll love our program. Along with more detailed lessons, you'll get thousands of practice problems organized by individual skills so you learn most effectively. We'll also give you a step-by-step program to follow so you'll never be confused about what to study next. Check out our 5-day free trial:

Job Description Essay Example | Topics and Well Written Essays - 500 words - 2

Job Description - Essay Example The main duties in this job include assessing and treating injured sportsmen; staying up-to-date with the latest research in this practice; and educating and advising athletes on prevention strategies (The Sport Science Resource para1). This job also includes duties such as assisting with basic knowledge in strapping, massage, and response to severe sports injuries to individual athletes and sports teams. It involves working for a wide range of individuals and organizations, such as professional sports teams, basketball players, tennis players, golfers, and college/schools athletics programs among others. This job is attractive in a number of ways, particularly the salary. It is one of the highest paid jobs in the country. The earnings of a sports medicine doctor much depends on the athletic program of the employer. It is estimated that a median salary of a sports medicine doctor is between $172,000 and $397,000 per year (American College of Sports Medicine 4). Apart from attracting impressive salary, Sports Medicine is a job whose vacation has few comparisons. These earnings are often accompanied by other benefits such as insurances, disability plans, retirement benefits, and bonuses. Considering the hard work involved and high earnings in sports, it is likely that professional athletes and sports teams go for expensive vacations in high-end destinations. While in this vacation, they usually go together with their sports medicine doctors. Also, training can take them to different destinations which may double up as vacation. Often, the employers, who can be individuals or sports tea ms, cater for the travel expenses. Besides, the field of sports medicine offers its professionals a great opportunity for advancements (The Sport Science Resource para2). As a sports medicine doctor gains more experience and training, he or she is likely to advance further in terms of career and earnings. Like most professions, it has

Aging (the elderly), the individual, and society Essay

Aging (the elderly), the individual, and society - Essay Example The abuse status outcome was regressed in a hierarchical logistic procedure on indicators† (Zoabi, 2004). The four major explanations for the rise of elder abuse looked at by the author included sociodemographic status, dependency, modernization, and social integration. The author found that these four factors were indeed important in correlating elder abuse in modern society. This research took place in terms of concept in relation to the public’s attitudes about the importance of elder care in this society versus their personal application of these values. The research also considered variables related to quality of care in elderly patients who have particular healthcare needs, such as long-term care. It considered a broad focus of issues dealing with elder care in the present healthcare system and also present recommendations for future changes in the system, based on present problems as identified through survey and literature review. This was a qualitative study that was of the quasi-experimental variety because of its resources. The author highlights how abuse and neglect are too often visited upon older individuals who have lost some degree of their independence, and many areas do not have the programs necessary to effectively counter this threat. There is even abuse and neglect that goes on within healthcare facilities, and this is perhaps the most insidious sort of abuse. In some cultures, the elderly are prized and honored above all other citizens and groups, but unfortunately this is not the case in the present culture of many areas of the western hemisphere. Older individuals are more likely to be seen as being in the way of the young than as role models who should be exalted because of their aged wisdom. Presently, however, many individuals are treated harshly by healthcare facilities and even their own kin, making elder

Chinua Achebes Arrow of God Essay -- Chinua Achebe Arrow of God

Chinua Achebe's Arrow of God Chinua Achebe's Arrow of God is set in the 1920's, before secularism became dominant. It begins with the image of a mask, when he tells his son not to carve the mask of a god for the white man. The mask is a symbol of change. The whole world is changing, and the people who do not change will not survive. The old priest, Ezeulu, desires change, but he cannot do it. He cannot force himself to leave the old ways behind and adopt the new ways. Thus, he sends one of his sons to learn from the white man. He cannot do it himself. This novel shows the life and death of an Igbo priest in a battle between traditional tribal religion and missionary Christianity. The ways in which this confrontation is played out also repeat. A Christian church is set up in a traditional village. The Christians have two attitudes regarding traditional religion. John Goodcountry's enthusiasm inspires Oduche, the Christian son of Chief Priest Ezeulu, to capture the sacred python. Goodcountry is opposed by Moses Unachukwu, who may be open to both cultures out of pragmatic motives, since he appreciates the religious and economic power of the white man, and he hopes to profit from that power. Ezeulu has mixed feelings. He sends Oduche to the missionaries in order to gain access to their wisdom, but he fears the aggressiveness of the new religion. However, his devotion to his god, Ulu, is unquestionable, as is seen in his participation in the New Yam festival. Ezeulu, the main character of the novel, is sincere when he refuses to obey Winterbottom's summons to Okperi because such behavior does not befit his sacred role. Ezeulu stands up for what he believes is right, as his god reveals it to him, even when there is no profit in it for himself. He even loses much by saying the truth. Thus, he is like a saint. Ezeulu has a negative side too. He wonders if he is merely the tool of Ulu. Does he have any personal power, himself? Could he refuse to authorize the New Yam Harvest Festival? At the other extreme, he has bad dreams about being dishonored together with his god. As the story proceeds, Ezeulu feels more and more alienated from his community. They do not support him, and they do not even admit that he was right when they get bad effects from their headstrong actions. They go against Ezeulu's advice, and things go bad... ...orld of change, the old priest is not flexible enough to adapt, so he is swept aside. The story of the old priest is actually the story of all his people in all the six villages. They forget their religion, and they accept the religion of their conquerors. Ezeulu forgets first, and then the people forget. The people created the god Ulu when they united the six villages to form Umuaro. Ezeulu wrestles with the people on behalf of the god Ulu, since he forgets that Ulu was made to serve the people. They were not made to serve Ulu. The priest fails to understand his relationship to the god and the community. He is supposed to serve the community, but he is trying to force them to serve his god. This is the source of his downfall. When Ezeulu is released from prison, it is raining, and he feels like it is healing and restoring him. But his pride will make him do the wrong thing again. He has suffered, and now he wants revenge, but he will only destroy himself and those he loves. He sees that others suffer because of their own actions, but he does not take responsibility for his own suffering. He just goes insane. Bibliography: Arrow of God, by Chinua Achebe

Money

According to eHow Money, working conditions in many if not all places were extremely poor, most died from machinery or toxicity from work areas, especially as many worked long hours for poor pay. (EconLib, 2002) For most people, whether in the I-JK or the US, the working class were really Working class', even though Jobs were developing the intensity of the Job was not lessened, they were indeed laborious. As the years went on, leading from the early ages of industrial work, developing into the current year 2013 much has changed.Till now legislations have been passed in order for all employees to have rights within the organisation that they work, Rights such as Equal Pay, Sex Discrimination, Race Relations, Gender Recognition amongst many since as early as the 1970's. (University of Bradford, 2010) Through such laws being passed, men and women are able to work side by side , earn fair pay and have the same standing as man within the working society, though even through these laws, d iscrimination of sexes is still large and racism is still a factor.Individuals differ, and very much so, through ethnicity, physique, gender, family experiences, motivation, attitudes and personality. (Laurie J Mullins, 2010, Chapter 4) ‘Sensitivity to individual needs and differences, especially in terms of their resilience, becomes particularly significant, when organisations embark on change initiatives. Such changes may lead to new mind sets, new attitudes and new perceptions that enable people to cope and adjust to the different world'. Laurie J Mullins, 2010, Chapter 4) People's perception of the working environment has changed so much that for an employer to create a scenario of discrimination is no longer a laughing matter, employers must approach every situation with such sensitivity, they have to consider how people react to situations and how they can deal with individuals as opportunities and as the company changes, especially when culture also happens to e a facto r as mentioned by Schein, ‘a pattern of basic assumptions-invented, discovered or developed by a given group as it learns to cope with its problems of external adaptation and internal integration'. Laurie J Mullins, 2010, Chapter 6)In Hugh Collins book ‘Employment Law, he states how the employment rights act has paved the way for so many other rights such as anti-discrimination, trade unions and human rights. Through this we can understand that it is due to such laws amongst many others that organisations are literally forced into including rights for people they would not have thought of, and the law that assembles all the issues together is the Equality Act f 2006, where it is stated that there must be equality and human rights, discrimination unlawful on grounds of religion, belief, education etc. nd to create public authorities to create equal opportunity between men and women. (University of Bradford, 2010) These laws have been passed continuously throughout the dec ades in order to allow the greater populace, ever growing in numbers and diversity to engage in work, so they are not heckled at as they choose to earn and make a living for themselves.Each law holding a certain purpose has not only paved the way for diversity in race and eligion, but fundamentally in gender, which has been the concern even till now. How these acts are implemented in the working environment is the most interesting thing, from the advertising to the selection of a person. For example many years back a well renowned advert had been broadcast for some time, by Howard Brown, an employee of Halifax Banking, turned actor to promote his organisation.He was promoted in order to promote. There are many examples like this which allow for diversities to be represented in a positive light, something that wasn't witnessed even a decade ago. Job descriptions have become broader, allowing anyone to apply, by the 1900-2005 racism was still rifled in parts of Europe, especially the I-JK and France, according to a BBC online survey made in 2002, 40% of black people say that they had witnessed racism in a place ot employment, double the tgure tor white people.Looking at t you could it can be noted that even now this number though may have decreased it is still relevantly at an all-time high. Within the selection process, through the advance of educational equality, all generations of people are now educated, hence the growing number of unemployed, eople both educated high or at a lower level are struggling to secure Jobs, this nearly almost causes an issue in selecting Just the right person for the Job, one may have one good image but lack in other etc.There is something called the ‘Halo Effect', this is where if we see them first in a good side it becomes difficult to recognise the bad side in them, for example noticing a person's glowing eyes as being the factor for someone's employment rather than them having what it takes to hold the occupation. The Ec onomist, 2009) In conclusion, looking through the laws that have been passed and the decisions aken to improve on how people are employed through fair recruitment and equality of opportunity is that it allows for greater sympathy to people who want to work, it has now developed into a liking to employ a diverse group, the public eye is ever present on what actions a company takes with its employees and how it runs itself.Organisations do the best they can to apply fair rules and run the company through the passed laws as it shows they are willing to experience each member of its team and become more adaptive in how it deals with its staff. The better they do internally the better they are presented externally.