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Page Title: WORD PROBLEMS
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Simultaneous Equations Summary
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Mathematics Volume 1 of 2
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Steps for Solving Algebraic Word Problems

WORD PROBLEMS Algebra WORD PROBLEMS This chapter covers ways of setting up word problems and solving for the unknowns. EO 1.5 Given a word problem, write equations and SOLVE for the unknown. Basic Approach to Solving Algebraic Word Problems Algebra  is  used  to  solve  problems  in  science,  industry,  business,  and  the  home.    Algebraic equations can be used to describe laws of motion, pressures of gases, electric circuits, and nuclear facility  operations.    They  can  be  applied  to  problems  about  the  ages  of  people,  the  cost  of articles, football scores, and other everyday matters.  The basic approach to solving problems in these  apparently  dissimilar  fields  is  the  same.    First,  condense  the  available  information  into algebraic  equations,  and,  second,  solve  the  equations.    Of  these  two  basic  steps,  the  first  is frequently the most difficult to master because there are no clearly defined rules such as those that exist for solving equations. Algebraic word problems should not be read with the objective of immediately determining the answer because only in the simpler problems is this possible.  Word problems should be initially read to identify what answer is asked for and to determine which quantity or quantities, if known, will  give  this  answer.     All  of  these  quantities  are  called  the  unknowns  in  the  problem. Recognizing all of the unknowns and writing algebraic expressions to describe them is often the most difficult part of solving word problems.   Quite often, it is possible to identify and express the unknowns in several different ways and still solve the problem.   Just as often, it is possible to identify and express the unknowns in several ways that appear different but are actually the same relationship. In writing algebraic expressions for the various quantities given in word problems, it is helpful to look for certain words that indicate mathematical operations.   The words "sum" and "total" signify addition; the word "difference" signifies subtraction; the words "product," "times," and "multiples of" signify multiplication; the words "quotient," "divided by," "per," and "ratio" signify division; and the words "same as" and "equal to" signify equality.  When quantities are connected by these words and others like them, these quantities can be written as algebraic expressions. Sometimes you may want to write equations initially using words.  For example, Bob is 30 years older than Joe.   Express Bob’s age in terms of Joe’s. Bob’s age = Joe’s age plus 30 years MA-02 Page 42 Rev. 0

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