By Karen L. Anglin

I exploit this ebook to educate arithmetic vocabulary in my pre-algebra and algebra periods. It is going way past the textbook addition, subtraction, and so forth. phrases. It discusses turn-around phrases, comma placement, parentheses, and so on. nice origin for observe difficulties.

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**Additional info for CliffsQuickReview Math Word Problems (Cliffs Quick Review)**

**Example text**

What is the number? Twice (the difference between three and a number) is equal to four times the number. What is the number? 2. Translate the words into the correct symbols. 2(3 – x) = 4x 3. Distribute and combine like terms. 6 – 2x = 4x 4. Move the variables to the left side of the equation. 6 – 2x – 4x = 4x –4x 5. Simplify each side of the equation. 6 – 6x = 0 Note: The right side of the equation is now 0. The equation must have expressions on either side of the equality sign to be solvable. You cannot just leave the right side of the equation blank.

The product of seven minus a number and the difference between the same number and four 2. Because of the keyword in each underlined expression, enclose each expression in parentheses. the product of (seven minus a number) and (the difference between the same number and four) 3. Circle the leading keywords and indicate the ANDs that they define. Remember: There is no turnaround in multiplication (see Chapter 1). 24 CliffsQuickReview Math Word Problems the product of (seven minus a number) and (the difference between the same number and four) 4.

2(x – 4) + 5 9. 3x – 2(x + 6) 10. 4x – 2(x – 2) 11. –3(x – 5) + 6 12. x – 2(x + 4) 13. 4 – (x – 5) 14. 3 – (x + 4) 15. 9 – (x + y – 2) 36 CliffsQuickReview Math Word Problems Answers: 1. 5x + 4 2. 6x + 20 3. 10x + 18 4. 2x + 4 5. 3x – 3 6. –x + 10 7. –3x – 7 8. –2x + 13 9. x – 12 10. 2x + 4 11. –3x + 21 12. –x – 8 13. –x + 9 14. –x – 1 15. –x – y + 11 Chapter 4 EQUATIONS Chapter Check-In ❑ Keywords indicating equality ❑ Solving simple linear equations ❑ Checking solutions ❑ Checking translations ranslating English statements into equations is the next step in the successful solving of word problems.