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501 Quantitative comparability Questions is helping organize scholars for key educational flair tests-including the PSAT/NMSQT, the SAT, and the GRE-which characteristic a quantitative comparability part in the math element of the examination. 501 Quantitative comparability Questions is designed to aid scholars arrange for this really good math part, mastery of that is crucial for reputation to fascinating colleges and jobs. through finishing the workouts during this e-book, scholars can bring up their math wisdom and achieve familiarity with really good questions had to rating excessive. The e-book good points entire solutions, each one with a whole rationalization
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This yields x − 7, which is equivalent to quantity B. 120. c. The only prime divisible by 7 is 7. It is the same for 11—the only prime divisible by 11 is 11. If any other number was divisible by 7 or 11, it would not be prime. 121. a. 0989. 122. c. When multiplying by 105, move the decimal 5 places to the right to get 425,000. When dividing by 102, move the decimal 2 places to the left to get 425,000. The values in A and B are the same. 23 501 Quantitative Comparison Questions 123. c. The absolute value of opposites is the same number.
11 501 Quantitative Comparison Questions 1 9. a. 04. 004. 004. 10. b. Compare ͙8 ෆ to ͙9 ෆ and ﬁnd that ͙9 ෆ is greater and comes ෆ to ͙19 ෆ and ﬁnd that ͙19 ෆ is from quantity B. Compare ͙13 greater and comes from quantity B. Since both parts of quantity B are greater than the parts of quantity A, quantity B is greater. 11. a. Compare 5 to 4 and ﬁnd that 5 is greater and comes from ෆ to ͙23 ෆ and ﬁnd that ͙32 ෆ is greater quantity A. Compare ͙32 and comes from quantity A. Since both parts of quantity A are greater than the parts of quantity B, quantity A is greater.
H is negative, so 5 times a negative is a negative. Quantity A is negative. A negative multiplied by itself 4 times is a positive. Quantity B is positive. Any positive number is greater than any negative number. 22 501 Quantitative Comparison Questions 115. c. Simplify the equation by distributing the negative. −(x − y) = x − y −x + y = x − y Next, add x to both sides. Then add y to both sides. −x + x + y = x + x − y y + y = 2x − y + y 2y = 2x Divide both sides by 2. 2y ᎏ2ᎏ = ᎏ22ᎏx y=x 116. c. Zero is included in both lists.