ISEE and SSAT · ISEE/SSAT

ISEE/SSAT Quantitative Reasoning

Quantitative comparison and word problem strategies tested on the ISEE and SSAT quantitative reasoning sections.

39 cards · basic cards · AI-written, checked twice. Edit anything.

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In a quantitative comparison problem, if both quantities simplify to the same expression, which answer choice is correct?
The two quantities are equal (choice C)
What should be your first step when trying to solve a quantitative comparison problem?
Try to eliminate answer choices by testing simple values (like 0, 1, or -1) or by simplifying the expressions
In a quantitative comparison, if quantity A depends on a variable x and you can prove the answer changes based on x's value, which answer choice applies?
The relationship cannot be determined (choice D)
What should you do before attempting detailed calculations in a quantitative comparison?
Look for ways to simplify, factor, or estimate to see if you can eliminate choices without exact computation
In a quantitative comparison, if both quantities are equal when x is positive but unequal when x is negative, what can you conclude?
The relationship cannot be determined, because it depends on the sign of x
When comparing quantity A = 2x + 3 and quantity B = 2x + 5, what is true regardless of x's value?
Quantity B is always 2 units larger than quantity A, so B is greater
What is the first step when solving a word problem on the ISEE or SSAT?
Read carefully and identify what the problem is asking you to find
After identifying what a word problem is asking, what should you do next?
Define your variable or variables to represent the unknown quantities
How do you translate the phrase 'three times a number decreased by seven' into an algebraic expression?
3n - 7 (where n represents the number)
If a word problem asks 'what is the average of 10, 15, and 20', what calculation do you perform?
Add the numbers (10 + 15 + 20 = 45) and divide by how many numbers there are (45 / 3 = 15)
In a rate problem where distance = 120 miles and time = 3 hours, what is the rate?
40 miles per hour (distance divided by time)
What is a common error when setting up equations from word problems?
Misinterpreting what the variable represents or setting up the equation backwards (putting x on the wrong side)
If 25 percent of a number is 10, how do you find the whole number?
Divide 10 by 0.25 to get 40, or set up 0.25x = 10 and solve
What equation represents the statement 'A is what percent of B'?
A = (P/100) x B, where P is the percent you are solving for
If a ratio of boys to girls in a class is 3 to 5, what fraction of the class are boys?
3/8 (3 boys out of 3 + 5 = 8 total students)

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