SSAT Upper Level Quantitative Quiz: Multi Operation Problems
3 questions · exam conditions
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Multi Operation ProblemsQuestion 1 of 3

Maria is saving money for a bicycle that costs $180. She already has $45 and plans to save $15 each week. However, she also spends $3 each week on bus fare to get to her job. After how many weeks will she have enough money to buy the bicycle?

10 weeks
11 weeks
12 weeks
13 weeks
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SSAT Upper Level Quantitative Quiz

SSAT Upper Level Quantitative Quiz: Multi Operation Problems

Practice Multi Operation Problems in SSAT Upper Level Quantitative with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.

What this quiz covers

This quiz focuses on Multi Operation Problems, giving you a quick way to practice the rules, question types, and explanations that matter most for SSAT Upper Level Quantitative.

How to use this quiz

Try each quiz question before looking at the correct answer. Use the explanations to review missed ideas, then come back to similar questions until the pattern feels familiar.

All questions

Question 1

Maria is saving money for a bicycle that costs $180. She already has $45 and plans to save $15 each week. However, she also spends $3 each week on bus fare to get to her job. After how many weeks will she have enough money to buy the bicycle?

  1. 10 weeks
  2. 11 weeks
  3. 12 weeks (correct answer)
  4. 13 weeks
Explanation: Maria needs $180 - $45 = $135 more. Each week she saves $15 but spends $3, so her net savings is $15 - $3 = $12 per week. To save $135 at $12 per week: $135 ÷ $12 = 11.25 weeks. Since she can't save for a fraction of a week, she needs 12 full weeks. Choice A (10 weeks) assumes no bus fare deduction. Choice B (11 weeks) doesn't account for the partial week. Choice D (13 weeks) likely includes an arithmetic error.

Question 2

A parking garage charges $3 for the first hour and $1.50 for each additional hour or part thereof. If someone parks for 4 hours and 20 minutes, and then receives a 15% discount for being a frequent customer, what is the final parking fee?

  1. $7.65 (correct answer)
  2. $8.50
  3. $9.00
  4. $10.20
Explanation: Parking time: 4 hours 20 minutes = 4.33 hours. First hour: $3. Additional time: 3 hours 20 minutes = 3.33 hours, which counts as 4 additional hours (since any part of an hour counts as a full hour). Additional cost: 4 × $1.50 = $6. Total before discount: $3 + $6 = $9. After 15% discount: $9 × 0.85 = 7.65.ChoiceB(7.65. Choice B (8.50) might result from not applying the discount. Choice C (9.00)isthepre−discountamount.ChoiceD(9.00) is the pre-discount amount. Choice D (10.20) might come from miscounting the additional hours as 5 instead of 4.

Question 3

A recipe calls for 2.5 cups of flour to make 12 cookies. If Jennifer wants to make 30 cookies and flour costs $0.08 per cup, how much will she spend on flour? Round to the nearest cent.

  1. $0.48
  2. $0.50 (correct answer)
  3. $0.52
  4. $0.60
Explanation: To make 30 cookies from a recipe that makes 12 cookies, Jennifer needs to scale up by a factor of 30/12 = 2.5. Flour needed: 2.5 cups × 2.5 = 6.25 cups. Cost: 6.25 × $0.08 = 0.50.ChoiceA(0.50. Choice A (0.48) might result from using 6 cups instead of 6.25. Choice C (0.52)couldcomefromroundingerrors.ChoiceD(0.52) could come from rounding errors. Choice D (0.60) might result from using 7.5 cups (incorrect scaling factor of 3).