SSAT Upper Level Quantitative Flashcards: Order Of Operations

Study Order Of Operations in SSAT Upper Level Quantitative with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.

SSAT Upper Level Quantitative

Order Of Operations

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QUESTION
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What is the value of (23)2\left(2^3\right)^2 using order of operations?

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ANSWER

6464. Parentheses first: 23=82^3 = 8, then raise to the power of 2.

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What this deck covers

This deck focuses on Order Of Operations, giving you a quick way to review the definitions, rules, and examples that matter most for SSAT Upper Level Quantitative.

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Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.

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Flashcard 1: What is the value of (23)2\left(2^3\right)^2 using order of operations?

Answer: 6464. Parentheses first: 23=82^3 = 8, then raise to the power of 2.

Flashcard 2: What is the value of 2(3+5)42\left(3 + 5\right) - 4 using order of operations?

Answer: 1212. Parentheses first: 3+5=83 + 5 = 8, multiply by 2 to get 16, then subtract 4.

Flashcard 3: What is the value of (6+2)×5(6 + 2) \times 5 using order of operations?

Answer: 4040. Parentheses first: 6+2=86 + 2 = 8, then multiply by 5.

Flashcard 4: What is the value of 4{2+[3(1)]}4 - \{2 + [3 - (1)]\} using order of operations?

Answer: 00. Evaluate innermost first: (1), then [3-1]=2, {2+2}=4, subtract from 4.

Flashcard 5: What is the value of 18÷3×218 \div 3 \times 2 using left-to-right for ÷\div and ×\times?

Answer: 1212. Division and multiplication from left to right: 18÷3=618 \div 3 = 6, then 6×26 \times 2.

Flashcard 6: What is the value of 2322^{3^2} using order of operations?

Answer: 512512. Exponents are evaluated from right to left: 32=93^2=9, then 29=5122^9=512.

Flashcard 7: What is the value of 6+2×56 + 2 \times 5 using order of operations?

Answer: 1616. Multiplication first: 2×5=102 \times 5 = 10, then add 6.

Flashcard 8: What is the value of (3)2(-3)^2 using order of operations?

Answer: 99. Parentheses include the negative: 3-3 squared is 9.

Flashcard 9: What is the value of 7+2[53(1)]7 + 2\left[5 - 3(1)\right] using order of operations?

Answer: 1111. Innermost parentheses: 3(1)=33(1)=3, subtract from 5 to get 2, multiply by 2, add to 7.

Flashcard 10: What is the value of 5(34×8)5 - \left(\frac{3}{4} \times 8\right) using order of operations?

Answer: 1-1. Parentheses first: 34×8=6\frac{3}{4} \times 8 = 6, then subtract from 5.

Flashcard 11: What is the value of 183×2\frac{18}{3} \times 2 using order of operations?

Answer: 1212. Division and multiplication left to right: 183=6\frac{18}{3} = 6, then multiply by 2.

Flashcard 12: What is the value of 32+4×23^2 + 4 \times 2 using order of operations?

Answer: 1717. Exponent first: 32=93^2=9, then multiply 4×2=84 \times 2=8, add them.

Flashcard 13: What is the correct order of operations for evaluating 6+2×56 + 2 \times 5?

Answer: Multiply first, then add. Follow PEMDAS: perform multiplication before addition.

Flashcard 14: What is the value of 123(2+1)12 - 3\left(2 + 1\right) using order of operations?

Answer: 33. Parentheses first: 2+1=32 + 1 = 3, multiply by 3 to get 9, subtract from 12.

Flashcard 15: What is the value of 12×8+3\frac{1}{2} \times 8 + 3 using order of operations?

Answer: 77. Multiplication before addition: 12×8=4\frac{1}{2} \times 8 = 4, then add 3.

Flashcard 16: What is the value of (35+25)×10\left(\frac{3}{5} + \frac{2}{5}\right) \times 10 using order of operations?

Answer: 1010. Parentheses first: 35+25=1\frac{3}{5} + \frac{2}{5} = 1, then multiply by 10.

Flashcard 17: What is the value of 18÷(3×2)18 \div (3 \times 2) using order of operations?

Answer: 33. Parentheses first: 3×2=63 \times 2 = 6, then divide 18 by 6.

Flashcard 18: What is evaluated first in 32+4×23^2 + 4 \times 2 according to order of operations?

Answer: The exponent 323^2. Exponents are evaluated before multiplication and addition.

Flashcard 19: What is the value of 183×2\frac{18}{3 \times 2} using order of operations?

Answer: 33. Multiplication in denominator first: 3×2=63 \times 2 = 6, then 18÷618 \div 6.

Flashcard 20: What is the value of 2(3+5)22\left(3 + 5\right)^2 using order of operations?

Answer: 128128. Parentheses first: 3+5=83 + 5 = 8, square to 64, then multiply by 2.

Flashcard 21: What is the value of 9[6(22)]9 - \left[6 - \left(2^2\right)\right] using order of operations?

Answer: 77. Innermost exponent: 22=42^2=4, subtract from 6 to get 2, then subtract from 9.

Flashcard 22: What is the value of 206+320 - 6 + 3 using left-to-right for ++ and -?

Answer: 1717. Subtraction and addition from left to right: 206=1420 - 6 = 14, then add 3.

Flashcard 23: What is the value of 32-3^2 using order of operations (no parentheses)?

Answer: 9-9. Exponent first: 32=93^2 = 9, then apply the negative sign.

Flashcard 24: What is the value of 24÷6+2×324 \div 6 + 2 \times 3 using order of operations?

Answer: 1010. Division and multiplication first: 24÷6=424 \div 6 = 4 and 2×3=62 \times 3 = 6, then add.

Flashcard 25: What is the value of 7+2×3| -7 + 2 \times 3 | using order of operations?

Answer: 11. Multiplication first: 2×3=62 \times 3 = 6, add to -7 to get -1, then absolute value.