- For how many positive integers, $n$, is true that $n^{2} \leq 3n$
- $2$
- $3$
- $4$
- $5$
- more than 5
- If $a^{4}=16$, then $3^{a}$
- $3$
- $9$
- $16$
- $27$
- $81$
- $\sqrt{20}\sqrt{5}=$
- $2\sqrt{5}$
- $10$
- $4\sqrt{5}$
- $5\sqrt{10}$
- $10\sqrt{5}$
- The sum of three positive consecutive even integers is x.
What is the value of the middle of the three integers?
- $\frac{x}{3}-1$
- $\frac{x}{3}+2$
- $3x$
- $\frac{x-2}{3}$
- $\frac{x}{3}$
- What is the average of $5^{10}$, $5^{20}$, $5^{30}$, $5^{40}$ and $5^{50}$?
- $5^{9}+5^{19}+5^{29}+5^{39}+5^{49}$
- $5^{30}$
- $5^{149}$
- $150$
- $5^{29}$
- Which of the following is equal to $(5^{6} \times 5^{9})^{10}$?
- $25^{150}$
- $25^{540}$
- $5^{540}$
- $5^{150}$
- $5^{15}$
- What is the value of $3^{\frac{1}{3}} \times 3^{\frac{2}{3}} \times 3^{\frac{3}{3}}$?
- $3$
- $9$
- $27$
- $30$
- $81$
- How many integers satisfy the inequality $|x| < 2 \pi$.
- $0$
- $3$
- $4$
- $7$
- More than $7$
- What is the average of $5^{a} \times 5^{b}=5^{300}$
- $50$
- $100$
- $150$
- $200$
- $250$
- If $5^{a}5^{b}=\frac{5^{c}}{5^{d}}$, what is d in terms of $a$, $b$ and $c$?
- $\frac{c}{a+b}$
- $c+ab$
- $c-a-b$
- $c+a-b$
- $\frac{b}{ac}$
Answer Key 1 B 2 B 3 B 4 E 5 A 6 D 7 B 8 E 9 C 10 C
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Monday, August 1, 2011
GMAT Practice Questions - 9 & Answer Key
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