Question : A and B are positive integers. If A + B + AB = 65, then what is the difference between A and B (A, B < 15)?
Option 1: 3
Option 2: 4
Option 3: 5
Option 4: 6
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Correct Answer: 5
Solution : Given: A + B + AB = 65, where (A, B < 15) Try numbers from 1 to14 for A and B. A = 10 and B = 5 satisfy the given equation. Hence, (A – B) = (10 – 5) = 5 Hence, the correct answer is 5.
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Question : Which of the following is correct?
Option 1: $\frac{2}{3}< \frac{3}{5}< \frac{11}{15}$
Option 2: $\frac{3}{5}< \frac{2}{3}< \frac{11}{15}$
Option 3: $\frac{11}{15}< \frac{3}{5}< \frac{2}{3}$
Option 4: $\frac{3}{5}< \frac{11}{15}< \frac{2}{3}$
Question : If $x+y=5$, $x^{3}+ y^{3}=35$, what is the positive difference between $x$ and $y$?
Option 1: 0
Option 2: 1
Question : If $5 \sin^2 A+3 \cos^2 A=4$, $0<A<90°$, then what is the value of $\tan A$?
Option 2: 3
Option 3: 1
Option 4: 2
Question : If $x+ \sqrt{5} = 5+\sqrt{y}$ are positive integers, then the value of $\frac{\sqrt{x}+y}{x+ \sqrt{y}}$ is:
Option 1: 1
Option 2: 2
Option 3: $\sqrt{5}$
Option 4: 5
Question : If the numbers $\sqrt[3]{9}, \sqrt[4]{20}$ and $\sqrt[6]{25}$ are arranged in ascending order, then the right arrangement is:
Option 1: $\sqrt[6]{25}<\sqrt[4]{20}< \sqrt[3]{9}$
Option 2: $\sqrt[3]{9}<\sqrt[4]{20}<\sqrt[6]{25}$
Option 3: $\sqrt[4]{20}<\sqrt[6]{25}<\sqrt[3]{9}$
Option 4: $\sqrt[6]{25}<\sqrt[3]{9}<\sqrt[4]{20}$
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