Question : What is the third proportional to 12 and $6 \sqrt{5}$?
Option 1: 12
Option 2: 15
Option 3: 18
Option 4: 21
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Correct Answer: 15
Solution : Third proportional to $a, b$ = $\frac{b^2}{a}$ Third proportional to 12 and $6 \sqrt{5}$ = $\frac{(6 \sqrt{5})^2}{12}$ = $\frac{36×5}{12}$ = $15$ Hence, the correct answer is 15.
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Question : What is the third proportion of $2 \sqrt{3}$ and $6 \sqrt{5}$?
Option 1: $50 \sqrt{6}$
Option 2: $40 \sqrt{3}$
Option 3: $20 \sqrt{6}$
Option 4: $30 \sqrt{3}$
Question : Which of the following is true?
Option 1: $\sqrt 5 + \sqrt 3 > \sqrt 6 + \sqrt 2$
Option 2: $\sqrt 5 + \sqrt 3 < \sqrt 6 + \sqrt 2$
Option 3: $\sqrt 5 + \sqrt 3 = \sqrt 6 + \sqrt 2$
Option 4: $(\sqrt 5 + \sqrt 3 ) (\sqrt 6 + \sqrt 2 )= 1$
Question : Two circles of radii 15 and 18 cm touch each other externally. What is the length (in cm) of the direct common tangent to the two circles?
Option 1: $18 \sqrt{6}$
Option 2: $12 \sqrt{15}$
Option 3: $30 \sqrt{6}$
Option 4: $6 \sqrt{30}$
Question : What is the fourth proportional of $3 \sqrt{5}, 5 \sqrt{8}$, and $3 \sqrt{10}$?
Option 1: $10 \sqrt{5}$
Option 2: $40 \sqrt{2}$
Option 3: $30$
Option 4: $20$
Question : The fourth proportional to 6, 8, and 12 is:
Option 1: 15
Option 2: 12
Option 4: 16
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