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Find the natural number obtained when the number 13 is subtracted from the mean proportional of 75 and 12.
Question

Find the natural number obtained when the number 13 is subtracted from the mean proportional of 75 and 12.

A.

14

B.

27

C.

17

D.

30

Correct option is C

Given:

We need to find the natural number obtained when 13 is subtracted from the mean proportional of 75 and 12.

Formula Used:

The mean proportional of two numbers a and b is given by the square root of their product:

Mean Proportional =a×b \sqrt{a \times b}

Solution:

Mean Proportional = 75×12=900=30\sqrt{75 \times 12} = \sqrt{900} = 30

Subtract 13 from the mean proportional:

30 - 13 = 17

Thus, the natural number obtained is 17.

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