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If P is 9 times more than Q, then Q is what percentage less than P?
Question

If P is 9 times more than Q, then Q is what percentage less than P?

A.

10 percent

B.

90 percent

C.

87.5 percent

D.

11.11 percent

Correct option is B

Given:

P is 9 times more than Q, which means:

We have to find what percentage less QQ is than PP.

Formula Used:

Percentage less=PQP×100\text{Percentage less} = \frac{P - Q}{P} \times 100​​

Solution:

P = Q + 9Q = 10Q

So, P = 10Q

Substitute P = 10Q into the formula:

Percentage less=10QQ10Q×100=9Q10Q×100\text{Percentage less} = \frac{10Q - Q}{10Q} \times 100 = \frac{9Q}{10Q} \times 100​​

Percentage less=910×100=90%\text{Percentage less} = \frac{9}{10} \times 100 = 90\%​​

Q is 90 percent less than P. 

Thus,  the correct option is (b) 90%

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