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If the price of oil is increased by 45%, then by what percentage should a family reduce its consumption so that the expenditure remains the same?
Question

If the price of oil is increased by 45%, then by what percentage should a family reduce its consumption so that the expenditure remains the same?

A.

3122931\frac{2}{29}​​

B.

31293\frac{1}{29}​​

C.

3112931\frac{1}{29}​​

D.

11291\frac{1}{29}​​

Correct option is C

Given:

Price increases by 45%

Expenditure must remain constant​​

Solution:

Reduction=45100+45×100=45145×100=31129%\text{Reduction} = \frac{45}{100 + 45} \times 100 = \frac{45}{145} \times 100 = 31\frac1{29}\%

Alternate Method:

​Price increases by 45% = 45100=920\frac{45}{100}=\frac{9}{20}

Price ×\times Consumption = Expenditure

If Expenditure is constant 

Then,

Price 1Consumption\propto \frac 1{\text{Consumption}}

Price                     20       29

Consumption        29       20

Reduction = 929×100=31129\frac {9}{29}\times100 =31\frac 1{29} %​

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