Math, asked by ck14551a0, 5 months ago

आमो की मूल्य में 20% कमी के बाद, एक व्यक्ति ₹15 में 12 आम अधिक खरीदने में सक्षम हो जाता हैं। कमी से पहले आमों का मूल्य क्या था?

Answers

Answered by bhagyashreechowdhury
0

Given:

आमो की मूल्य में 20% कमी के बाद, एक व्यक्ति ₹15 में 12 आम अधिक खरीदने में सक्षम हो जाता हैं। कमी से पहले आमों का मूल्य क्या था?

To find:

कमी से पहले आमों का मूल्य क्या था?

Solution:

Let "x" be the original price of the mangoes before reduction.

So,

The reduced price of the mangoes = x - \frac{20}{100}x  = \frac{100x - 20x}{100} = \frac{80x}{100} = \bold{0.8x}

Therefore,

The no. of mangoes bought for Rs. 15 at the original price = \frac{15}{x}

and

The no. of mangoes bought for Rs. 15 at the reduced price = \frac{15}{0.8x}

Now, as given in the question, we can form an equation as,

\frac{15}{0.8x} - \frac{15}{x} = 12

\implies 15 [\frac{1}{0.8x} - \frac{1}{x} ]= 12

\implies 15 [\frac{x - 0.8x}{0.8x^2}  ]= 12

\implies 15 [\frac{0.2x}{0.8x^2} ]= 12

\implies 15 [\frac{1}{4x} ]= 12

\implies x = \frac{15}{4\times 12}

\implies \bold{x = 0.31}

Thus, the price before the reduction was → ₹ 0.31.

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