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The price of Z is 10 more than the price of X. The price of X is 5 more than the price of Y. The ratio of the prices of y/z is 9 : 10. Find the ratio of prices of x and y when price of x increased by 10% and price of y increased by 16%.


1. 154 : 156.6
2. 144 : 156.6
3. 154 : 136.6
4. 124 : 156.6

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Correct Answer - Option 1 : 154 : 156.6

Given:

The price of Z is 10 more than the price of X.

The price of X is 5 more than the price of Y.

The ratio of the prices of y/z is 9: 10.

Formula used:

Profit or Gain = Selling price – Cost Price

Loss = Cost Price – Selling Price

Profit percentage = (Profit/Cost Price) × 100

Loss percentage = (Loss/Cost price) × 100

Calculation:

Let prices of z = a + 10,

x = a,

y = a – 5

(a – 5)/(a + 10) = 9/10

⇒ 10a – 50 = 9a + 90

⇒ a = 140

so, x = 140

y = 140 - 5 = 135

After increasing 10% x becomes = 140 × 1.1 = 154

After increasing 16% y becomes = 135 × 1.16 = 156.6

Ratio = 154 : 156.6

∴ Required ratio = 154 : 156.6 

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