Rina and Tina went to the market to buy half a dozen apples and two chocolates one for each. What is the amount (in Rs) they spent if each apple cost Rs x and each chocolate Rs y?

(12x + 2y)

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(12x + y)

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(6x + y)

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(6x + 2y)

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Solution

The correct option is D
(6x + 2y)

Given:

Cost of 1 apple = Rs. x

Cost of 1 chocolate = Rs. y

We know that, $1 d o z e n$ = $12 u n i t s$

Therefore, half a dozen apple = 6 apples

Hence, the cost of apples is Rs. 6x

Similarly, the cost of chocolates is Rs. 2y

So, the total amount spent in the market is Rs. $(6 x + 2 y)$

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Rina and Tina went to the market to buy half a dozen apples and two chocolates one for each. What is the amount (in Rs) they spent if each apple cost Rs x and each chocolate Rs y?

The correct option is D (6x + 2y) Given: Cost of 1 apple = Rs. x Cost of 1 chocolate = Rs. y We know that, 1dozen = 12units Therefore, half a dozen apple = 6 apples Hence, the cost of apples is Rs. 6x Similarly, the cost of chocolates is Rs. 2y So, the total amount spent in the market is Rs.(6x+2y)