Rina and Tina bought half a dozen apples and two chocolates one for each- What is the amount in F they spent if each apple cost x x and each chocolate - y-A- 12 x -2 y B- 12 x - y C- 6 x-yD- 6 x-2 y

The correct option is D (6x + 2y) Half a dozen is 6 nbsp;apples. The cost for 6 apples = 6× x = ₹ 6x. Similarly, the cost for chocolates = 2× y = ₹ 2y. So, t ...

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Standard VII

Mathematics

Number Patterns/Relations

Rina and Tina...

Question

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

$(12 x + 2 y)$

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$(12 x + y)$

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$(6 x + y)$

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$(6 x + 2 y)$

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Solution

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

Half a dozen is 6 apples.

The cost for 6 apples = $6 \times x$ = ₹ 6x.

Similarly, the cost for chocolates = $2 \times y$ = ₹ 2y.

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

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

The correct option is D (6x+2y) Half a dozen is 6 apples. The cost for 6 apples = 6×x = ₹ 6x. Similarly, the cost for chocolates = 2×y = ₹ 2y. So, the total amount spent in the market is ₹ (6x + 2y).

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

Half a dozen is 6 apples.

The cost for 6 apples = $6 \times x$ = ₹ 6x.

Similarly, the cost for chocolates = $2 \times y$ = ₹ 2y.

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