Cost of an apple is $₹ x$ and cost of mango is $₹ y$ find the cost of $10$ apples and $15$ mangoes.

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Solution

Here given that-
Cost of an apple = $₹ x$
So, the Cost of $10$ apples = $₹ 10 x$
Now, Cost of a mango = $₹ y$
So, the Cost of $15$ mangoes = $₹ 15 y$
So the total cost is $₹ 10 x + ₹ 15 y$
Hence, the total cost is $₹ (10 x + 15 y)$

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Cost of an apple is ₹x and cost of mango is ₹y find the cost of 10 apples and 15 mangoes.

Here given that-Cost of an apple = ₹xSo, the Cost of 10 apples = ₹10xNow, Cost of a mango = ₹ySo, the Cost of 15 mangoes = ₹15ySo the total cost is ₹10x+₹15yHence, the total cost is ₹(10x+15y)

Cost of an apple is $₹ x$ and cost of mango is $₹ y$ find the cost of $10$ apples and $15$ mangoes.

Here given that-
Cost of an apple = $₹ x$
So, the Cost of $10$ apples = $₹ 10 x$
Now, Cost of a mango = $₹ y$
So, the Cost of $15$ mangoes = $₹ 15 y$
So the total cost is $₹ 10 x + ₹ 15 y$
Hence, the total cost is $₹ (10 x + 15 y)$