Math, asked by subhambanergee1545, 11 months ago

In order to maintain the price line, a trader allows a discount of 12 % on the marked price of goods in his ship. However, he still makes a gross profit of 32 % on the cost price. Find the profit percent he would have made on the selling price had he sold at the marked price.

Answers

Answered by Pitymys
9

Answer:

50% profit

Step-by-step explanation:

Let CP = 100

SP = 132.

This is after a discount of 12%, thus the marked price must be 132/0.88 = 150. Thus he is marking the product 50% above the cost price. Hence the profit will be 50%.

Answered by Arcel
7

50 %

Let us assume the Cost Price to be Rupees 100.

Given:

If the cost price is Rupees 100 then the Selling Price would be:

= 100 + 32

= Rs. 132

Discount Percentage = 12 %

To Find:

The profit percent he would have made on the Selling Price had he sold at the Marked Price.

Calculating:

Formula that we use to calculate the Marked Price:

Marked Price (100- d%) = Cost Price (100+p%)

Substituting the values into the formula we get:

Marked Price (100-12) = 100 (100+32)

Marked Price (88) = 100 (132)

Taking 88 to the other side of the equation we get:

Marked Price = 132 x 100 / 88

Marked Price = 13200 / 88

Marked Price = Rs. 150

Therefore,the Marked Price is Rupees 150.

Calculating the Profit when the Article is Sold at Marked Price:

= Marked Price - Cost Price

Substituting the values into this formula we get:

= 150 - 100

= Rs. 50

Therefore, the Profit made when the Article is sold at Marked Price is 50 Rupees.

Here, he is marking the product 50 % over the CP.

Therefore, the profit would by 50 %.

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