Math, asked by shrutigupta5623, 2 months ago

By selling cakes at ₹84 per dozen, a baker earns a profit of 12%. At what price must he sell each cake so as to earn a profit of 20%?

Answers

Answered by gamesfordaysmyguy
0

Answer:

System -This should help!

Step-by-step explanation:

System-This should help!

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Answered by ishwaryam062001
0

Answer:

The baker should promote every cake at ₹8.75 to earn a earnings of 20%.

Step-by-step explanation:

Let's begin through discovering out the fee of one cake when the baker sells at ₹84 per dozen and earns a 12% profit.

Profit earned = 12%

     Cost rate = one hundred percent - 12%

                      = 88% of promoting price

Cost of 1 dozen desserts = ₹84

                 Cost of 1 cake = ₹84/12

                 Cost of 1 cake = ₹7

Now, we want to discover the promoting fee per cake when the baker wishes to earn a income of 20%.

Profit preferred = 20%

          Cost rate = a hundred percent - 20%

                          = 80% of promoting price

Let's anticipate the promoting rate of one cake is x.

According to the question, we can set up the following equation to locate x:

Cost fee + Profit = Selling price

       0.8x + 0.2x = Cost rate + Profit

      0.8x + 0.2x = ₹7 + 20% of x

                       x = (₹7 + 0.2x)/0.8

                       x = ₹8.75

Therefore, the baker should promote every cake at ₹8.75 to earn a earnings of 20%.

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