Question

In: Accounting

BB Company is introducing a new range of products. It has established that the target selling...

BB Company is introducing a new range of products. It has established that the target selling prices of the three products are $120, $150 and $210. The company requires a profit mark-up on cost of 45% for all its products. What percentage of the target prices is the target cost in each case?

Solutions

Expert Solution

The required answer is as given below.

68.97% of the target prices is the target cost in each case.

Workings

Calculation of mark-up and percentage of the target prices are as follows for all of the three products.

If target Price is $ 120 If target Price is $ 150 If target Price is $ 210

Let's assume target cost = X

Now, mark-up = target selling price - target cost

45% of X = $ 120 - X

0.45X + X = $ 120

1.45X = $ 120

X = $ 120 / 1.45

X = $ 82.76

Now mark-up = $ 120 - $ 82.76 = $ 37.24

Now percentage of the target price can be calculated from the following formula

= (Target cost / Target Selling Price) X 100%

=($ 82.76 / $ 120) X 100%

= 0.6897 X 100%

= 68.97 %

Let's assume target cost = X

Now, mark-up = target selling price - target cost

45% of X = $ 150 - X

0.45X + X = $ 150

1.45X = $ 150

X = $ 150 / 1.45

X = $ 103.45

Now mark-up = $ 150 - $ 103.45 = $ 46.55

Now percentage of the target price can be calculated from the following formula

= (Target cost / Target Selling Price) X 100%

=($ 103.45 / $ 150) X 100%

= 0.6897 X 100%

= 68.97 %

Let's assume target cost = X

Now, mark-up = target selling price - target cost

45% of X = $ 210 - X

0.45X + X = $ 210

1.45X = $ 210

X = $ 210 / 1.45

X = $ 144.83

Now mark-up = $ 210 - $ 144.83 = $ 65.17

Now percentage of the target price can be calculated from the following formula

= (Target cost / Target Selling Price) X 100%

=($ 144.83 / $ 210) X 100%

= 0.6897 X 100%

= 68.97 %


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