Scenario 5
Media Wise sells a range of media products in package deals. The products sold within bundles are as follows.
TV |
Stand |
Speaker |
|
Selling Price (£) |
400 |
50 |
40 |
Variable Cost (£) |
250 |
30 |
25 |
Package A consists of a TV and a stand and is sold for a discounted price of £420. Package B consists of a TV, a stand and two speakers and is sold for a discounted price of £480. Currently packages are sold in a ratio of 2 Package As for every 3 Package Bs and 600 packages are sold each month. Fixed costs are expected to be £82,000 for the month.
Question 5
Calculate the number of packages which need to be sold in order to achieve a profit of £15,000 in the month assuming the sales mix remains unchanged.
Working Note :-Computation of Contribution Margin Ratio | ||||
Pakage | Sales (a) | Variable Cost (b) |
Contribution (c=a-b) | |
Package -A ( TV, Stand ) | $420.00 | $280.00 | $140.00 | |
(250+30) | ||||
Package-B (TV,stand 2 Speaker) | $480.00 | $330.00 | $150.00 | |
(250+30+25*2) | ||||
Computation of Weighted Average Contribution Margin Ratio | |||
Package |
Sales mix % (a) |
Contribution (b) | Weighted average contribution Margin (WACM) (a*b) |
Package-A (2/5) | 40% | 140.00 | 56.00 |
Package-B (3/5) | 60% | 150.00 | 90.00 |
Weighted Average CM | 146.00 |
Break Even Point = (Fixed Cost+ Target Profit)/ WACM |
(82000+15000)/146=664 Approx |
Hence , 664 Package consis of (664X40%)i.e. 266 Package A and 398 Package B need to be solved to achieve target Profit of 15000 |
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