Etermine the degree of operating leverage for each approach at current sales levels. (Round answers to 2 decimal places, e. g. 2.25.) Current approach Automated approach Degree of operating leverage Entry field with correct answer 4 Entry field with correct answer 5 How much would the company’s net income decline under each approach with a 10% decline in sales? (Round answers to 1 decimal place, e. g. 22.5%.) For a 10% drop in sales net income would Entry field with correct answer by

$1,376,000.

Explanation:

So, we are given the following data or parameters or information which is going to assist us in solving this question effectively;

(1). The current approach and automated approach for Contribution Margin Ratio is 25 % and 50 % respectively.

(2). The current approach and automated approach for Break-even point in Sales Dollar is $ 1,248,000 and $ 1,312,000 respectively.

(3). The current approach and automated approach for Degree of Operating Leverage is 4.18 and 5 respectively.

(4). The current and automated approach for Decline in net income for a 10 % decline in sales is 41.8 % and 50 %.

(5). The current and automated approach for level of Sales where net income will be same under both options is $ 1,376,000 and $ 1,376,000 Respectively.

(6). The current approach and automated approach for Margin of Safety Ratio is 24% and 20% respectively.

Note that;

(1). BP = TFC / CMR

Where BP= Break-even point in sales dollar, TFC = Total Fixed Cost and CMR= Contribution Margin Ratio.

(2). MSR = ( ASD - BSD) / ASD × 100.

Where MSR= Margin of Safety Ratio,ASD=Actual Sales dollars, BSD= Break-even Sales dollars , and ASD = Actual Sales dollars.

(3). CMR = CM ÷ Sales × 100.

CMR = Contribution margin ratio, CM =Contribution Margin.

(4). DOL = CM ÷ NI.

Where DOL = Degree of Operating Leverage, CM = Contribution Margin and NI = Net Income.

Decline in net income for a 10 % decline in sales = OL x 10.

Where OL => Operating Leverage.

We then say that V = level of sales.

=> V x 25 % - 312,000 = V x 50 % - 656,000.

=> 0.25 V = 344,000.

V = $ 1,376,000.

the answer is either c or b, i cant be to sure tho.