Based on the sales revenue that the ice cream manufacturer got and the cost of goods sold, the total gross profit on ice cream sales is $300,000.
<h3>How is the total gross profit calculated?</h3>
This can be found as:
= Sales revenue - Cost of goods sold
Sales revenue:
= 200,000 x 4.70
= $940,000
Cost of goods sold:
= Total production cost / Total units produced x Units sold
= 665,600 / 208,000 x 200,000
= $640,000
Gross profit:
= 940,000 - 640,000
= $300,000
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Answer:
The answer is B.
Explanation:
Marginal Productivity can be described as when every variable in the equation is held constant, it is the amount of productivity gained for every extra hour of labor that is put in.
And according to the information about Joey and his productivity cutting the lawns, we are provided the equation q = 0.2*L which means that for every extra hour Joey works cutting the lawns, Joey's marginal productivity is going to decrease by 0.2 or 20% so the answer is B.
I hope this answer helps.
Answer:
Part a
Contribution Margin = 29.95% (2 d.p)
Part b
Billing Company
CVP Income for as at September 2017
Total Per Unit
$ $
Sales 295704 444
Less Variable Costs (138084) (311)
Contribution 157620 133
Fixed Costs (59850) 89.86
Net Income 97770 43.14
Part c
Billing`s break even point is 450 units
Part d
Billing Company
CVP Income for as at September 2017 - Break Even Point
Total Per Unit
$ $
Sales 199800 444
Less Variable Costs (139950) (311)
Contribution 59850 133
Fixed Costs (59850) 133
Net Income 0 0
Explanation:
Part a
Contribution Margin = Contribution/Sales × 100
Therefore contribution margin is ($444-$311)/$444 * 100 = 29.95% (2 d.p)
Part b
Sales - Variable Cost = Contribution
Net Income = Contribution - Total Fixed Costs
Part c
Break Even Point is when Billings neither makers a profit or loss.
Break Even Point ( Units) = Total Fixed Cost/Contribution per unit
Therefore Break Even Point (Units) = $59850/$133 = 450 units
Part d
The total and unit CVP should neither reflect a profit or loss at a capacity of 450 units as this is the break even point. In this case profit = nill
