Answer:
ME should make the investment because it results in not only higher market share but also a $24,000 increase in profits.
Explanation:
Currently ME's marketing expenditures represent 25% of the industry's marketing expenditures and it matches his market share. Using the competitive parity approach, three additional market share points should cost $120,000 ($40,000 for each point) and should increase gross profits to a total of $1,344,000 ($144,000 increase). The difference between incremental revenue and incremental expenses = $144,000 - $120,000 = $24,000.
Answer:
The correct answer is A.
Explanation:
Giving the following information:
A company estimates its sales at 200,000 units in the first quarter and that sales will increase by 20,000 units each quarter over the year.
They have, and desire, a 25% ending inventory of finished goods.
Production required for the third quarter:
Sales= 200,000 + 40,000= 240,000
Ending inventory desired= 260,000*0.25= 65,000
Beginning inventory= (240,000*0.25)= (60,000)
Total= 245,000
Answer:
d. management
Explanation:
Based on the job tasks described within the question it seems that you were recently hired as a management accountant. This role focuses on (like mentioned in the question) preparing reports and analyzing as much financial information as possible in order to best inform yourself, so that you can help you make the best and most strategic decisions for the organization. Which seems to by why RLM Inc. has hired you.
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Answer:
2190 ; 2560 ;
$778.2
Explanation:
Total worth of gasoline sold = 16003.50
Cost of regular = 3.30
Cost of premium = 3.45
Let :
premium Gallon sold = x
Regular gallon sold = 370 + x
Hence, mathematically;
(3.45*x) + (3.30 * (x + 370)) = 16003.50
3.45x + 3.30x + 1221 = 16003.50
6.75x = 16003.50 - 1221
6.75x = 14782.5
x = 14782.5 / 6.75
x = 2190
Premium Gallon sold = 2190 gallons
Regular gallon sold = 2190 + 370 = 2560 gallons
Profit per regular gallon sold = $0.15
Progit per premium Gallon sold = $0.18
Total profit = (2190 * 0.18) + (2560 * 0.15) = $778.2