When marginal profit turns negative, producing more output will decrease total profits. Total profit is maximized where marginal revenue equals marginal cost. In this example, maximum profit occurs at 4 units of output.
Answer: Company's net capital spending for 2016 = $702,000
Explanation:
Given that,
On December 31, 2015:
Net fixed assets = $1,780,000
On December 31, 2016:
Net fixed assets = $2,150,000
Depreciation expense = $332,000
Therefore,
Company's net capital spending for 2016:
= Ending net assets + Depreciation expense - Beginning net assets
= $2,150,000 + $332,000 - $1,780,000
= $702,000
Answer:
A. It will stay the same.
Explanation:
The formula to compute the dividend yield is shown below:
= (Annual dividend ÷ market price) × 100
Since in the question, it is given that the expected dividend is growing at the constant growth rate i.e 6.50%, so the expected dividend yield will remain the same in the future.
As it shows a direct relationship between the growth rate and the dividend yield plus the market price is growing at a steady rate
Answer:
$8750.87
Explanation:
This is compound interest problem. The formula used to solve this would be:
Where
F is the future value (what we want, after 3 years)
P is the initial value (given 6900)
r is the rate of interest per period
here, 8% per year, so 8/4 = 2% per period (since compounded per quarter)
t is the time (3 years and compounding per year so times of compounding is 3*4 = 12), so t = 12
Substituting, we get our answer:
<u>There will be about $8750.87 at the account at the end of 3 years!</u>
The correct option is C
<u>Explanation:</u>
The annual profit increase = $400,000
<u>The following formula is to be used in order to calculate the total profit enhancement in five years
</u>
The total profit increase in 5 years = 400000 multiply with 5 = $2,000,000 = $2 million
, As compared to cost of $1 million.
Thus, The correct option is answer (C) To take on the new salon because the expected marginal benefit ($2 million over 5-years) is greater than the estimated marginal cost ($1 million).
