Answer:
The correct answer to the following question will be Option C.
Explanation:
- Constant cost industries seem to be a sector wherein the proportion of units produced as well as manufacturing costs every unit maintains the very same irrespective including its amount of manufacturing or rise in population. Which doesn't use input data in the appropriate amount to influence the rates of that same components by a shift in industry revenue.
- This doesn't even use inputs in such amounts that perhaps the costs of that same inputs will be influenced by a change in business production.
The other choices are not linked to an industry of this kind. Therefore the clarification above is correct.
Answer:
Net income for the year = $257,000
Explanation:
Retained earnings for the year= Net income - dividends paid.
Since no dividends were paid, retained earnings for the year = net income for the year. At the end of each accounting period, retained earnings are reported on the balance sheet, and the retained profits for the year are added to the beginning balance of retained earnings, to give a cumulative ending balance of $2,499,000.
therefore retained earnings for the year = ending retained earnings balance - beginning retained earnings balance = $2,499,000.-$2,242,000= $257,000.
Net income for the year is thus = $257,000 since no dividends were paid.
Answer:
Break-even point in units= 1,500
Explanation:
Giving the following information:
Selling price= $600
Unitary variable cost= $420
Fixed cost= $270,000
<u>To calculate the break-even point in units, we need to use the following formula:</u>
Break-even point in units= fixed costs/ contribution margin per unit
Break-even point in units= 270,000 / (600 - 420)
Break-even point in units= 1,500
Answer:
$532.24
Explanation:
Since Mr. Wise will be making monthly payments for the period of 25 years in order to accumulated the $1,000,000 at the end of 25 years, therefore, the future value of annuity shall be used to determine the monthly payments to be deposited by Mr Wise. The formula of future value of annuity is given as follows:
Future value of annuity=R[((1+i)^n-1)/i]
In the given scenario:
Future value of annuity=amount after 25 years=$1,000.000
R=monthly payments to be deposited by Mr Wise=?
i=interest rate per month=12/12=1%
n=number of payments involved=25*12=300
$1,000,000=R[((1+1%)^300-1)/1%]
R=$532.24
