Answer:
The correct option is D
Labour budget = $1,974,175
Explanation:
The labour budget is the product of the standard labour cost per unit and the budgeted production in units
Labour budget = standard labour cost× production budget in unit
The production budget can bed determined by adjusting the sales budget for closing and opening inventories.
Production budget = Sales budget +closing inventory - opening inventory
Production budget = 39,000 + 100 -200 = 38,900 units
Labour budget = $14.50× 3.5× 38,900 = $1,974,175
Labour budget = $1,974,175
Answer:
Change in Assets is $127,500
Explanation:
The accounting equation for a corporation is:
Assets = Liabilities + Stockholders' Equity
⇒ Liabilities = Assets - Stockholders' Equity
= $285,000 - $130,500
= $154,500
At the end of years,
- Liabilities amount = Liabilities in the beginning + Change in liabilities = $154,500+ $90,000 = $244,500
- Stockholder's equity amount = Stockholder's equity + Change in stockholder's equity = $130,500 + $37,500 = $168,000
The assets at the end of year = $168,000 + $244,500 = $412,500
Change in Assets = $412,500 - $285,000 = $127,500
Shorter answer:
Change in Assets = Change in Liabilities + Change in Stockholders' Equity
= $90,000 + $37,500 = $127,500
Answer:
$1,068.02
Explanation:
For computing the selling price of the bond we need to use the Future value formula or function i.e to be shown in the attachment below:
Given that,
Present value = $1,000
Rate of interest = 10% ÷ 2 = 5%
NPER = 3 years × 2 = 6 years
PMT = $1,000 × 8% ÷ 2 = $40
The formula is shown below:
= FV(Rate;NPER;PMT;-PV;type)
The present value comes in negative
So, after applying the above formula, the selling price of the bond is $1,068.02
Answer:
The answer is $56.68
Explanation:
Solution
We recall that:
The firm paid a dividend of =$7.80
The projected growth of dividends is at a rate = 9.0%
The annual return = 24.0%
Now,
V = ($7.80 * (1.09)/(.24 - 0.9)
= (8.502)/(.24-0.9)
= (8.502) * (-0.66)
= $56.68
Therefore, this would be the most we would pay for the stock. If we paid less than that, our return would be above the 24%.
The fraction of the employed workers who lose their jobs each month or the rate of the job separation must be 0.07
Steady-state rate of unemployment multiply to the fraction of unemployed workers who find jobs each month.
0.125 * 0.56 = 0.07
The answer in this question is 0.07
