The answer is project. <span>In a matrix organization, each employee reports to a functional and a(n) project manager. you can look it up on quizlet.</span>
Answer:
$29,050
Explanation:
The computation of the residual income is shown below:
Residual income = Net operating income - Minimum required income
= $83,000 - $53,950
= $29,050
Here
Minimum required income = Average operating assets × Minimum required rate of return
= $415,000 × 13%
= $53,950
This should be the answer and the options provided are wrong
Answer:
$28.57
Explanation:
Current price = D1/(Required return-Growth rate)
D1 (Next dividend) = $2
Required return = 10% = 0.1
Growth rate = 3% = 0.03
Current price = $2/(0.1-0.03)
Current price = $2 / 0.07
Current price = $28.57143
Current price = $28.57
Hence, i will be willing to pay $28.57 for a share of Merck stock.
Answer:
The correct answer to the following question is $36,000.
Explanation:
Given information -
Units anticipated to be produced - 300,000 units
Variable cost - $150,000
Fixed cost - $600,000
Beginning inventory - 5000 units
Ending inventory - 7000 units
Income under absorption costing - $40,000
Now under the absorption costing, rate of fixed overhead cost per unit -
Fixed cost / Number of units produced
= $600,000 / 300,000
= $2
In April ( under absorption costing ), the amount of fixed manufacturing overhead cost that was still embedded in ending inventory but were not expense -
Fixed overhead rate per unit x number of units produced but not sold
= $2 x 2000 ( 7000 units - 5000 units )
= $4000
So when we calculate the operating cost under variable costing this fixed overhead cost wold be subtracted from total income -
$40,000 - $4000
= $36,000 .
Answer:
Bond Price= $846.3
Explanation:
Giving the following information:
YTM= 0.05
Maturity= 15*2= 30 semesters
Par value= $1,000
Coupon= $40
<u>To calculate the price of the bond, we need to use the following formula:</u>
<u></u>
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
Bond Price= 40*{[1 - (1.05^-30)] / 0.05} + [1,000 / (1.05^30)]
Bond Price= 614.90 + 231.38
Bond Price= $846.3