Answer:
r = 0.10666841 or 10.666841% rounded off to 10.67%
Explanation:
Using the constant growth model of dividend discount model, we can calculate the price of the stock today. The DDM values a stock based on the present value of the expected future dividends from the stock. The formula for price today under this model is,
P0 = D0* (1+g) / (r - g)
Where,
- D0 * (1+g) is dividend expected for the next period
- r is the required rate of return
By plugging in the available values for P0, D0 and g, we can calculate the value of r to be,
76.48 = 4.32 * (1+0.0475)/ (r - 0.0475)
76.48 * (r - 0.0475) = 4.5252
76.48r - 3.6328 = 4.5252
76.48r = 4.5252 + 3.6328
r = 8.158 / 76.48
r = 0.10666841 or 10.666841% rounded off to 10.67%
3.6 / 40 = g
g = 0.09 or 9%
Answer:
10 days
Explanation:
The Critical Path Method is a method of managing activities in a project so as to maximize time. In the case of A, B and C activities, since they are connected with the same start-to-start and finish-to-finish, it means that the activities are linked and as such the duration of the project is 10 days since the last activity will take 10 days to finish.
The implication between SS and FF in the activities means that they start up at the same time in the CPM and while activity A ends at 5 days, C proceeds to 10 days.
Answer:
Price =[PVF15%,1*D1]+[PVF15%,2*D2]+[PVF15%,3*D3]+[PVF15%,4*D4]+[PVF15%,4*Terminal value at year4 ]
60 = [.86957* 1.3]+[.75614*1.69]+[.65752*2.197]+[.57175*2.8561]+[.57175*TV]
= 1.1304+ 1.2779+ 1.4446+ 1.6330+ .57175TV
60 = 5.4859+.57175TV
Terminal value = [60-5.4859]/.57175
= 54.5141/.57175
= $ 95.3460
Terminal value=D4(1+g)/(Rs-g)
95.3460 =2.8561(1+g)/(.15-g)
95.3460(.15-g)= 2.8561-2.8561g
14.3019- 95.3460g = 2.8561-2.8561g
95.3460g-2.8561g = 14.3019-2.8561
92.4899 g = 11.4458
g = 11.4458/92.4899
= .1238 or 12.38%
Growth after year4 = 12.38%
**D1 =1(1+.30)=1.3
D2 =1.3(1+.3)=1.69
D3 = 1.69(1+.3)= 2.197
D4= 2.197(1+.3)= 2.8561
Answer and Explanation:
The computation of the direct labor efficiency variance is shown below;
= Standard Rate × (Standard Hours - Actual Hours)
= $22.50 × (4,760 Units × 2 hours per unit - 8,900)
= $13,950 Favourable
Hence, the direct labor efficiency variance is $13,950 favorable
We simply applied the above formula so that the correct amount could come