Answer:The cost of capital that will make both investments equal is 17.045%
Explanation:
Investment A
$1.5 million will be received in perpetuity we can there use perpetuity formula to Value investment A.
Value of Investment A = 1500 000/r
Investment B
$1.2 Million will be received in Investment B with a growth rate of 3% will then use Gordon's growth rate model to value investment B.
Value of investment B = (1200 000 x (1+0.03))/(r - 0.03)
Value of investment B = 1236000/(r - 0.03)
1500 000/r = 1236000/(r - 0.03)
1236000(r) = 1500000(r - 0.03)
(r - 0.03) = 1236000( r)/1500000
r - 0.03 = 0.824r
r - 0.824r = 0.03 = 0.176r = 0.03
r = 0.03/0.176 = 0.170454545
R = 17.045%
The cost of capital that will make both investments to be equal is 17.045%
Answer:
It will take 1.97 years to payback the machine.
Explanation:
Giving the following information:
It will cost $7,500 to acquire a cotton candy cart. Cart sales are expected to be $3,800 a year for four years.
We need to determine the amount of time required to payback the machine.
Year 1= 3,800 - 7,500= -3,700
Year 2= 3,800 - 3,700= 100
3,700/3,800= 0.97
It will take 1.97 years to payback the machine.
Answer:
None of the options are correct as the price today will be $26.786
Explanation:
The price of a stock whose dividends are expected to grow at a constant rate forever can be calculated using the constant growth model of the dividend discount model approach (DDM). The DDM bases the value of a stock on the present value of the future expected dividends from the stock.
The formula for price under constant growth model is,
P0 = D1 / (r - g)
Where,
- D1 is the dividend expected for the next period
- r is the required rate of return or cost of equity
- g is the growth rate in dividends
However, as the constant growth rate in dividends is to be applied from Year 2 onwards, we will use the D2 to calculate the price at Year 1 and we will then discount this further for one year to calculate the price today.
P1 or Year1 price = 2 * (1+0.05) / (0.12 - 0.05)
P1 or Year 1 price = $30
The price of the stock today or P0 will be,
P0 = 30 / (1+0.12)
P0 = $26.786
Answer:
huh i dont understand that question no choosing letter
