Answer:
current price of Goodell Corporation stock is $48.26
Explanation:
given data
annual dividend = $1.75
expected to increase 1 year = 27.5 percent
expected to increase 2 year = 13.8 percent
expected to increase per year = 5 percent
required rate of return = 10 percent
solution
we get here first dividend that is
D1 = 1.75 × (1.275) = 2.23 ...............1
D2 = 2.23 × (1.138) = 2.54 ...............2
D3 = 2.54 × (1.05) = 2.67 ...............3
and
year 2 price will be
P2 = D3 ÷ (R – g) ...............4
P2 = 2.67 ÷ (0.10 - 0.05)
P2 = 53.4 ...............5
so current price will be
P = 2.23 ÷ (1.10) + 2.54 ÷ (1.10)2 + 53.40 ÷ (1.10)2
P = $48.26
Answer:
B. The lender would benefit.
Explanation:
Based on the information provided within the question it can be said that in this scenario the one who would benefit from a lower inflation rate would be the lender. That is because by there being a lower inflation rate it means that the money that the borrower needs to pay back the loan does not have the buying power he predicted it would have when he borrowed it. Meaning that he would need to pay more money to the lender than originally anticipated.
Answer:
b) $12 million
Explanation:
The new Book Value of the firm at the bigining of next year is $12 million.
In the calulation of Net Pfofit, Interst on loan has already been deducted, so deducting it from the total calculation will be wrong.
hence, only dividend paid will be removed from the addition of the Book Value anf the Net profit.
Closing balance = Opening Book Value + Net Profit - Dividend Paid
Note - The Net Profit is already ne of interest on loan.
Closing balance = $10 + $5 - $3
Closing balance is $12
Answer:
inward shift in the supply curve.
Explanation:
= I = S + (T-G). shift in the supply curve.
Answer:
current intrinsic value per stock = $26.35
Explanation:
year dividend EPS
0 0 $18
1 0 $20.88
2 0 $24.22
3 0 $28.10
4 0 $32.59
5 0 $37.81
6 $12.59 $41.97
growth rate up to year 5 = 16%
ROE growth rate starting year 6 = 11%
dividend growth rate starting year 6 = 11% x (1 - 30%) = 7.7%
cost of equity = 24%
horizon value at year 5 = $12.59 / (24% - 7.7%) = $77.24
current intrinsic value per stock = $77.24 / 1.24%⁵ = $26.35