Ive done it 4 defferent ways it keeps saying $50.40
Answer:
Thinking on the margin will ensure that each pair of inserts produced is turning a profit. Once a profit is no longer being made on a pair of inserts, production must be cut back. Understanding these margins will also help me stay competitive in a market that is open to other producers. If additional producers enter the market, I know that I have the ability to lower prices or offer discounts while still maximizing profits.
Explanation:
Answer:
$50.8
Explanation:
As per given Data
Dividend Paid = $3
Worth of the stock is the present value of all the cash flows associated with the stock. Dividend is the only cash flow that a stock holder receives against its investment in the stocks. We need to calculate the present values of all the dividend payments.
Formula for PV of dividend
PV of Dividend = Dividend x ( 1 + growth rate )^n x ( 1 + r )^-n
1st year
PV of Dividend = $3 x ( 1 + 20%)^1 x ( 1 + 14% )^-1 = $3.16
2nd year
PV of Dividend = $3 x ( 1 + 20%)^2 x ( 1 + 14% )^-2 = $3.32
3rd year
PV of Dividend = $3 x ( 1 + 20%)^3 x ( 1 + 14% )^-3 = $3.50
After three years the dividend will grow at a constant rate of 5%, so we will use the following formula to calculate the present value
PV of Dividend = [ $3 x ( 1 + 20%)^3 x ( 1 + 5%) / ( 14% - 5% ) ] x [ ( 1 + 14% )^-3 ]
PV of Dividend = $40.82
Value of Stock = $3.16 + $3.32 + $3.50 + $40.82 = $50.8
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Answer:
The correct answer is A
Explanation:
The formula to compute the present value interest factor using excel is as:
= 1/(1+r)^ n
where
r is the rate
n is number of years
So, in case of A,
The present value interest factor is:
= 1/(1+0.06)^5
= 0.74725
In case of B,
The present value interest factor is:
= 1/(1+0.06)^8
= 0.62741
In case of C,
The present value interest factor is:
= 1/(1+0.06)^10
= 0.55839
In case of D,
The present value interest factor is:
= 1/(1+0.08)^5
= 0.68058
In case of E,
The present value interest factor is:
= 1/(1+0.08)^10
= 0.46319
Therefore, it is highest in option A.
