Answer:
d. decrease the firm's WACC.
Explanation:
As per WACC formula
WACC = ( Weight of Common Equity x Cost of Common Equity ) + ( Weight of Common Debt x Cost of Common Debt x ( 1 - Tax rate ) ) + ( Weight of Preferred Equity x Cost of Preferred Equity )
By assuming the values to prove the answer
Weights
Common equity = 55%
Preferred Equity = 15%
Debt = 30%
Costs
Common equity = 15%
Preferred Equity = 8%
Debt = 12%
Tax rate is 15%
Placing values in the formula
WACC = ( 55% x 15% ) + ( 30% x 12% x ( 1 - 15% ) ) + ( 15% x 8% )
WACC = 8.25% + 3.06% + 1.2% = 12.51%
Keeping others values constant, Now increase the Tax rate to 25% and placing vlaues in the formula
WACC = ( 55% x 15% ) + ( 30% x 12% x ( 1 - 25% ) ) + ( 15% x 8% )
WACC = 8.25% + 2.7 + 1.2% = 12.15%
Hence the WACC is decreased from 12.51% to 12.15% when the tax rate is increased from 15% to 25% keeping other values constant.
Answer:
4.27 days
Explanation:
Initial taste quality = 1
Quality of tastiness declines using this function
Q(t) = 0.85^t ( t in days )
<u>Determine when the taste quality will be 1/2 of original value</u>
i.e. when Q(t) = 1/2
1/2 = 0.85^t
= In ( 2 ) = - t ( In 0.85 )
∴ t = - In (2) / In (0.85)
= 4.265 days ≈ 4.27 days
Answer:
Current yield=5.74%
Explanation:
Calculation for the current yield for these bonds
Current yield = (.055× $2,000)/$1,917.12
Current yield =$110/$1,917.12
Current yield=0.0574*100
Current yield=5.74%
Therefore the current yield for these bonds will be 5.74%
Answer:
More interest payments on yearly computing.
Explanation:
It is generally said that if you can get monthly annual payments compared to yearly payments take it without a thought. This statement explains a lot; normally month payments are not available, but in some case they are. In annual payments, 12 months are compounded that is why it is higher rate compared to monthly. So, monthly payments are preferred
