Answer:
$2.89
Explanation:
The formula and the computation of the earning per share is shown below:
Earning per share = (Net income - preference dividend) ÷ (Number of shares)
where,
Net income is
= $911,300 × 5.87%
= $53,493.31
And, the preference dividend is $0
and, the outstanding number of shares is 18,500
So earning per share is
= $53,493.31 ÷ 18,500 shares
= $2.89
Answer:
d. 2.94%
Explanation:
First, Calculate the Yield to maturity of the bond using the following formula
Use the following formula to calculate the YTM
P = [ C x ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]
Where
F = Face value = $1,000
P = Price = $1,495.56
C = Coupon payment = Face value x Coupon rate = $1,000 x 10% = $100
n = numbers of periods = Numbers of years to maturity = 10 years
r = YTM = ?
Placing values in the formula
$1,495.56 = [ $100 x ( 1 - ( 1 + r )^-10 ) / r ] + [ $1,000 / ( 1 + r )^10 ]
r = 3.916%
Now calculate the after-tax cost of debt
After-tax cost of debt = YTM x ( 1 - Tax rate )
After-tax cost of debt = 3.916% x ( 1 - 25% )
After-tax cost of debt = 2.937%
After-tax cost of debt = 2.94%
Answer:
Coupon (R) = 6.8% x 10,000 = $680
Face value (FV) = $10,000
Number of times coupon is paid in a year (m) = 2
No of years to maturity = 8 years
Yield to maturity (Kd) = 8% = 0.08
Po = R/2(1- (1 + r/m)-nm) + FV/ (1+r/m)n
m
r/m
Po = 680/2(1-(1+0.08/2)-8x2) + 10,000/(1 + 0.08/2
)8x2
0.08/2
Po = 340(1 - (1 + 0.04)-16) + 10,000/(1 + 0.04)16
0.04
Po = 340(1-0.5339) + 10,000/1.8730
0.04
Po = 3,961.85 + 5,339.03
Po = $9,300.88
Explanation:
The current market price of a bond is a function of the present value of semi-annual coupon and present value of the face value. The present value of semi-annual coupon is obtained by multiplying the coupon by the present value of annuity factor at 8% for 8 years. The present value of face value is obtained by discounting the face value at the discount factor for 8 years. The addition of the two gives the present value of the bond. All these explanations have been captured by the formula.
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