Answer:
Explanation:shdfbddvddvddvdhdhdh
Answer:
$6,000
Explanation:
Purchase price = $75,000
Remaining life = 75 months
The amortization amount for each month (Am) is given by the total purchase price divided by the remaining life of the copyright.
Since the purchase was made in July, there are 6 months left in the current year. Therefore, Jorge's total amortization amount during the current year is:
Answer:
$1,916.2
Explanation:
A fix Payment for a specified period of time is called annuity. The discounting of these payment on a specified rate is known as present value of annuity. In this question the payment of $95 per month for 24 months at APR of 16% is an annuity.
Formula for Present value of annuity is as follow
PV of annuity = P x [ ( 1- ( 1+ r )^-n ) / r ]
Where P = Annual payment = $95
First, Calculate the effective rate
EAR = ( 1 + 16%/12 )^12 - 1 = 17.2%
r = rate of return = 17.2% annual = 17.2% / 12 = 1.44% per month
n = number of years = 24 months
Placing value in the Formula
PV of annuity = $95 x [ ( 1- ( 1+ 1.44% )^-24 ) / 1.44% ]
PV of Annuity = $1,916.2
Answer: 5.52%
Explanation:
Given the following :
Face value (f) = $1000
Bond price(p) = 96% of face value = 0.96 × 1000 = $960
Coupon rate = 5% Semi-annually = 0.05/2 = 0.025
Payment per period (C) = 0.025 × 1000 = $25
Period(n) = 10 years = 10 × 2 = 20
Semiannual Yield to maturity = [(((f-p)/n) + C) / (f + p)/2]
Semiannual YTM = [(((1000 - 960) / 20) + 25) / (1000 + 960)/2]
Semiannual Yield to maturity = [(((40 /20) + 25) / 1960/2]
= (2 + 25) / 980
= 27 / 980 = 0.02755 = 2.755% = 2.76%
Pretax cost of debt = Yield to maturity = 2 × Semiannual yield to maturity
Pretax cost of debt = 2 × 2.76% = 5.52%
