Answer:
-$24,900
Explanation:
Solution
Given:
The annual payment is defined as:
A = F [i /(1 + i)^n -1
Where,
F = The sum of amount accumulated
i = The interest rate (annual)
n = the number of years
The standard notation equation becomes this
=A = F (A/F, i, n)
Now,
The annual payment is A = P [ i(1 + i)^n / (1 + i)^n -1
where
P = The present value,
i = The interest rate (annual)
n = the number of year
The standard notation equation becomes this
=A = P (A/P, i, n)
We recall that,
The first cost P is $84,000.
Now,
A = $13,000, S = $9,000, n = 10 years, and i = 8 %
Thus,
AW =- 84000 ( A/ P 8% 10 ) - 13000 + 9000 (A/F, 8%, 10)
=-84000 (0.149) - 13000 + 9000 (0.069)
= -$24,900
Answer:
At Yield to maturity = 11%
Price = $1,000
Explanation:
As for the provided information we have:
Par value = $1,000
Interest each year = $1,000
11% = $110
Effective interest rate semiannually = 11%/2 = 5.5% = 0.055
Since it is paid semiannually, interest for each single payment = $110
0.5 = $55 for each payment.
Time = 8 years, again for this since payments are semi annual, effective duration = 16
Price of the bond = 
Here, C = Coupon payment = $55
i = 0.055
n = Time period = 16
M = Maturity value = Par value = $1,000
Therefore, if yield to maturity = 11% then,
P = 
= $1,000
Answer: The debt payments-to-income ratio is: calculated by dividing monthly debt payments (excluding mortgage payments) by net monthly income.
This ratio is a measure that analyze an person’s monthly debt payment in accordance with his/her monthly income.
The gross income is the pay before taxes and other variables are deducted.
<em>i.e. </em><em>debt payments-to-income ratio =
</em>
<em>Therefore, the correct option is (b)</em>
<span>This best reflects the broader regulatory environment in which the firm operates. Changes in this environment will undoubtedly have effects on the firms future product offerings and bottom line.</span>