Given a 7 percent interest rate, compute the present value of payments made in years 1, 2, 3, and 4 of $1,350, $1,550, $1,550, a
igor_vitrenko [27]
Answer:
The present value of cash flows is $ 5,292.13
Explanation:
The present value is today's equivalence of the company's future cash flow discounted using the 7% interest rate as a discount rate.
Formula for pv of a cash flow=cash flow/(1+r)^n
r is the 7% interest rate
n is the relevant year each cash flow relates to
PV=$1,350/(1+7%)^1+$1550/(1+7%)^2+$1550/(1+7%)^3+$1850/(1+7%)^4=
$ 5,292.13
The answer is A stock in a start-up company
Answer:
(i) $133.12
(ii) $297.6
(iii) $300.8
(iv) $301.6
Explanation:
From the compounding formula;
Future value = Present value 
where r is the rate, m is the number of payment per year, and n is the number of years.
Interest = future value - present value
Given that present value = $800, r = 8%, n = 4 years.
(i) annually,
m = 1, so that;
Future value = 800
= $933.12
Interest = $933.12 - $800
= $133.12
(ii) quarterly,
m = 3, so that;
Future value = 800
= 800(1.372)
= $1097.6
Interest = $1097.6 - $800
= $297.6
(iii) monthly,
m = 12, so that;
Future value = 800
= 800(1.376)
= $1100.8
Interest = $1100.8 - $800
= $300.8
(iv) weekly,
m = 54, so that;
Future value = 800
= 800(1.377)
= $1101.6
Interest = $1101.6 - $800
= $301.6
Answer: It is charged to accumulated other comprehensive income.
Explanation:
The discount is recognized over the life of the contract when it is charged to accumulate other comprehensive income.