Answer:
Present value (PV) = $57,500
Interest rate (APR) = 5.9%
Number of years = 5 years
Number of installments in a year (m) = 12
Monthly payments (A) = ?
PV = A<u>(1 - (1 + r/m)-nm</u>)
r/m
$57,500 = A<u>(1 - (1 + 0.059/12)</u>-5x12
0.059/12
$57,500 = A<u>(1 - (1 + 0.004916666667)</u>-60
0.004916666667
$57,500 = A<u>(1 - (1.004916666667)</u>-60
0.004916666667
$57,500 = A<u>(1 - 0.745069959)</u>
0.004916666667
$57,500 = A(51.85017778)
<u>$57,500 </u> = A
51.85017778
A = $1,108.96 per month
Explanation:
In this case, we need to apply the formula for present value of an ordinary annuity on the assumption that payment is made on monthly basis. The present value, interest rate (APR), number of years and number of installments in a year were provided in the question with the exception of monthly payment. Thus, the monthly payment becomes the subject of the formula.
Answer:
case 1)
bonds payable 24,000
loss on retirement 5,000
discount on BP 4,500
cash 24,500
case 2)
bonds payable 24,000 debit
premium on BP 1,000 debit
gain on retirement 500 credit
cash 24,500 credit
Explanation:
we are going to write off the bonds payable and their discount account
we also debit the cash account for the amount of cash outlay to retire the bond
the difference between cash and the carrying value will be the loss on retirement when lower
and a gain on retirement when higher.
case 1)
carrying value 19,500
total cash outlay (24,500)
loss on retirement (5,000)
case 2)
carrying value 25,000
total cash outlay (24,500)
gain on retrement 500
D. you limited yourself to a small number of products
is your best choice
Answer:
No, they dont have to hold the 100%.
Explanation:
Because banks use the money deposited to make loans to other clients. By general rule the Commercial Banks are required to keep only the 10% of each deposit made in an account.
Volatility in the markets invested in because it leads to large fluctuations in capital which can lead to gains but also big losses