Answer:
Grant Corporation
The payments should be $42,133.16 every quarter.
Explanation:
a) Data and Calculations:
Building cost = $1,300,000
Down payment = $500,000
Interest rate = 8% per year
Payment terms = quarter for 5 years
From an online calculator, the payments should be:
N (# of periods) 20
I/Y (Interest per year) 2
PV (Present Value) 800000
FV (Future Value) 0
Results
PMT = $42,133.16
Sum of all periodic payments $842,663.23
Total Interest $42,663.23
Answer:
Option (a) is correct.
Explanation:
Given the marginal utility per dollar for the two products as follows:
All the individuals wants to maximize their utility that is obtained from the consumption of goods. We can see that marginal utility per dollar of product A is higher than the marginal utility per dollar of product B which means that this consumer should purchase more quantity of product A and less quantity of product B.
It is going on until the point at which marginal utility per dollar of both the products becomes equal.
Answer:
The final payment would be of amount $9000
Explanation:
The keywords of the question state that the bank needs an equal amount of money by both of the payment procedures. Hence, no matter which payment method I choose on the outstanding loan, the bank would need a sum of 3x3000 = $9000
What amount should be recorded as Bad Debt Expense for the current year?
Not yet due:
22,000
Estimated Percentage Uncollectible: 3%
Estimated Amount Uncollectible: 660
Up to 120 days past due:
6500
Estimated Percentage Uncollectible: 14%
Estimated Amount Uncollectible:
910
Over 120 days past due:
2800
Estimated Percentage Uncollectible: 34%
Estimated Amount Uncollectible: 952
Estimated Balance in allowance for doubtful accounts: 2522
Current balance in allowance for doubtful accounts: 1200
Bad Debt Expense for the Year: 1322
Answer:
Young should report proceeds from the sale of bonds as equal to $864,884
Explanation:
The proceeds on the sale of bonds is equivalent to the present value of all the cash flows that are likely to accrue to an investor once the bond is bought. These cash-flows are the periodic coupon payments that are paid semi-annually and the par value of the bond that will be paid at the end of the 5 years.
During the 5 years, there are 10 equal periodic coupon payments that will be made. In each year, the total coupon paid will be
and this payment will be split into two equal payments equal to . This stream of cash-flows is an ordinary annuity
The periodic market rate is equal to
The PV of the cashflows = PV of the coupon payments + PV of the par value of the bond
=$40,000*PV Annuity Factor for 10 periods at 4%+