You have just entered a two-year part-time Executive MBA. The tuition fee is $15,000 per year payable at the beginning of each year. Before the program you eamed $40, 000 per year. Your expected salary after graduation. is $55, 000 per year. You can invest your money at 8%. Assume that you will work for 30 years after graduation. The salary dif

You have just entered a two-year part-time Executive MBA. The tuition fee is $15,000 per year payable at the beginning of each year. Before the program you eamed $40, 000 per year. Your expected salary after graduation. is $55, 000 per year. You can invest your money at 8%. Assume that you will work for 30 years after graduation. The salary dif

EBK CONTEMPORARY FINANCIAL MANAGEMENT

14th Edition

ISBN:9781337514835

Author:MOYER

Publisher:MOYER

Chapter5: The Time Value Of Money

Section: Chapter Questions

Problem 16P

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After graduation, you decide that you can pay $203.24 per month extra on your student loan ( standard monthly payment is 302.99), which has a balance of $50,000 and 20 years of monthly payments remaining. The annual interest rate on the loan is 4% How many years early will you be able to pay off the loan? Please answer in excel.
You have just entered an MBA program and have decided to pay for your living expenses using a credit card that has no minimum monthly payment. You intend to charge $1000 per month on the card for the next 21 months. The card carries a monthly interest rate of 1%. How much money will you owe on the card 22 months from now, when you receive your first statement post-graduation?
Suppose you are starting a PhD program. The university has agreed to waive your tuition, cover all of your living expenses, and pay you an additional stipend of $2,000 at the end of each month, as long as you teach one course per semester over the course of five years. If your savings account is able to earn 5.5% per year for the five years that you will be in this program, how much will you have accumulated in your savings account by the end of the program if interest is compounded on a monthly basis? $104,705.67 $137,761.65 $34,899.71 $866,900.74
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Assume that you will have a 10-year, $20,000 loan to repay when you graduate from college next month. The loan, plus 10 percent annual interest on the unpaid balance, is to be repaid in 10 annual installments of $3,255 each, beginning one year after you graduate. You have accepted a well-paying job and are considering an early settlement of the entire unpaid balance in just three years (immediately after making the third annual payment of $3,255). Prepare an amortization schedule showing how much money you will need to save to pay the entire unpaid balance of your loan three years after your graduation. (Round your answers to the nearest dollar amount. Enter all amounts as positive numbers.) Interest Period Date of Graduation Year 1 Year 2 Year 3 Annual Payment Annual Interest Expense @10% a. Actual net-of-tax interest cost b. Effective interest rate Reduction in Unpaid Balance Unpaid Balance One of the advantages of borrowing is that interest is deductible for income tax purposes. a.…
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You have an outstanding student loan with required payments of $500 per month for the next four years. The interest rate on the loan is 9.00% APR (monthly). You are considering making an extra payment of $200 today (i.e., you will pay an extra $200 that you are not required to pay). If you are required to continue to make payments of $500 per month until the loan is paid off, what is the amount of your final payment? What effective rate of retum (expressed as an APR with monthly compounding) have you eamed on the $200? (Note: Be careful not to round any intermediate steps less than six decimal places.) If you are required to continue to make payments of $500 per month until the loan is paid off, what is the amount of your final payment? The final payment is $ (Round to the nearest cent.)