Suppose you take out a 30 year mortgage for $ 150000 at 6.75% interest. The monthly payments on this loan are $ 972.90. If you pay an extra 10% per month on your mortgage, how soon will you pay off the loan? New length in years = How much will you save in interest by making the extra payments? Saving = If you put $ 972.90 per month into an annuity earning 8.75% interest compounded monthly for the remaining time on your original loan, how much money will you have at the end of the original 30 years? Extra savings =

Suppose you have a $175,000 30-year mortgage with a 4.5% interest rate on the loan. a. Find the monthly payment.

Suppose that your unsubsidized Stafford loans plus accumulated interest total $ 34000 at the time you start repayment, the interest rate is 7.5% APR, and you elect the standard repayment plan of a fixed amount each month for 10 years. What is your monthly repayment? Repayment amount =  How much will you pay in interest?Interest paid =

You buy a house for $230000, and take out a 30-year mortgage at 6% interest. For simplicity, assume that interest compounds continuously. A) What will be your annual mortgage payment? $ per year %24

How much will the monthly mortgage payment be if you purchase a new condominium for $150 000 with an interest rate of 4%/a compounded monthly? The mortgage amortization period is 25 years (there is a 5% down payment that should be paid upfront)?

Suppose you want to purchase a $ 165000 house. If you put 20% down and finance the rest in a 15 year mortgage at an interest rate of 5.25%, what will your monthly payments be? Monthly payment =

In order to purchase a home, you must take out a mortgage with a total loan amount $150000. If the nominal yearly interest rate for your 15 year mortage is 3.5% how much will your monthly payment be?

Suppose you invest $210,000 in an annuity that returns 6 annual payments, with the first payment one year from now and each subsequent payment growing by 5%. At an interest rate of 8%, how much is the first annual payment you receive? Equivalent problem structure (as a borrower): Suppose you borrow $210,000 to be paid back over 6 years with the first payment one year from now and each subsequent payment growing by 5%. At an interest rate of 8%, how much is the first annual payment? Please round your answer to the nearest hundredth.

Suppose you want to purchase a home for $525,000 with a 30-year mortgage at 4.84% interest. Suppose also that you can put down 30%. What are the monthly payments? (Round your answer to the nearest cent.) $ What is the total amount paid for principal and interest? (Round your answer to the nearest cent.) $ What is the amount saved if this home is financed for 15 years instead of for 30 years? (Round your answer to the nearest cent.)

Suppose that you take out a 40-year $175000 mortgage with an APR of 6%. You make payments for 3 years and then you consider refinancing the original loan. The new loan would have a term of 15 years, have and APR of 5.7% and be in the amount of the unpaid balance on the original loan. The administrative cost of taking out the second loan would be $1700. What are the monthly payments on the original loan? What would the monthly payment of the second loan be? What would the total amount you would pay if you continued with the original 40-year loan without refinancing? What would the total amount would you pay with the refinancing?