a. What is the outstanding balance? b. Suppose you cannot make the mortgage payment and you are in danger of losing your house to foreclosure. The bank has offered to renegotiate your loan. The bank expects to get $119,799 for the house if it forecloses. They will lower your payment as long as they will receive at least this amount (in present value terms). If current 22-year mortgage interest rates have dropped to 6.198% (APR), what is the lowest monthly payment you could make for the remaining life of your loan that would be attractive to the bank
a. What is the outstanding balance? b. Suppose you cannot make the mortgage payment and you are in danger of losing your house to foreclosure. The bank has offered to renegotiate your loan. The bank expects to get $119,799 for the house if it forecloses. They will lower your payment as long as they will receive at least this amount (in present value terms). If current 22-year mortgage interest rates have dropped to 6.198% (APR), what is the lowest monthly payment you could make for the remaining life of your loan that would be attractive to the bank
Essentials Of Investments
11th Edition
ISBN:9781260013924
Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Chapter1: Investments: Background And Issues
Section: Chapter Questions
Problem 1PS
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Your mortgage has 22 years left, and has an APR of 9.535% with monthly payments of $1,449.
a. What is the outstanding balance?
b. Suppose you cannot make the mortgage payment and you are in danger of losing your house to foreclosure. The bank has offered to renegotiate your loan. The bank expects to get $119,799 for the house if it forecloses. They will lower your payment as long as they will receive at least this amount (in present value terms). If current 22-year mortgage interest rates have dropped to 6.198% (APR), what is the lowest monthly payment you could make for the remaining life of your loan that would be attractive to the bank?
Expert Solution
Step 1
Present Value of Annuity:
It represents the present worth of the future annuity payments and is computed by discounting these future annuity payments by an appropriate discount rate.
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