Chris takes out a loan of $150 000 over 20 years at 8.5% p.a. interest compounded monthly to renovate his home. His monthly repayments are set at $1301.74. The outstanding balance of the loan after 1 year is $147 014.60. After 1 year, Chris receives $55 000 compensation for a work-related accident. He deposits the money in his loan’s offset account for 1 month while he decides what to do with it.
a) Calculate the interest saved during the 1 month in which the $55 000 is deposited in the offset account. [2]
b) Calculate the outstanding balance at the end of the month. [4]
c) Calculate how long it will take Chris to repay the remainder of the loan. [3]
d) Calculate how many months sooner will Chris finish repaying the loan.
Here as we have deposited the 55000 into the loan account for the one month that simply means in that month we have paid installment+interst amount on the loan.
=
Formulas Used :-
Interest on 55000 | =55000*8.5%/12 |
b) | No. | opening balance | installment | Interest | Principal | Closing Balance |
13 | 147014.6 | =1301.74+D2 | =C5*8.5%/12 | =D5-E5 | =C5-F5 |
time reqired to pay remaining loan | =NPER(8.5%/12,1301.74,-G5) |
Normal months remailning | =NPER(8.5%/12,1301.74,-C5) |
sooner the loan paid | =D9-D7 |
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