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Mnenie [13.5K]
3 years ago
14

Suppose that a borrower and a lender agree on the nominal interest rate to be paid on a loan. Then inflation turns out to be low

er than they both expected. (1) True or False: The real interest rate on this loan is lower than expected. The lender (2) gains/loses from this unexpected lower inflation, and the borrower (3) gains/loses under these circumstances.
Business
2 answers:
Alla [95]3 years ago
6 0

Answer:

1) False

when the inflation is lower than expected, the real interest rate will be higher, since

real interest rate = Nominal interest rate - inflation.

2) Gains

In case of unexpected lower inflation the lender gains and the borrower loses.This is because real value of the loan increases due to lower inflation.

3) Loses

In case of unexpected lower inflation the lender gains and the borrower loses.This is because real value of the loan increases due to lower inflation.

maxonik [38]3 years ago
4 0

Answer: The real interest rates are lower than expected, the lender loses from the unexpected lower inflation and the borrower gains under these circumstances.

Explanation:

When inflation is higher than was expected, the real interest rate is lower than expected. ... Because the real interest rate is lower than was expected, the lender loses and the borrower gains. The borrower is repaying the loan with dollars that are worth less than was expected.

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Answer:

cash        55,110,929 debit

   note payable      55,110,929 credit

--to record singing of promissory note with discounted interest--

interest expense 1.583.741,77 debit

   note payable              1.583.741,77 credit

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Explanation:

the note plus interest will be for 60 millions.

So to calcualte the isuance ofthe note we must calculate the present value of a lump sum at 12% discount rate:

\frac{Maturity}{(1 + rate)^{time} } = PV  

Maturity  60,000,000.00

time   0.75

rate  0.12

\frac{60000000}{(1 + 0.12)^{0.75} } = PV  

PV   55,110,929.18

then at December 31th we solve for the accrued interest:

Principal \: (1+ r)^{time} = Amount

Principal 55,110,929.18

time 0.25 (3 months over 12 month a year)

rate 0.12000

55110929.18154 \: (1+ 0.12)^{0.25} = Amount

Amount 56,694,670.95

accrued interest: 56,694,670.95 - 55,110,929.18 = 1.583.741,77

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