Depends on what you are trying to fix
The interest rate is 7%.
<u>Solution:</u>
The real rate of interest is always above the nominal interest rate when inflation is positive. In this case, we are told inflation is 3%. Since the real rate of return is the nominal interest rate minus inflation, we need a nominal interest rate of <u>5%+3%=8%</u> to get a real interest rate of 5%.
To calculate the real interest rate subtract the inflation rate from the nominal interest rate. Mathematically it looks like this The real interest rate is the nominal interest rate minus the inflation rate. Creeping inflation is a type of inflation in which the price level rises steadily at a moderate rate over an extended period of time.
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Answer: $85,500
Explanation:
From the question, we are told XYZ Corporation takes out a $1 million loan and the interest on the loan is paid semiannually.
We are also told that the six-month interest rate is six-month LIBOR 80 basis points, with a cap at 9.25%. Assume that LIBOR is at 8.5% on March 4, 1999, and 7.75% on September 4, 1999.
The second interest payments on the loan will be:
The interest rate will be:
Interest rate = LIBOR + 80bps
= 7.75 + 0.8
= 8.55%
Interest paid in the second period
= $1,000,000 × 8.55%
= $1,000,000 × 0.0855
= $85,500
Note that there is no need for using the cap since the interest didn't exceed 9.25%
