Calculate the required rate of return for Mudd Enterprises assuming that investors expect a 3.6% rate of inflation in the future. The real risk-free rate is 1.5%, and the market risk premium is 6.5%. Mudd has a beta of 2.8, and its realized rate of return has averaged 11.5% over the past 5 years. Round your answer to two decimal places.
| Given in the problem | |||||
| Rate of Inflation | 3.6% | ||||
| Real Risk Free rate | 1.5% | ||||
| Market Risk premium | 6.5% | ||||
| Beta | 2.8 | ||||
| Average realized rate of return for past 5 years | 11.5% | ||||
| Formula to calculate Rate of Return | |||||
| R = | Rf + (Rm-Rf)*Br | ||||
| Where | |||||
| R= Rate of return of stock | |||||
| Rf= Risk free return | |||||
| Rm= Market Risk premium | |||||
| Br= Stock Beta | |||||
| Further | |||||
| Rate of return = Real Risk Free rate + Inflation rate | |||||
| Rate of return | 1.5%+3.6% | 5.1% | |||
| Market Risk premium= Market Risk rate - Real risk rate | |||||
| Market Risk premium | 6.5% | Given in the problem | |||
| Solution | |||||
| Applying values in to formula | |||||
| R= | 5.1%+6.5%(2.8) | ||||
| = | 4.5%+18.2% | ||||
| = | 22.7% | ||||
| Hence the rate of return of Mudd enterprise is 22.7% |
Calculate the required rate of return for Mudd Enterprises assuming that investors expect a 3.6% rate...
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8.11
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