Question
Sasha owns two investments, A and B, that have a combined total value of 59,400 dollars. Investment A is expected to pay 28,000 dollars in
Sasha owns two investments, A and B, that have a combined total value of 59,400 dollars. Investment A is expected to pay 28,000 dollars in 3 year(s) from today and has an expected return of 17.1 percent per year. Investment B is expected to pay 55,734 in 2 years from today and has an expected return of R per year. What is R, the expected annual return for investment B? Answer as a rate in decimal format so that 12.34% would be entered as .1234 and 0.98% would be entered as .0098.
Now, Sasha owns two investments, A and B, that have a combined total value of 52,600 dollars. Investment A is expected to pay 22,500 dollars in 3 year(s) from today and has an expected return of 12.11 percent per year. Investment B is expected to pay 60,905 dollars in T years from today and has an expected return of 3.69 percent per year. What is T, the number of years from today that investment B is expected to pay 60,905 dollars? Round your answer to 2 decimal places (for example, 2.89, 14.70, or 6.00).'
2 year(s) ago, Sasha invested 6,310 dollars. In 1 year(s) from today, he expects to have 8,890 dollars. If Sasha expects to earn the same annual return after 1 year(s) from today as the annual rate implied from the past and expected values given in the problem, then how much does Sasha expect to have in 6 years from today?
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