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a. What is the arithmetic average return over the 10 -year period? b. What is the geometric average return over the 10 -year period? c.

image text in transcribedimage text in transcribed a. What is the arithmetic average return over the 10 -year period? b. What is the geometric average return over the 10 -year period? c. If you invested $100 at the beginning, how much would you have at the end? a. What is the arithmetic average return over the 10 -year period? The arithmetic average return over the 10 -year period is j. (Round to two decimal places.) b. What is the geometric average return over the 10 -year period? To find the geometric average return, use the following formulas. First find the future value of investing $1 today, using the following formula: FV=$1((1+R1)(1+R2)(1+RT)) Then use the following formula and solve for R : FV=$1(1+R)10 The geometric average return, R, over the 10 -year period is 3%. (Round to four decimal places.) c. If you invested $100 at the beginning, how much would you have at the end? If you invested $100 at the beginning, at the end you would have $ (Round to the nearest cent.) a. What is the arithmetic average return over the 10 -year period? b. What is the geometric average return over the 10 -year period? c. If you invested $100 at the beginning, how much would you have at the end? a. What is the arithmetic average return over the 10 -year period? The arithmetic average return over the 10 -year period is j. (Round to two decimal places.) b. What is the geometric average return over the 10 -year period? To find the geometric average return, use the following formulas. First find the future value of investing $1 today, using the following formula: FV=$1((1+R1)(1+R2)(1+RT)) Then use the following formula and solve for R : FV=$1(1+R)10 The geometric average return, R, over the 10 -year period is 3%. (Round to four decimal places.) c. If you invested $100 at the beginning, how much would you have at the end? If you invested $100 at the beginning, at the end you would have $ (Round to the nearest cent.)

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