Jenna would like to purchase a new car in three years. If she saves $1000 per year in an account that pays 8% annual interest for the next 3 years, how much will she have saved for a down payment? (Round the final answer to the nearest dollar.) Values for i = 8%, n = 3
Present value of an ordinary annuity of $1 2.577
Present value of $1: .772
Future value of an ordinary annuity of $1 3.246
Future value of $1:

a. $ 1.260
b. $ 3246
c. $ 3772
d. $ 3577
e. $ 2577

Respuesta :

Answer:

FV = A((1 + r)n - 1)

                r

FV = 1,000((1+ 0.08)3 - 1

                     0.08

FV = 1,000 x 3.2464

FV = $3,246.40

The correct answer is B

Explanation:

In this case, there is need to calculate the future value of an ordinary annuity for 3 years at 8% interest rate.

She will save approximate  $3,246.40 for the down payment Option(b) is correct.

What is an Ordinary Annuity?

An ordinary annuity is a progression of equivalent installments made toward the finish of back to back periods over a decent time span.

While the installments in an ordinary annuity can be made as habitually as each week, by and by they are for the most part made month to month, quarterly, semi-every year, or yearly Something contrary to an ordinary annuity is an annuity due, in which installments are made toward the start of every period. These two series of installments are not equivalent to the monetary item known as an annuity, however they are connected.

Instances of ordinary annuities are interest installments from bonds, which are by and large made semiannually, and quarterly profits from a stock that has kept up with stable payout levels for quite a long time. The current worth of an ordinary annuity is generally reliant upon the overall loan fee.

FV = A((1 + r)n - 1)

FV = 1,000((1+ 0.08)3 - 1

FV = 1,000 x 3.2464

FV = $3,246.40

Therefore Option(b) is correct.

Learn more about Ordinary Annuity here:

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