Answer:
John's estimated cost of owning and driving the car for three years is $17,500
Explanation:
The computation of the estimated cost for the three years is shown below:
= Purchase cost of Toyota + (annual cost of maintenance, registration, insurance, and gas × Number of years) - selling cost or scrap value
= $20,000 + ($1,500 × 3) - $10,000
= $20,000 + $7,500 - $10,000
= $27,500 - $10,000
= $17,500
The selling cost should be deducted so that accurate value can come and the annual cost is given for one year only but we have to compute for the three years so we multiply it by three years.
Answer:
First Financial would divide the $10,500 loan by the present value of annuity due of 1.
The correct answer is C
Explanation:
Present value of annuity formula is used for determining the amount of loan payment. Since the payments will be made at the beginning of each month, we will apply the formula for present value of annuity due. In order to determine the amount of monthly payment, we will divide the principal by the present value of annuity due of 1.
Answer:
$918.70 or $900
Explanation:
The computation of the first monthly payment is given below:
Interest rate per Month is
= Annual Rate ÷ 12
= 4.50% ÷ 12
= 0.375%
Now
Present Value of Growing Annuity = First payment × (1 - ((1 + Growth Rate) ÷ (1 + Interest Rate))^Periods) × 1 ÷ (Interest Rate - Growth Rate)
95000 = First payment × (1 - ((1 + 0.30%) ÷ (1 + 0.375%))^108) × 1 ÷ (0.375% - 0.30%)
95000 = First payment × (1 - 0.999252^108) × 1 ÷ (0.075%)
95000 = First payment × (1 - 0.92244) × 1 ÷ (0.075%)
95000 = First payment × 103.4067
First payment = $918.70 or $900
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