3.6 Annuity Present Value
Quiz
•
Mathematics
•
12th Grade
•
Practice Problem
•
Hard
Jean-Claude On
Used 6+ times
FREE Resource
7 questions
Show all answers
1.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
Colin would like to deposit enough money in a savings annuity today, paying 11% per annum, compounded annually, so that he can make $7000 withdraws at the end of each year for the next 8 years. How much must he deposit now?
$36,022.86
$53,284.55
$47,295.19
2.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
Tanner would like to be able to withdraw $6500 every 6 months for the next 3 years for college. How much must he deposit into his savings annuity today if it pays 5% compounded semi-annually?
$32,194.38
$28,405.29
$6,500
$35,802.81
3.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
A new gaming computer is financed so that you only have to make payments of $175 every 3 months over the next 7 years. If interest compounds at 12% quarterly, what is the computer's present value?
$175
$3,283.72
$2,683.55
$5,862.59
4.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
Mr. On would like to be able to withdraw $2500 each month for 20 years during his retirement. How much must he have in his savings annuity if it pays 6% compounded monthly?
$348,951.93
$371,485.38
$438,184.91
$506,385.28
5.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
In order to finance a car, you make monthly payments of $380 for the next 10 years at 4% compounded monthly. How much will you pay in interest over the next 10 years?
$7,996.77
$3,583.49
$10,398.34
$9,488.25
6.
MULTIPLE SELECT QUESTION
15 mins • 1 pt
Select all correct answers.
Businesses offer present value annuities in the form of financing options so that:
The customer doesn't have to pay everything up front.
Businesses can profit off of payment interest.
The customer can save money in the long run.
Businesses can save money in the long run.
The customer can pay everything up front.
7.
MULTIPLE SELECT QUESTION
15 mins • 1 pt
Select all correct options.
Individuals can use present value annuity to:
Make a one-time lump sum withdraw.
Make several withdraws over time
Gain interest on savings
Lose interest on savings
Paying large loans over time, in smaller chunks, but paying more interest
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