C&H Ski Club recently borrowed money and agreed to pay it back with a series of six annual payments of $14,000 each. C&H
subsequently borrows more money and agrees to pay it back with a series of four annual payments of $14.000 each. The annual
interest rate for both loans is 7%. Find the present value of these two separate annuities. (PV of $1. FV of $1. PVA of $1, and FVA of $1)
(Use appropriate factor(s) from the tables provided. Round your answers to nearest whole dollar. Round "Table Factor" to 4
decimal places.)
Number of
Periods
1
Interest
Rate
7%
Table Factor
Amount
Borrowed
2
7%
First Annuity
Single Future
Ñ…
Payment
$ 14,000
14,000
14,000 x
14,000 x
14,000
14,000
3
7%
First payment
Sec payment
Third payment
Fourth payment
Fifth payment
Sixth payment
11
4
7%
5
7%
7%
1111
6
Number of
Periods
Table Factor
Amount
Borrowed
1
Second Annuity.
Interest Single Future
Rate Payment
7% $ 14,000 x
7%
14,000 x
7%
14,000 x
7%
14,000 x
First payment
Second payment
Third payment
Fourth payment
2
IIIIII
3
4

Respuesta :

the payment would cost 2394 the third one would cost 69420

The present values of the first six and the second annual payments of $14,000 by C&H Ski Club are $66,731.56 and $47,420.96, respectively.

What is the present value?

The present value represents the discounted value of future cash flows.

The present value of future annual cash flows can be computed using the present value annuity table or formula.

We can also compute the present value of the annual cash flows using an online finance calculator as below.

Data and Calculations:

Six Annual Payments = $14,000

N (# of periods) = 6 years

I/Y (Interest per year) = 7%

PMT (Periodic Payment) = $14,000

FV (Future Value) = $0

Results:

PV = $66,731.56

Sum of all periodic payments = $84,000 ($14,000 x 6)

Total Interest $17,268.44

Four Annual Payments = $14,000

N (# of periods) = 4 years

I/Y (Interest per year) = 7%

PMT (Periodic Payment) = $14,000

FV (Future Value) = $0

Results:

PV = $47,420.96

Sum of all periodic payments = $56,000 ($14,000 x 4)

Total Interest $8,579.04

Learn more about present value computations at https://brainly.com/question/20813161