Chapter 11: financial application – Casio ClassPad II fx-CP400 Examples User Manual
Page 34

Chapter 11: Financial Application
34
Chapter 11:
Financial Application
The operations in the examples below can be started from any Financial application window.
1101
Compound Interest
What will be the value of an ordinary annuity at the end of 10 years if $100 is
deposited each month into an account that earns 7% compounded monthly?
Before performing the calculation, change the “Odd Period” setting to
“Compound (CI)” and the “Payment Date” to “End of period”.
1. Tap [Calc(1)] - [Compound Interest].
2. Input the values below into the applicable fields
N = 120 (12 months × 10 years),
I
% = 7, PV = 0,
PMT = –100, P/Y = 12 (month), C/Y = 12 (month)
3. Tap [FV] to obtain the future value.
1102
Cash Flow
How much should you be willing to pay (NPV) for an investment with the cash
flow values shown in the nearby table, if your required rate of return (
I
%) is
10% per year?
Period
Cash Flow
0
0
1
100
2
200
3
300
4
400
5
500
1. Tap ( to open the Stat Editor window in the lower half of the display.
2. Input the cash flow values in cells 1 through 6 under “list1”.
3. Tap the Cash field (which currently shows “
4. On the dialog box that appears, select “list1” for “List variables”, and then tap
[OK].
5. Input 10 into the
I
% field.
6. Tap [NPV] to obtain the net present value.
1103
Amortization
In this example, first use a Compound Interest page to calculate the monthly
payment of a loan, and then use the result to perform Amortization page
calculations. Specify “Compound (CI)” for “Odd Period”, and “End of period” for
“Payment Date”.
Page 1 (Compound Interest): Use a Compound Interest page to determine
the monthly payment ([PMT]) on a 20-year (N = 20 × 12 = 240) mortgage
with a loan amount (PV) of $100,000 at an annual rate (
I
%) of 8.025%,
compounded monthly (C/Y = 12). There are 12 payment periods per year
(P/Y). Be sure to input zero for the future value (FV), which indicates that
the loan will be completely paid off at the end of 20 years (240 months).
Page 1 calculation results
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