Simple Interest and Compound Interest Flashcards

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Vocabulary flashcards covering simple interest, compound interest, financial terminology, algebraic formulas, and calculator functions from Chapters 8 and 9.

Last updated 6:43 AM on 9/18/26
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21 Terms

1
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Interest

The cost of borrowing money or the earnings gained from investing money.

2
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Simple Interest

Interest used mainly for short-term loans or investments (typically a maximum term of 1 year), where interest is constant over the term and calculated only on the principal amount.

3
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Compound Interest

Interest used for longer-term loans and investments, where both the principal and accumulated interest earn interest over time, causing the money to grow exponentially.

4
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Simple Interest Formula

The algebraic formula I=prtI = prt, where II is simple interest earned in dollars, pp is principal, rr is interest rate per period, and tt is time term.

5
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Principal (pp)

The original amount of money borrowed for a loan or invested.

6
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Interest Rate (rr)

The interest rate expressed in percent per unit of time (yearly, monthly, or daily) that corresponds with the time unit of the term.

7
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Time Term (tt)

The length of time of a loan or investment expressed in years, months, or days.

8
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Day of the Year Table

A reference table providing the serial number (1 to 365) for each day of each month, used to determine the exact number of days between two dates within the same calendar year.

<p>A reference table providing the serial number (1 to 365) for each day of each month, used to determine the exact number of days between two dates within the same calendar year.</p>
9
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Compounding Period

The period of time between successive calculations of interest on a compound interest loan or investment.

10
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Compounding Frequency (mm)

The number of times interest is compounded in one year (e.g., annually m=1m = 1, semi-annually m=2m = 2, quarterly m=4m = 4, monthly m=12m = 12, daily m=365m = 365).

11
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Nominal Interest Rate (jj)

The quoted or stated annual interest rate on which compound interest calculations are based for a given compounding period.

12
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Periodic Interest Rate (ii)

The interest rate for a single compounding period, given by the formula i=jmi = \frac{j}{m}.

13
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Total Number of Compounding Periods (nn)

The total count of compounding periods over the entire term tt, calculated as n=m×tn = m \times t.

14
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Future Value Formula (Compound Interest)

The formula FV=PV(1+i)nFV = PV(1+i)^n, used to calculate the future accumulated value of investments and loans.

15
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Present Value Formula (Compound Interest)

The formula PV=FV(1+i)nPV = \frac{FV}{(1+i)^n} or PV=FV(1+i)−nPV = FV(1+i)^{-n}, used to find the initial discounted value of a future payment stream.

16
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Amount of Compound Interest (II)

The total interest accumulated under compounding, calculated as the difference between Future Value and Present Value: I=FV−PVI = FV - PV.

17
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Cash Inflow

Money received in a transaction, entered into a financial calculator as a positive (++) value.

18
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Cash Outflow

Money paid out in a transaction, entered into a financial calculator as a negative (−-) value.

19
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Cash-Flow Sign Convention

The standard calculator entry rule where an investment has PVPV as Outflow (−-) and FVFV as Inflow (++), while a loan has PVPV as Inflow (++) and FVFV as Outflow (−-).

<p>The standard calculator entry rule where an investment has $$PV$$ as Outflow ($$-$$) and $$FV$$ as Inflow ($$+$$), while a loan has $$PV$$ as Inflow ($$+$$) and $$FV$$ as Outflow ($$-$$).</p>
20
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TVM Row Keys (BA II Plus Calculator)

The 3rd row keys on the financial calculator used for time value of money calculations: NN (compounding periods), I/YI/Y (nominal rate per year), PVPV (present value), PMTPMT (periodic annuity payment), and FVFV (future value).

<p>The 3rd row keys on the financial calculator used for time value of money calculations: $$N$$ (compounding periods), $$I/Y$$ (nominal rate per year), $$PV$$ (present value), $$PMT$$ (periodic annuity payment), and $$FV$$ (future value).</p>
21
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Simple Interest vs. Compound Interest

A comparison showing that simple interest applies to short periods (<1 year< 1\text{ year}), remains constant, earns interest on principal only, and grows linearly, whereas compound interest applies to longer terms, grows over time, earns interest on principal and interest, and grows exponentially.

<p>A comparison showing that simple interest applies to short periods ($$< 1\text{ year}$$), remains constant, earns interest on principal only, and grows linearly, whereas compound interest applies to longer terms, grows over time, earns interest on principal and interest, and grows exponentially.</p>