CFA Level I — TVM Concept Flashcards

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These flashcards cover the core Time Value of Money (TVM) concepts from the CFA Level I curriculum, including formulas, relationships, and definitions for annuities, perpetuities, and compounding.

Last updated 5:20 PM on 8/21/26
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30 Terms

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Time Value of Money

The concept that a rupee today is worth more than a rupee received in the future because today's rupee can be invested to earn a return.

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Basic TVM Components

The three foundational elements: Present Value (PV), Future Value (FV), and Interest or Discount Rate (r).

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Present Value (PV)

The value today of future cash flows.

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Future Value (FV)

The value at a future date of money invested today.

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Basic Future Value (FV) Formula

FV=PV×(1+r)nFV = PV \times (1 + r)^n

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Basic Present Value (PV) Formula

PV=FV(1+r)nPV = \frac{FV}{(1 + r)^n}

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r

The interest rate or required rate of return per period.

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n

The number of compounding periods.

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Impact of Interest Rate on FV

Future value increases when the interest rate increases, assuming PV and the number of periods remain constant.

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Impact of Discount Rate on PV

Present value decreases when the discount rate increases, assuming FV and the number of periods remain constant.

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Impact of Periods on FV

Assuming the rate is positive, FV increases as the number of periods increases.

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Impact of Periods on PV

Assuming the discount rate is positive, PV decreases as the number of periods increases.

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Compounding

The process of earning interest on both the original principal and previously earned interest.

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Simple Interest

Interest calculated only on the original principal amount.

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Compound Interest

Interest calculated on the principal plus any accumulated interest from previous periods.

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Discounting

The process of converting a future amount into its equivalent value today.

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Discount Rate

The specific rate used to convert future cash flows into present value.

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Annuity

A series of equal cash flows occurring at regular intervals for a specified number of periods.

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Ordinary Annuity

A type of annuity where equal cash flows occur at the end of each period.

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Annuity Due

A type of annuity where equal cash flows occur at the beginning of each period.

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Relative Value: Ordinary Annuity vs. Annuity Due

Annuity due has a higher value because each payment occurs one period earlier, allowing more time for compounding.

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Perpetuity

A series of equal cash flows that continues indefinitely.

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PV of a Perpetuity Formula

PV=CFrPV = \frac{CF}{r}

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PV of Perpetuity and r Relationship

As the interest rate (r) increases, the present value of a perpetuity decreases.

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Growing Perpetuity

A perpetuity whose cash flows grow at a constant rate indefinitely.

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Growing Perpetuity Formula

PV=CF1rgPV = \frac{CF_1}{r - g} where r>gr > g.

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r and g Variables

In a growing perpetuity, r represents the required return and g represents the constant growth rate.

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Uneven Cash-Flow Stream

A series of cash flows where the financial amounts vary from period to period.

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Valuation of Uneven Cash Flows

Calculated by determining the individual PV of each cash flow and adding them together.

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PV and FV Key Relationship

PV grows into FV through compounding, while FV is discounted back to PV.