Time Value of Money Flashcards

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1
Q

The return that investors and savers require to get them to willingly lend their funds

A

Required Rates of Return

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2
Q

A theoretical rate on a single-period loan that has no expectation of inflation on it

A

Real Risk Free Rate

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3
Q

Real Risk Free Rate + Expected Inflation Rate + Default Risk Premium + Liquidity Premium + Maturity Risk Premium

A

Nominal Risk Free Rate

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4
Q

The risk that a borrower will not make the promised payments in a timely manner

A

Default Risk

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5
Q

The risk for receiving less than fair value for an investment if it must be sold for cash quickly

A

Liquidity Risk

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6
Q

Long term bonds are more volatile than Short term bonds. Therefore, Long term bonds have more maturity risk, so there are premiums to compensate investors

A

Maturity Risks

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7
Q

Actual annual rate of return, being earned after adjustments have been made for the different compounding periods

A

Effective Annual Rate (EAR)

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8
Q

Effective Annual Rate Calculation

A

EAR == (1+r)^m -1

r = periodic rate ==  (stated annual rate)/ m
m= number of compounding periods per year
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9
Q

Continuous Compounding Effective Annual rate

A

e^r -1

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10
Q

Future Value Formula for Different compounding frequencies

A

PMT(1+(r/m))^n = FV

PMT = Payment
r = periodic rate 
m = number of compounding periods per year
n = number of years
FV = Future Value
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11
Q

The amount to which a current deposit will grow over time when it is placed in an account paying compound interest.

A

Future Value

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12
Q

Future Value for a Single Sum

A

FV = PV(1+(I/Y))^n

FV = Future Value
PV = Present Value
I/Y = Rate of Return per Compounding Period
N = Number of Compounding Periods
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13
Q

Future Value Interest Factor

A

(1+(I/Y))^N

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14
Q

Cash flows that occur at the end of each compounding period

A

Ordinary Annuity

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15
Q

Payments/Receipts occurring at the beginning of each period

A

Annuity Due

* There is one more compounding period in an Annuity Due instead of the ordinary annuity

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16
Q

A financial instrument that pays a fixed amount of money at set intervals over and infinite period

A

Perpetuity

17
Q

Paying off a loan with a series of periodic loan payments, whereby a portion of the loan is paid off with each payment.

A

Amortization

  • FV = 0 for loan payments as you are paying the loan off
18
Q

Compound Annual Growth Rate Calculation

A

(Year Y / Year X) ^(1/(y-x))

19
Q

Saving for Tuition or Retirement is calculated as an

A

Annuity Due