EXAM 2 FORMULAS Flashcards

(40 cards)

1
Q

FORMULA: FUTURE VALUE W SIMPLE INTEREST

A

F = P(1 + rt)

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2
Q

FORMULA: FUTURE VALUE W SIMPLE INTEREST

F = ?(1 + rt)

A

P

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3
Q

FORMULA: FUTURE VALUE W SIMPLE INTEREST

F = P(? + rt)

A

1

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4
Q

FORMULA: FUTURE VALUE W SIMPLE INTEREST

F = P(1 + ?)

A

rt

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5
Q

FORMULA: FUTURE VALUE W COMPOUND INTEREST

A

F = P(1 +i)^n

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6
Q

FORMULA: FUTURE VALUE W COMPOUND INTEREST

F = ?(1 +i)^n

A

P

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7
Q

FORMULA: FUTURE VALUE W COMPOUND INTEREST

F = P(? +i)^n

A

1

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8
Q

FORMULA: FUTURE VALUE W COMPOUND INTEREST

F = P(1 ?)^n

A

+i

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9
Q

FORMULA: FUTURE VALUE W COMPOUND INTEREST

F = P(1 +i)?

A

^n

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10
Q

i = ?

A

r/m

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11
Q

i = ?/m

A

r

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12
Q

i = r/?

A

m

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13
Q

r REPRESENTS

A

INTEREST RATE PER YEAR

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14
Q

m REPRESENTS

A

COMPOUNDING PERIODS PER YEAR

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15
Q

n = ?

A

mt

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16
Q

n = ?t

A

m

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17
Q

n = m?

18
Q

t REPRESENTS

A

TIME IN YEARS

19
Q

FORMULA: PRESENT VALUE W COMPOUND INTEREST FORMULA

P = ?(1 + i)^-n

20
Q

FORMULA: PRESENT VALUE W COMPOUND INTEREST FORMULA

P = F(?+ i)^-n

21
Q

FORMULA: PRESENT VALUE W COMPOUND INTEREST FORMULA

P = F(1 ?)^-n

22
Q

FORMULA: PRESENT VALUE W COMPOUND INTEREST FORMULA

P = F(1 + i)?

23
Q

FORMULA: PRESENT VALUE W COMPOUND INTEREST

A

P = F(1 + i)^-n

24
Q

FORMULA: SINKING FUND

A

E = Fi/(1 + i)^n - 1

25
FORMULA: SINKING FUND E = ?i/(1 + i)^n - 1
F
26
FORMULA: SINKING FUND E = F?/(1 + i)^n - 1
i
27
FORMULA: SINKING FUND E = Fi/(? + i)^n - 1
1
28
FORMULA: SINKING FUND E = Fi/(1 ?)^n - 1
+ i
29
FORMULA: SINKING FUND E = Fi/(1 + i)? - 1
^n
30
FORMULA: SINKING FUND E = Fi/(1 + i)^n ?
- 1
31
FORMULA: AMORTIZATION
E = Pi/1-(1 + i)^-n
32
FORMULA: AMORTIZATION E = ?i/1 - (1 + i)^-n
P
33
FORMULA: AMORTIZATION E = P?/1 - (1 + i)^-n
i
34
FORMULA: AMORTIZATION E = Pi/? - (1 + i)^-n
1
35
FORMULA: AMORTIZATION E = Pi/1 ? (1 + i)^-n
-
36
FORMULA: AMORTIZATION E = Pi/1 - (? + i)^-n
1
37
FORMULA: AMORTIZATION E = Pi/1 - (1 ?)^-n
+ i
38
FORMULA: AMORTIZATION E = Pi/1 - (1 + i)?
^-n
39
E REPRESENTS
Equal Periodic Payment
40
Equal Periodic Payment IS REPRESENTED BY?
E