Simple Interest → A = Prt
Compound Interest → A = P(1 + r)
tContinuous Interest → A = Pe
rtAn annuity is a stream of level payments over the course of a specified time.
Present Value of an Annuity Immediate (Payments at the end of a period:
| an|i = | Payment * (1 - vn) |
| | i |
Present Value of an Annuity Due (Payments at the beginning of a period:
| än|d = | Payment * (1 - vn) |
| | d |
Accumulated Value of an Annuity Immediate (Payments at the end of a period:
| sn|i = | Payment * ((1 + i)n - 1) |
| | i |
Accumulated Value of an Annuity Due (Payments at the beginning of a period:
| sn|d = | Payment * ((1 + i)n - 1) |
| | d |
An perpetuity is an infinite stream of level payments
| Present Value of a Perpetuity Immediate = | Payment |
| | i |
| Present Value of a Perpetuity Due = | Payment |
| | d |
| Depreciation Summary | | Method | Depreciation Dt | Book Value Bt |
|---|
| Straight Line |
| (1-Time/N) * Asset Value + Salvage Value * Time / N |
| Sum of the Years Digits | | (A - S) * (N - t + 1) | | | Σ 1st n integers |
| | Σ first (n - t) integers * (A - S) | | Σ first n integers |
|
| Declining Balance | d * A * (1-d)(t-1) where d = 1 - (A/S)1/n | A x (1 - d)t |
| Sinking Fund | | (A - S) x (1 + j)(t - 1) | | | sn|j |
|
|
Weighted Average Cost of Capital (WACC) and Capital Asset Pricing Model (CAPM)r
e = r
f + Β(r
m - r
f)
WACC = r
D * (1 - T)*(Debt%)+ r
E*(Equity Percentage)