FV = PV(1 + rn) FV = PV(1+r)^n $$\text{FV} = \text{PV}\left( 1 + \frac{r}{m} \right)^{n*m}$$ FV = PVe^rn	$$\mathbf{\text{Rt}} = \frac{\text{PV}}{n} + \ \text{PV}\ \left( 1 - \frac{t - 1}{n} \right)*r$$ $$\mathbf{\text{Ot}} = \text{PV}*\ \left( 1 - \frac{t - 1}{n} \right)*r$$ $$\mathbf{O} = \text{PV}*r*\ \frac{n + 1}{2}$$	$$\mathbf{\text{IRR}} = r^{+} + \frac{\text{NPV}^{+}}{\text{NPV}^{+} - \text{NPV}^{-}}\ / \times 100\%$$ $$\mathbf{\text{MIRR}} = \sqrt[n]{\frac{\sum_{t = 1}^{n}{\text{CF}_{t}\left( 1 + r \right)^{n - t}}}{I_{0}}} - 1$$ $$\mathbf{T}\mathbf{=}\mathbf{\text{PP}} = t + \frac{\left| N_{0} \right|}{P_{t + 1}}$$ $$\mathbf{\text{WACC}} = \sum_{i = 1}^{n}{w_{i}K_{i}}$$ CF = Sp − Kb − T(Sp−Kb−AM) CFt= Sp - Kb - T*(Sp-Kb-A) CFt= Sp - [Kup-A] - T*(Sp-[ Kup-A ]- A) CFt= Sp - Kup+A - T*(Sp- Kup +A - A) Kup-A=Kb	$$\mathbf{\text{BEP}}_{\mathbf{\text{il}}} = \frac{\text{KS}}{c_{j} - k_{j}} = \ \frac{F}{S - C}$$ BEPwart = BEPil * S $$\mathbf{\min}\mathbf{.}\mathbf{s} = \frac{\text{KS}}{\text{Smax}*\text{Cmax}}$$ $$A = \ \frac{\text{Wp} - \text{Wk}}{n}$$ $$\mathbf{\text{ARR}} = \frac{\frac{\left\lbrack \sum_{i = 1}^{n}\left( \text{CF}_{t} - \text{Amort}. \right) \right\rbrack}{n}}{\frac{\text{wp} - \text{wk}}{2}}$$
$$\text{PV} = \frac{\text{FV}}{\left( 1 + r \right)^{n}}$$ $$\text{PV} = \frac{\text{FV}}{\left( 1 + \frac{r}{m} \right)^{n*m}}$$ $$r = \sqrt[n]{\frac{\text{FV}}{\text{PV}}} - 1$$	rn = rreal + rinf + rrealrinf $$r_{\text{real}} = \frac{r_{n} - r_{\inf}}{1 + r_{\inf}}$$ $$r_{\text{ef}} = {(1 + \frac{r}{m})}^{m} - 1$$
$$\text{FV} = R*\frac{{(1 + r)}^{n} - 1}{r}$$ $$\mathbf{R} = \text{FV}*\frac{r}{\left( 1 + r \right)^{n\ } - 1}$$ $$\text{PV} = R*\ \frac{\left( 1 + r \right)^{n\ } - 1}{\left( 1 + r \right)^{n}*r}$$ $$\mathbf{R} = \text{PV}*\ \frac{\left( 1 + r \right)^{n\ }*r}{\left( 1 + r \right)^{n} - 1}$$	NPV = PV - I PV = NPV + I $$\mathbf{\text{NPV}} = \sum_{t = 0}^{n}\frac{\text{CF}_{t}}{\left( 1 + r \right)^{t}} - I_{0}$$ $$\mathbf{\text{PI}} = \frac{\text{PV}}{I_{0}} = \ \frac{\frac{\sum_{}^{}\text{CFt}}{{(1 + r)}^{t}}}{I_{0}}$$