FV = PV(1 + rn) FV = PV(1+r)^n $$FV = PV\left( 1 + \frac{r}{m} \right)^{n \times m}$$ FV = PV(1 + rn) $$PV = \frac{\text{FV}}{\left( 1 + r \right)^{n}}$$ $$PV = \frac{\text{FV}}{\left( 1 + \frac{r}{m} \right)^{n \times m}}$$	$$\text{FVA}_{n} = PMT\frac{\left( 1 + r \right)^{n} - 1}{r}$$ $$\text{PVA}_{n} = PMT\left\lbrack \frac{1}{r}\left( 1 - \frac{1}{\left( 1 + r \right)^{n}} \right) \right\rbrack$$ $$PMT = \frac{\text{FVA}_{n}}{\frac{\left( 1 + r \right)^{n} - 1}{r}}$$ $$PMT = \text{PVA}_{n}\frac{r}{1 - \frac{1}{\left( 1 + r \right)^{n}}}$$ $$\text{FVA}_{n} = PMT\left( 1 + r \right)\frac{\left( 1 + r \right)^{n} - 1}{r}$$ $$\text{PVA}_{n} = PMT\left( 1 + r \right)\left\lbrack \frac{1}{r}\left( 1 - \frac{1}{\left( 1 + r \right)^{n}} \right) \right\rbrack$$ $$PVP = \frac{\text{PMT}}{r}$$
$$T = PP = t + \frac{\left| N_{0} \right|}{P_{t + 1}}$$ $$PI = \frac{\text{PV}}{I_{0}}$$ $$NPV = \sum_{t = 0}^{n}\frac{\text{CF}_{t}}{\left( 1 + r \right)^{t}} - \sum_{t = 0}^{n}\frac{I_{t}}{\left( 1 + r \right)^{t}}$$ $$NPV = \sum_{t = 0}^{n}\frac{\text{CF}_{t}}{\left( 1 + r \right)^{t}} - I_{0}$$ $$IRR = k^{+} + \frac{\text{NPV}^{+}}{\text{NPV}^{+} - \text{NPV}^{-}}\ / \times 100\%$$ $$ARR = \frac{\frac{\left\lbrack \sum_{i = 1}^{n}\left( \text{CF}_{t} - Amort. \right) \right\rbrack}{n}}{I}$$ $$MIRR = \sqrt[n]{\frac{\sum_{t = 1}^{n}{\text{FOCF}_{t}\left( 1 + k \right)^{n - t}}}{\sum_{t = 0}^{n}\frac{\text{CFI}_{t}}{\left( 1 + k \right)^{t}}}} - 1$$ CF = Sp − K − T(Sp−K−AM) $$WACC = \sum_{i = 1}^{n}{w_{i}K_{i}}$$ $$\text{BEP}_{\text{il}} = \frac{\text{KS}}{c_{j} - k_{j}}$$ BEPwart = BEPil × cj
	rm = r0 + rinf + r0rinf $$r_{0} = \frac{r_{m} - r_{\inf}}{1 + r_{\inf}}$$ $$r_{e} = {(1 + \frac{r}{m})}^{m} - 1$$ $$\text{NPV}_{\alpha} = \text{NPV}_{0} - \alpha\left( 1 - T \right) \times \sum_{t = 1}^{}\frac{K}{\left( 1 + r \right)^{t}}$$ $$\text{NPV}_{\alpha} = \text{NPV}_{0} + \alpha\left( 1 - T \right) \times \sum_{t = 1}^{}\frac{S_{p}}{\left( 1 + r \right)^{t}}$$ $$\alpha = - \frac{\text{NPV}}{b}$$ $$\alpha = \frac{\text{NPV}}{b}$$ $$b = \left( 1 - T \right) \times \sum_{}^{}\frac{S_{p}\ (K)}{\left( 1 + r \right)^{n}}\text{\ \ \ \ \ }$$