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  2. Hamada's equation - Wikipedia

    en.wikipedia.org/wiki/Hamada's_equation

    The importance of Hamada's equation is that it separates the risk of the business, reflected here by the beta of an unlevered firm, β U, from that of its levered counterpart, β L, which contains the financial risk of leverage. Apart from the effect of the tax rate, which is generally taken as constant, the discrepancy between the two betas ...

  3. Adjusted present value - Wikipedia

    en.wikipedia.org/wiki/Adjusted_present_value

    APV formula APV = Unlevered NPV of Free Cash Flows and assumed Terminal Value + NPV of Interest Tax Shield and assumed Terminal Value : The discount rate used in the first part is the return on assets or return on equity if unlevered; The discount rate used in the second part is the cost of debt financing by period.

  4. Beta (finance) - Wikipedia

    en.wikipedia.org/wiki/Beta_(finance)

    Beta can be used to indicate the contribution of an individual asset to the market risk of a portfolio when it is added in small quantity. It refers to an asset's non-diversifiable risk, systematic risk, or market risk. Beta is not a measure of idiosyncratic risk. Beta is the hedge ratio of an investment with respect to the stock market.

  5. 6 Free Budget Templates for Excel, Google Sheets & Numbers - AOL

    www.aol.com/6-free-budget-templates-excel...

    Whether you use Microsoft Office Excel, Google Sheets or Apple Numbers, there’s a free spreadsheet for you. These budgeting templates will give you a head start from simple monthly and yearly ...

  6. SABR volatility model - Wikipedia

    en.wikipedia.org/wiki/SABR_volatility_model

    One possibility to "fix" the formula is use the stochastic collocation method and to project the corresponding implied, ill-posed, model on a polynomial of an arbitrage-free variables, e.g. normal. This will guarantee equality in probability at the collocation points while the generated density is arbitrage-free. [4]

  7. Discounted utility - Wikipedia

    en.wikipedia.org/wiki/Discounted_utility

    The utility of an event x occurring at future time t under utility function u, discounted back to the present (time 0) using discount factor β, is β t u ( x t ) . {\displaystyle \beta ^{t}u(x_{t}).}