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In: Finance

Hi all, can someone please post formulas used for corporate finance course. thank you!

Hi all,

can someone please post formulas used for corporate finance course. thank you!

Solutions

Expert Solution

The following are formulas that are generally used for any corporate finance course.
Present Value = Future value/ ((1+r)^t)
where r is the interest rate and t is the time period
Future Value = Present Value*((1+r)^t)
where r is the interest rate and t is the time period
Future Value = C*[(1+(r/m))^mt]
where C is the present value
r is the interest rate
t is the year
m is the compounding period
Present Value = Future value/[(1+(r/m))^mt]
r is the interest rate
t is the year
m is the compounding period
Present value of a perpetuity = C/r
Present value of an annuity = C[(1-(1/(1+r)^t))/r]
where C is the annuity payment
r is the interest rate
t is the year
Future value of an annuity = C[((1+r)^t-1)/r]
where C is the annuity payment
r is the interest rate
t is the year
expected return on a portfolio = XaRa + XbRb
where Xa and Xb are the proportions of the total portfolio in assets A&B
Ra and Rb are the expected returns on the two securities
Variance of portfolio
Xa^2(STDRa)^2 + Xb^2(STDRb)^2 + 2XaXbCORR(Ra,Rb)STD RaSTDRb
where Xa and Xb are the proportions of the total portfolio in assets A&B
STDRa = standard deviation of return on security A.
STDRb = standard deviation of return on security B.
CORR(Ra,Rb) = Correlation between the returns of security A and security B.
Beta of security I = Cov (Ri,Rm)/Var(Rm)
where Ri is the return on the security I.
Rm is the return on the market.
Cov (Ri,Rm) = Covariance between Ri and Rm.
Var(Rm) = Variance for Rm.
Weighted average cost of capital = [(S/S+B)*Rs + (B/S+B)*Rb(1-tc)]
S = equity, B = debt, Rs = Cost of equity, Rb = cost of debt,
tc = corporations tax rate
Under the Capital Asset pricing model
Rs = Rf + Beta*(Rm-Rf)
Rs is the expected return on the security
where Rf is the risk free rate, Rm - Rf = difference between the expected return on the market
portfolio and the riskfree rate.

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