D
DevonMatthews
Member
This to me seems like the exact same thing, the cashflows are modeled giving an equation of value, then the IRR method sets the NPV= 0 and finds the interest rate which solves this equation, so we have the decision variable i where {i:NPV(i)=0} and if i>WACC the project is accepted.
The NPV method uses the same cashflows and times in the equation of value and uses the NPV discounted at the WACC as the decision criterion, and the project is approved if the result is positive, so project is accepted if NPV(WACC)>0
This appears to be the exact same thing stated in two different ways, if the NPV(WACC)>0, this means there exists room to increase the interest rate such that NPV(IRR)=0 so by general reasoning IRR>WACC, in a few problems i devised myself and experemented with different values it always seems to lead to the same result.
The NPV method uses the same cashflows and times in the equation of value and uses the NPV discounted at the WACC as the decision criterion, and the project is approved if the result is positive, so project is accepted if NPV(WACC)>0
This appears to be the exact same thing stated in two different ways, if the NPV(WACC)>0, this means there exists room to increase the interest rate such that NPV(IRR)=0 so by general reasoning IRR>WACC, in a few problems i devised myself and experemented with different values it always seems to lead to the same result.