Question: Construct the ROIC growth matrix based on the following assumptions: 10% cost of capital, 3-year horizon after which ROIC = WACC. The expected net operating

Construct the ROIC growth matrix based on the following assumptions: 10% cost of capital, 3-year horizon after which ROIC = WACC. The expected net operating profit less adjusted taxes at time 1 (NOPLAT) = $12,500. Vary ROIC from 8% to 12% in 2% intervals and growth (g) from 4% to 8% in 2% intervals.

Complete the following matrix, show detailed calculations for each number. Also, provide your interpretation of the pattern observed in the matrix.

 Construct the ROIC growth matrix based on the following assumptions: 10%
please use formula provided thanks
cost of capital, 3-year horizon after which ROIC = WACC. The expected
net operating profit less adjusted taxes at time 1 (NOPLAT) = $12,500.

\begin{tabular}{|l|l|l|l|} \hline gROIC & 8% & 10% & 12% \\ \hline 4% & & & \\ \hline 6% & & & \\ \hline 8% & & & \\ \hline \end{tabular} A. Present Value of FCFs in the Constant Growth Perpetuity Model V is the present value of FCF1,FCF2,.,FCF g is the constant growth rate in FCFs WACC is the weighted cost of capital, used as the discount rate FCFV=NOPLATNetInvestment=NOPLATNOPLATIR)=NOPLAT(1IR)=NOPLAT(1g/ROIC)=WACCgFCF1=WACCgNOPLAT(1ROICg) B. Present Value of FCFs in the Supernormal Growth or Nonconstant Growth Model Value of operating FCFs =[PV of FCFs in the forecast horizon ]+[PV of FCFs beyond the forecast horizon] Assume n-period forecast horizon, so value of operating FCFs (V) is: V=i=1(1+WACC1FCF1=(1+WACC1FCF1++(1+WACCnFCFn+(1+WACCnTVnTV0=WACCngFCFn+1 TVn is the terminal value or continuing value at the end of period n. V=t=1(1+WACC1FCF1=(1+WACC)1FCF1++(1+WACCFCFn+(1+WACC)TVaTVn=WACCgFCFn+1 TVn is the terminal value or continuing value at the end of period n. Formula Sheet For example, assume a 2-period forecast horizon, V is: V=(1+WACC)1FCF1+(1+WACC)2FCF2+(1+WACC2TV2TV2=WACC8FCF3

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