\(\beta_E\) of 1.6
\(\beta_D\) of 0.45
\(r_{rf}\) of 6%
\(E(r_m)\) of 12%
Company tax rate of 28%
Equity as percentage of TA: 45
Debt as percentage of TA: 55
First set up the functions, ignoring Benninga and Sarig
def wacc(ke, kd, tc, E, D):
V = E + D
k = kd*(1-tc)*D/V + ke*E/V
return k
def coc(rf, b, rp):
return rf + b * rp
Benninga and Sarig
def coc_bs(rf, tc, b, rm):
return rf*(1-tc) + b*(rm-rf*(1-tc))
def cod_bs(rf, tc, b, rm):
return rf + b*(rm-rf*(1-tc))
Main parameters
rf = 6.0
rm = 12.0
rp = rm-rf
b_e = 1.6
b_d = 0.45
tc = 0.28
E = 0.45
D = 1-E
Cost of Equity:
ke = coc(rf, b_e, rp)
print(f"Cost of Equity: {ke:.3f}")
## Cost of Equity: 15.600
ke_bs = coc_bs(rf, tc, b_e, rm)
print(f"Cost of Equity with tax: {ke_bs:.3f}")
## Cost of Equity with tax: 16.608
Cost of Debt:
kd = coc(rf, b_d, rp)
print(f"Cost of Debt: {kd:.3f}")
## Cost of Debt: 8.700
kd_bs = cod_bs(rf, tc, b_d, rm)
print(f"Cost of Debt with tax: {kd_bs:.3f}")
## Cost of Debt with tax: 9.456
Traditional WACC
k = wacc(ke, kd, tc, E, D)
print(f"WACC: {k:.3f}")
## WACC: 10.465
Benninga and Sarig
k_bs = wacc(ke_bs, kd_bs, tc, E, D)
print(f"WACC: {k_bs:.3f}")
## WACC: 11.218