<span>9.20 percent
Re= 0.036 +1.2(0.085) = 0.138
Re= [($1.10 x 1.02)$19] +.02 = 0.0790526
ReAverage = (0.138 + 0.0790526)/2 = 0.108526
WACC = (1/1.65)(0.108526) + (0.65/1.65)(0.098)(1-0.32) = 9.20 percent</span>
Money number of dependents career
Answer:
8.20%
Explanation:
Debt equity ratio = 0.95
or
Debt = 0.95 × equity
Cost of equity, ke = 11% or 0.11
Pretax cost of debt, kd = 7% or 0.07
Tax rate = 24% or 0.24
Therefore;
WACC = {Weight of equity × ke } + {Weight of debt × kd × (1-Tax rate)}
It is to be noted that ;
Weight of equity = Equity ÷ (Debt + Equity)
= Equity ÷ ( 0.95×Equity + Equity)
=1 ÷ 1.95
=0.513
Also,
Weight of debt = Debt ÷ ( Debt + Equity)
=0.95 × Equity ÷ ( 0.95 × Equity + Equity)
= 0.95 ÷ 1.95
=0.487
Hence,
WACC = {0.513 × 0.11} + {0.487 × 0.07 × (1-0.24)}
= {0.05643} + {0.03409 × 0.76}
= 0.0823384
or
0.0823384 × 100%
=8.23384
=8.20%
4280 x 1.09 = real wage if constant from period x to period y. Let's call
this number Z.
Find the relationship between Z and the government's wage increase. If 5300 / Z < 1 then the total effect of wage increase/inflation's devaluation of real salary is negative. If the relationship is above one (5300/Z > 1) then the effect is positive for the workers.
