g A department store chain has 15,100 shares of common stock outstanding at a price per share of $75 and a rate of return of 14%. The company also has 400 bonds outstanding, with a par value of $1,500 per bond. The pretax cost of debt is 6.5% and the bonds sell for 98.2% of par. What is the firm's WACC if the tax rate is 29%

10.79%

Explanation:

WACC = Pretax cost of debt*(1 - tax rate)*[(Number of bonds*Par value *selling price) / (Number of bonds*Par value*Selling price*Number of shares *Price per share)] + Rate of return*[(Number of shares*Price per share) / (Number of bonds*Par value*Selling price + Number of shares*Price per share)]

WACC = 0.065 *(1 - 0.29) * [(400*$1,500*98.2%) / (400*$1,500*98.2% + 15,100*$75)] + 0.14 x [(15,100*$75) / (400*$1,500*98.2% + 15,100*$ 75)]

WACC = 4.615%*[$ 589,200 / ($589,200 + $1,132,500)] + 0.14*[$1,132,500 / ($589,200 + $1,132,500)]

WACC= 4.615%*$589,200 / $1,721,700 + 0.14*$ 1,132,500/$ 1,721,700

WACC = 4.615%*0.342219899 + 14%*0.657780101

WACC =  1.579344834% + 9.208921415%

WACC = 10.79%

x=3

step-by-step explanation:

this is really simple i saw that there was only one term (5x) and thought if that was 15 what would i have to multiply everything else to get it there? well if 5x became 15 then x would have to be 3 so plug the 3 in the x for the other equations and you get 15 for the other ones. so there you go. : )

i guess you could put raise the economic balance