Answer:
Debt equity ratio = 1.01
Explanation:
given data
WACC = 11.2 percent
cost of equity = 16.8 percent
pretax cost of debt = 8.7 percent
tax rate = 35 percent
to find out
What does the debt-equity ratio need to be for the firm to achieve its target WACC
solution
we get here WACC that is express as
WACC = Wd × Rd × (1-t) + We × Ke ..................1
here Wd is weight of debit and t is tax rate and Ke is cost of equity and
Wd + We = 1
so We = 1 - Wd
put value in equation 1
WACC = Wd × Rd × (1-t) + We × Ke
11.20% = Wd × 8.70% ×(1-35%) + (1-Wd) × 16.80%
solve and we get
Wd = 0.5025
so We will be
We = 1 - 0.5025
We = 0.4975
and
Debt equity ratio will be
Debt equity ratio = ![\frac{0.5025}{0.4975}](https://tex.z-dn.net/?f=%5Cfrac%7B0.5025%7D%7B0.4975%7D)
Debt equity ratio = 1.01
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Answer:
B) 1,160.
Explanation:
First we must calculate planned aggregate expenditures (PAE) and then determine where Y = PAE:
PAE = consumption + planned investment + government spending + net exports = 100 + 0.75(Y - 40) + 50 + 150 +20 = 100 + 0.75Y - 30 + 50 + 150 + 20 = 290 + 0.75Y
Now we must determine where Y and PAE intercept:
Y = 290 + 0.75Y
Y - 0.75Y = 290
0.25Y = 290
Y = 290 / 0.25 = 1,160
*Planned aggregate expenditure = total planned spending, it differs from GDP because GDP includes unplanned investment.
PAE = C + Ip + G + NX while GDP = C + I + G + NX