In: Finance
Kolby Corp. is comparing two different capital structures. Plan I would result in 9,000 shares of stock and $80,000 in debt. Plan II would result in 7,500 shares of stock and $120,000 in debt. The interest rate on the debt is 8 percent. |
a. |
Ignoring taxes, compare both of these plans to an all-equity plan assuming that EBIT will be $50,000. The all-equity plan would result in 12,000 shares of stock outstanding. What is the EPS for each of these plans? (Do not round intermediate calculations and round your final answers to 2 decimal places. (e.g., 32.16)) |
EPS | ||
Plan I | $ | |
Plan II | $ | |
All equity | $ | |
b. |
In part (a), what are the break-even levels of EBIT for each plan as compared to that for an all-equity plan? (Do not round intermediate calculations.) |
EBIT | ||
Plan I and all-equity | $ | |
Plan II and all-equity | $ | |
c. |
Ignoring taxes, at what level of EBIT will EPS be identical for Plans I and II? (Do not round intermediate calculations.) |
EBIT | $ |
d-1 |
Assuming that the corporate tax rate is 40 percent, what is the EPS of the firm? (Do not round intermediate calculations and round your final answers to 2 decimal places. (e.g., 32.16) |
EPS | ||
Plan I | $ | |
Plan II | $ | |
All equity | $ | |
d-2 |
Assuming that the corporate tax rate is 40 percent, what are the break-even levels of EBIT for each plan as compared to that for an all-equity plan? (Do not round intermediate calculations.) |
EBIT | ||
Plan I and all-equity | $ | |
Plan II and all-equity | $ | |
d-3 |
Assuming that the corporate tax rate is 40 percent, when will EPS be identical for Plans I and II? (Do not round intermediate calculations.) |
EBIT | $ |
a) |
Plan 1 |
EPS = (EBIT-debt*interest rate)*(1-tax rate)/shares = (50000-80000*0.08)*(1-0)/9000=4.84 |
Plan 2 |
EPS = (EBIT-debt*interest rate)*(1-tax rate)/shares = (50000-120000*0.08)*(1-0)/7500=5.39 |
All equity plan |
EPS = EBIT*(1-tax rate)/shares = 50000*(1-0)/12000=4.17 |
b) |
Plan 1 |
Break even EBIT is the EBIT where EPS plan I = EPS all equity |
EBIT*(1-tax rate)/shares = (EBIT-interest rate*debt)*(1-tax rate)/shares |
EBIT*(1-0)/12000=(EBIT-80000*0.08)*(1-0)/9000 |
EBIT =25600 |
Plan 2 |
Break even EBIT is the EBIT where EPS plan II = EPS all equity |
EBIT*(1-tax rate)/shares = (EBIT-interest rate*debt)*(1-tax rate)/shares |
EBIT*(1-0)/12000=(EBIT-0.08*120000)*(1-0)/7500 |
EBIT =25600 |
c) |
EBIT level when EPS I = EPS II: |
(EBIT-int. rate*debt Plan I)*(1-tax rate)/shares Plan I= (EBIT-int. rate*debt Plan II)*(1-tax rate)/shares plan II |
(EBIT-0.08*80000)*(1-0)/9000=(EBIT-0.08*120000)*(1-0)/7500 |
EBIT =25600 |
d-1 |
Plan 1 |
EPS = (EBIT-debt*interest rate)*(1-tax rate)/shares = (50000-80000*0.08)*(1-0.4)/9000=2.91 |
Plan 2 |
EPS = (EBIT-debt*interest rate)*(1-tax rate)/shares = (50000-120000*0.08)*(1-0.4)/7500=3.23 |
All equity plan |
EPS = EBIT*(1-tax rate)/shares = 50000*(1-0.4)/12000=2.5 |
d-2 |
Plan 1 |
Break even EBIT is the EBIT where EPS plan I = EPS all equity |
EBIT*(1-tax rate)/shares = (EBIT-interest rate*debt)*(1-tax rate)/shares |
EBIT*(1-0.4)/12000=(EBIT-80000*0.08)*(1-0.4)/9000 |
EBIT =25600 |
Plan 2 |
Break even EBIT is the EBIT where EPS plan II = EPS all equity |
EBIT*(1-tax rate)/shares = (EBIT-interest rate*debt)*(1-tax rate)/shares |
EBIT*(1-0.4)/12000=(EBIT-0.08*120000)*(1-0.4)/7500 |
EBIT =25600 |
d-3 |
EBIT level when EPS I = EPS II: |
(EBIT-int. rate*debt Plan I)*(1-tax rate)/shares Plan I= (EBIT-int. rate*debt Plan II)*(1-tax rate)/shares plan II |
(EBIT-0.08*80000)*(1-0.4)/9000=(EBIT-0.08*120000)*(1-0.4)/7500 |
EBIT =25600 |