In: Finance
A company with EBIT of $6,000,000 is considering two financing alternatives. The first alternative would have interest expense of $2,000,000 and 1,000,000 common shares outstanding, whereas the second would have interest expense of $3,800,000 but only 750,000 shares outstanding. The company is in the 35% tax bracket.
Part 1: Construct the bottom half of the income statement (including EPS) for each financing alternative when EBIT is at $6,000,000.
Part 2: Construct the bottom half of the income statement (including EPS) for each alternative if EBIT increases by 20%.
Part 3: Construct the bottom half of the income statement (including EPS) for each alternative if EBIT decreases by 20%.
Part 4: What is the EBIT/EPS indifference point for this firm?
Part 5: Comment on the results of your calculations above. What principle does this exercise demonstrate?
Part 1 - Part 3 ( Shown in table below)
Alternative 1 | |||
Normal | EBIT = Up by 20% | EBIT = down by 20% | |
EBIT | 6000000 | 7200000 | 4800000 |
Interest | 2000000 | 2000000 | 2000000 |
EBT | 4000000 | 5200000 | 2800000 |
Tax@35% | 1400000 | 1820000 | 980000 |
Net Profit | 2600000 | 3380000 | 1820000 |
No fo Shares | 1000000 | 1000000 | 1000000 |
EPS | 2.60 | 3.38 | 1.82 |
Change in EPS | 30.00% | -30% | |
Alternative 2 | |||
Normal | EBIT = Up by 20% | EBIT = down by 20% | |
EBIT | 6000000 | 7200000 | 4800000 |
Interest | 3800000 | 3800000 | 3800000 |
EBT | 2200000 | 3400000 | 1000000 |
Tax@35% | 770000 | 1190000 | 350000 |
Net Profit | 1430000 | 2210000 | 650000 |
No fo Shares | 750000 | 750000 | 750000 |
EPS | 1.91 | 2.95 | 0.87 |
Change in EPS | 54.55% | -55% |
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Point of indifference for EBIT means, in both the casesEPS will be same. Assume EBIT will be x
EPS for alternative 1 = EPS of alternative 2
(x-2000000)x(1-.35)/1000000 = (x - 3800000)x(1-.35)/750000
Solving for X = 9200000
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2nd option is riskier than option 1. SInce, at good time 2nd alternative will give you higher EPS growth,. But in bad times, EPS degrowth will also be higher.