Hastings Corporation is interested in acquiring Vandell Corporation. Vandell has 1 million shares outstanding and a target capital structure consisting of 30% debt; its beta is 1.50 (given its target capital structure). Vandell has $9.48 million in debt that trades at par and pays an 7.7% interest rate. Vandell’s free cash flow (FCF0) is $1 million per year and is expected to grow at a constant rate of 6% a year. Both Vandell and Hastings pay a 30% combined federal and state tax rate. The risk-free rate of interest is 3% and the market risk premium is 6%. Hastings Corporation estimates that if it acquires Vandell Corporation, synergies will cause Vandell’s free cash flows to be $2.5 million, $3.1 million, $3.4 million, and $3.53 million at Years 1 through 4, respectively, after which the free cash flows will grow at a constant 6% rate. Hastings plans to assume Vandell’s $9.48 million in debt (which has an 7.7% interest rate) and raise additional debt financing at the time of the acquisition. Hastings estimates that interest payments will be $1.6 million each year for Years 1, 2, and 3. After Year 3, a target capital structure of 30% debt will be maintained. Interest at Year 4 will be $1.442 million, after which the interest and the tax shield will grow at 6%. Indicate the range of possible prices that Hastings could bid for each share of Vandell common stock in an acquisition. Round your answers to the nearest cent. Do not round intermediate calculations. The bid for each share should range between $ per share and $ per share.
| Calculation of WACC to discount Vandell's future cash flows: |
| Cost of Equity |
| as per CAPM |
| Ke=RFR+(Beta*Mkt. Risk premium) |
| ie. Ke=3%+(1.5*6%)= |
| 12% |
| After-tax cost of debt= |
| 7.7%*(1-30%)= |
| 5.39% |
| So, WACC=(We*Ke)+(Wd*Kd) |
| ie.(70%*12%)+(30%*5.39%)= |
| 10.02% |
| Before synergy |
| Value of Vandell using |
| Constant-growth FCF model |
| by discounting at the above WACC (10.02%) & finding its PV of future cash flows |
| ie. |
| FCF1/(r-g) |
| (FCF0*(1+g))/(r-g) |
| Where, |
| g= the constant growth rate ,r= 6% |
| & r= the reqd. return or WACC=10.02% |
| Applying the values, |
| 1000000*1.06/(10.02%-6%)= |
| 26368159 |
| So,Firm Value of Vandell before considering synergy= $ 26368159 |
| Value of Debt = 9480000 |
| So, value of Equity= |
| 26368159-9480000= |
| 16888159 |
| No.of equity shares o/s = 1000000 |
| So, Value /share= |
| 16888159/1000000= |
| 16.89 |
| Subsequent to synergy: |
| Equity Value of Vandell can be straight-away found out |
| by discounting the following to their Present Values |
| FCFs of Yrs. 1,2,3,4 & PV of terminal cash flow |
| Less: PV of all additional debt- interest payments (incl.terminal value) |
| Add:PV of additional debt-interest Interest tax shields that will be available because of synergies |
| Year | 0 | 1 | 2 | 3 | 4 |
| FCF | 2.5 | 3.1 | 3.4 | 3.53 | |
| Terminal FCF(3.53*1.06)/(10.02%-6%) | 93.0796 | ||||
| Less: Interest payments | -1.6 | -1.6 | -1.6 | -1.442 | |
| Less: Terminal Int.exp.(1.442*1.06)/(10.02%-6%) | -38.0229 | ||||
| Add: Interest tax shields(Int.exp.*Tax rate) | 0.48 | 0.48 | 0.48 | 0.4326 | |
| Add: Terminal Int.Tax Shield | 11.40687 | ||||
| FCF to Equity/FCFE | 1.38 | 1.98 | 2.28 | 68.98418 | |
| PV F at 10.02%(1/1.1002^n) | 0.908926 | 0.826146 | 0.750905 | 0.682517 | |
| PV at 10.02% | 1.254317 | 1.635769 | 1.712064 | 47.08287 | |
| NPV or Value to Equity | 51.685023 | ||||
| ie.Value of Vandell's Equity after synergy= | 51685023 | ||||
| No.of equity share o/s | 1000000 | ||||
| Value/share | 51.69 |
| Value before synergy | 16.89 |
| Value after synergy | 51.69 |
| So, the range of possible prices that Hastings could bid for each share of Vandell common stock in an acquisition= | |
| $ 16.89 to $ 51.69 | |
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