Refunding Analysis
Mullet Technologies is considering whether or not to refund a $50 million, 15% coupon, 30-year bond issue that was sold 5 years ago. It is amortizing $3 million of flotation costs on the 15% bonds over the issue's 30-year life. Mullet's investment banks have indicated that the company could sell a new 25-year issue at an interest rate of 9% in today's market. Neither they nor Mullet's management anticipate that interest rates will fall below 9% any time soon, but there is a chance that rates will increase.
A call premium of 15% would be required to retire the old bonds, and flotation costs on the new issue would amount to $6 million. Mullet's marginal federal-plus-state tax rate is 40%. The new bonds would be issued 1 month before the old bonds are called, with the proceeds being invested in short-term government securities returning 7% annually during the interim period.
Conduct a complete bond refunding analysis. What is the bond refunding's NPV? Do not round intermediate calculations. Round your answer to the nearest cent.
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What factors would influence Mullet's decision to refund now rather than later?
| Current bond issue information | ||||||
| Par value | 50,000,000.00 | |||||
| coupon rate | 15% | |||||
| original maturity | 30 | |||||
| remaining maturity | 25 | |||||
| original flotation costs | 3,000,000.00 | |||||
| Call premium | 15% | |||||
| Tax rate | 40% | |||||
| New issue information | ||||||
| Coupon rate | 9% | |||||
| maturity | 25 | |||||
| flotation costs | 6,000,000.00 | |||||
| Time between issues (months) | 1 | |||||
| rate on surplus funds (annual) | 7% | |||||
| a. Conduct a complete bond refunding analysis. What is the bond refunding's NPV? | ||||||
| Initial investment outlay to refund old issue: | ||||||
| Call premium on old issue = | 50,000,000*15% = | 7,500,000.00 | ||||
| After-tax call premium = | 7,500,000*(1-40%) = | A | 4,500,000.00 | |||
| New flotation cost = | B | 6,000,000.00 | ||||
| Old flotation costs already expensed = | (3,000,000/30)*(30-25) = | 500,000.00 | ||||
| Remaining flotation costs to expense = | 3,000,000-500,000 = | 2,500,000.00 | ||||
| Tax savings from old flotation costs = | 40%*2,500,000 = | C | 1,000,000.00 | You get to expense the remaining flotation costs | ||
| Additional interest on old issue after tax = | 50,000,000*15%*(1/12)*(1-40%) = | D | 375,000.00 | This is interest paid on the old bond issue between when the new bonds are issued and the old bonds are retired | ||
| Interest earned on investment in T-bonds after tax = | (50,000,000*7%*1/12)*(1-40%) = | E | 175,000.00 | This is interest earned on the proceeds from the new bonds before they are used to pay off the old bonds. | ||
| Total investment outlay = | A+B-C+D-E = | 9,700,000.00 | ||||
| Annual Flotation Cost Tax Effects: | ||||||
| Annual tax savings on new flotation = | 6,000,000*40%/25 = | F | 96,000.00 | |||
| Tax savings lost on old flotation = | 3,000,000*40%/30 | G | 40,000.00 | |||
| Total amortization tax effects = | F-G = | H | 56,000.00 | |||
| Annual interest savings due to refunding: | ||||||
| Annual after tax interest on old bond = | 50,000,000*15%*(1-40%) | I | 4,500,000.00 | |||
| Annual after tax interest on new bond = | 50,000,000*9%*(1-40%) | J | 2,700,000.00 | |||
| Net after tax interest savings = | I - J = | K | 1,800,000.00 | |||
| Annual cash flows = | H+K = | 1,856,000.00 | ||||
| NPV of bond refunding decision = | -9,700,000-1,856,000*(((1-1.07^-25))/0.07) | 11,929,050.38 | ||||
| b. What factors would influence Mullet's decision to refund now rather than later? | ||||||
| Mullet will do the refund transaction now because it has view that interest rate will not fall below 9% rather it may increase in nearby future. | ||||||
| So, It is beneficial to do the refund transaction now as if interest goes over 12.41% it will give negative NPV as 12.41% is break-even interest rate. | ||||||
| and if interest rate remains between 9% to 12.41% it will give positive returns to Mullet. | ||||||
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