2. The Varian Company\'s next expected dividend, Di , is $3.18, its growth rate
ID: 1171275 • Letter: 2
Question
2. The Varian Company's next expected dividend, Di , is $3.18, its growth rate is 6%; and the stock now sells for $36. New stock can be sold to net the firm $32.40 per share What is Varian's percentage flotation cost? What is Varian's cost of new common stock? Flotation Costs Cost of new common stock A. 12% B. 10% C. 12% D. 10% 12.45% 16.77% 19.33% 15.80% 3. Reilly Inc. is trying to determine its cost of debt. The company has a debt issue outstanding with 14 years to maturity that is quoted at 89% of par value. The issue makes semiannual payments and has an embedded cost of 8% annually. What is the pretax cost of debt? If the tax rate is 40%, what is the aftertax cost of debt? Pretax Aftertax A. 8.33% B. 9.43% C. 10.25% D. 8.33% 4.98% 5.66% 6.58% 4. Brealey Corp. has a target capital structure of 40% common stock, 10% preferred stock, and 50% debt. Its cost of equity is 16%, the cost of preferred stock is 7%, and the cost of debt is 12%. If the tax rate is 45%, what is Brealey Corp.'s WACC? A. 12.55% ?. 11.87% C. 10.40% D. 12.98%Explanation / Answer
Question - 2
Variance cost of New common stock
= [ (D0 / P1) x 100 ] + g
= [ ($3.18 /32.40) x 100 ] + 6%
= 9.80% + 6%
= 15.80%
Flotation Cost = 10%
Variance cost of New common stock = 15.80%
Question – 3
Yield To Maturity [YTM]
YTM = Coupon Amount + [ (Par Value – Bond Price) / Maturity Years ] / [(Par Value + Bond Price)/2]
= $80 + [ ($1,000 - 890) / 14 ) ] / [($1,000 + 890) / 2 ]
= [ ($80 + 7.86) / 945 ] x 100
= 9.43%
Pre Tax Yield = 9.43%
After Tax Yield = 9.43% x [ 1 – 0.40 ] = 5.66%
Question – 4
WACC = [ Cost of equity x Weight of common stock ] + [ Cost of Preferred stock x Weight of preferred stock ] + [ After Tax Cost of Debt x Weight of Debt ]
= [ 16% x 0.40 ] + [ 7% x 0.10 ] + [ 6.6% x 0.50 ]
= 6.4% + 0.7% + 3.3%
= 10.4%
WACC = 10.4%
Related Questions
drjack9650@gmail.com
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.