You can buy at a low price for a stock and sell it for a higher price.
Answer: See Explanation
Explanation:
You didn't give the methods to use but let me use 2 main methods.
First, let's use the Straight line Depreciation. This will be:
= ($71000 + $3000 + $2000 - $3000) / 5
= $73000/5
= $14600
Year 1 Depreciation = $14600
Year 2 depreciation = $14600
Secondly, let's use the double declining method of Depreciation will be:
= 1/5 × 2
= 0.2 × 2
= 0.4
= 40%
Year 1 depreciation will be:
= 76000 × 40%
= 76000 × 0.4
= $30400
Year 2 Depreciation will be:
= ($76000 - $30400) × 40%
= $45600 × 40/100
= $45600 × 0.4
= $18240
Answer:
5.4%
Explanation:
Several years ago the Haverford Company sold a $1,000 par value bond that now has 25 years to maturity and an 8.00% annual coupon that is paid quarterly. The bond currently sells for $900.90, and the company’s tax rate is 40%. What is the component cost of debt for use in the WACC calculation
Face value of bond = coupon amount / interest rate
1000 = 80 / 8%
Therefore 900.9 = 80 / revised interest rate
multiply both sides by the 'revised interest rate
revised interest rate x 900.9 = 80
Hence, revised interest rate = 80 / 900.9 = 9%
Secondly if the company’s tax rate is 40%, the component cost of debt for use in the WACC calculation = kd (1 - t)
where:
kd = Cost of debt
t = tax rate
Therefore cost of debt for use in the WACC calculation = 9% (1-0.4) = 5.4%
Answer:
Present Value = $9,417.69 (Approx)
Explanation:
Given:
Annual payment = $1,400
Total payments = 25
Rate = 8% = 0.08
Computation:
First payment [7 years from now
]
So,
Present Value = $1,400(1/1.08⁶)[1 - (1/1.08)²⁵] / 0.08
Present Value = $1,400[6.72692]
Present Value = $9,417.69 (Approx)
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