Answer:
1. Payback period = 2.8 years
2. Break-even time = 3.8 years
3. NPV = $12,577
Explanation:
NOTE: See the attached excel file for the calculation tables.
1. Determine the payback period for this investment.
Payback period = 2 years and [(49,600 / 70,800) * 12] months = 2 years and 8 months approximately = 2.8 years.
2. Determine the break-even time for this investment.
Break-even time = 3 years and [(23,622 / 36,199) * 12] months = 3 years and 8 months approximately = 3.8 years
3. Determine the net present value for this investment.
Net present value (NPV) of this investment is $12,577
Answer:
The yield to maturity is 6.45%.
Explanation:
Yield to Maturity (YTM) is the long term yield on the bond based on the assumption that the bond is held till maturity. The Yield to Maturity is calculated using the formula as shown in the attachment,
The coupon payment on bonds is = 1000 * 0.07 = 70
YTM = ( 70 + (1000 - 1038.5)/9 ) / ((1000 + 1038.5) / 2)
YTM = 0.06448 or 6.448% rounded off to 6.45%
Answer:
D
Explanation:
Partnerships often leave the owners liable to damages. As they aren’t difficult to set up in comparison, the answer most likely isn’t A. B also seems unlikely, as partnerships are often on a smaller scale. C doesn’t seem to apply.
Answer: Ethics and Human Interface: Essence, determinants and consequences of Ethics in human actions; dimensions of ethics; ethics in private and public relationships.
Explanation:
Answer:
yield to maturity = 9.78%
Explanation:
yield to maturity = {coupon + [(face value - market value) / n]} / [(face value + market value) / n]]
YTM = {$50 + [($1,000 - $913) / 2]} / [(($1,000 + $913) / 2]] = $93.50 / $956.50 = 0.09775 = 9.78%
The yield to maturity represents the total rate of return that an investor should receive if he/she holds a bond until it matures.
