When the YTM is lower than the bond's coupon rate, the bond's market value exceeds its par value (premium bond). Bonds are selling at a discount if their coupon rate is smaller than their YTM. A bond is trading at par if its coupon rate is equal to its yield to maturity (YTM).
<h3>What is the cost of a $1,000 par value, three year, zero-coupon bond?</h3>
(a) A three-year zero-coupon bond with a face value of $1,000 would have a present value (or price) of 874.69 with a yield of 4.564 percent.
<h3>What is the yield to maturity on a discount bond with a $1000 face value that will mature in a year and sell for $800?</h3>
The yield to maturity is determined using the following formula with the current price of $800: 800 = 1000 / (yield to maturity plus one) Yield to maturity Equals 1 plus yield. Yield until maturity equals 25%
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Answer:
$18,750
Explanation:
Income from investment = 25% * $75,000
Income from investment = 0.25 * $75,000
Income from investment = $18,750
The amount that will be reported by Poke as income from its investment in Shove for 20X8, if it used the equity method of accounting is $18,750
Answer:
Labor productivity= 2.35 tires per hour of work
Explanation:
Giving the following information:
Fok makes 1,000 tires per day with the following resources:
Labor: 425 hours per day at $12.50 per hour.
The labor productivity is calculated based on the number of units made divided by the amounts of hours required:
Labor productivity= 1,000/425= 2.35 tires per hour of work
<span>Ball bearings can face both fixed and variable costs of production. If we take a look at the fixed costs these would be: the cost of the factory, the cost of the machine, the maintenance of the machine which are needed to create the ball bearings etc. The variable costs are: the wages of the employee, the cost of the raw materials, and utilities required to create the ball bearings.</span>
Answer:
Answer:
a) Monthly payment = $65.95
b) Remaining balance on her loan after making 12th payment = 11,000 - (65.95 x 12) = $10208.6
c) Interest paid in month 13 = 10208.6 * 0.5% = $51.043
Principal paid in month 13 = $65.95 - 51.043 = $14.907
Explanation:
Using financial calculator:
PV = 11,000
n = 30 years = 360 months
i/r = 6%/year = 0.5% / month
FV = 0
PMT = ? (Monthly payment = ?)
a) Monthly payment = $65.95
b) Remaining balance on her loan after making 12th payment = 11,000 - (65.95 x 12) = $10208.6
c) Interest paid in month 13 = 10208.6 * 0.5% = $51.043
Principal paid in month 13 = $65.95 - 51.043 = $14.907
Explanation: