# Value Of Zero Coupon Bond

\$100
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Example of Zero Coupon Bond Formula. A 5 year zero coupon bond is issued with a face value of \$100 and a rate of 6%. Looking at the formula, \$100 would be F, 6% would be r, and t would be 5 years.

\$463.
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Thus the Present Value of Zero Coupon Bond with a Yield to maturity of 8% and maturing in 10 years is \$463.19. The difference between the current price of the bond, i.e., \$463.19, and its Face Value, i.e., \$1000, is the amount of compound interest that will be earned over the 10-year life of the Bond.

\$150
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The value of bond may fluctuate after issuance of the bond as the current interest rates of the market will influence prices. Zero Coupon Bond Illustration . Lets suppose a zero coupon bond is issued for 5 years havinga face value of \$150 along with a rate of 7%, now we put all these values inexpression above;

14%
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If 30-year interest rates are 14% a person would only need to spend \$17,257.32 to buy a \$1,000,000 face-value zero coupon bond. With interest rates at 3% that math changes drastically, requiring a \$409,295.97 payment to buy the same instrument. That difference in price is capital appreciation.

10%
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n = 3 i = 10% FV = Face value of the bond = 1,000 Zero coupon bond price = FV / (1 + i) n Zero coupon bond price = 1,000 / (1 + 10%) 3 Zero coupon bond price = 751.31 (rounded to 751) As the face value paid at the maturity date remains the same (1,000), the price investors are willing to pay to buy the zero coupon bonds must fall from 816 to 751, in order from the return to increase from 7% to ...

\$1,
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The par value of the bond is the amount that the bond issuer will pay to the bond holder when the bond matures. The par value is typically \$1,000. Thus, in this example, \$1,000 divided by 1.338 equals 747.26. This means that the present value of a zero coupon bond providing a 6% rate of return by paying out \$1,000 at maturity is \$747.26.

80%
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Zero Coupon Bond (Definition, Formula, Examples, Calculations) COUPON (2 days ago) Thus the Present value of zero coupon bond with a Yield to maturity of 8% and maturing in 10 years is \$463.19. The difference between the current price of the bond i.e. \$463.19 and its Face Value i.e. \$1000 is the amount of compound interest that will be earned over the 10-year life of the Bond..

10%
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So a 10 year zero coupon bond paying 10% interest with a \$1000 face value would cost you \$385.54 today. In the opposite direction, you can compute the yield to maturity of a zero coupon bond with a regular YTM calculator.

\$1,
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Zero coupon bonds, also known as zeros, ... The less you pay for a zero coupon bond, the higher the yield. A bond with a face value of \$1,000 purchased for \$600 will yield \$400 at maturity.

\$100
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Zero Coupon Bond Value - Formula (with Calculator) CODES (2 days ago) A 5 year zero coupon bond is issued with a face value of \$100 and a rate of 6%. Looking at the formula, \$100 would be F , 6% would be r , and t would be 5 years.

\$1,
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The company plans to issue 5,000 such bonds, and each bond has a par value of \$1,000 with a coupon rate of 7%, and it is to mature in 15 years. The effective yield to maturity is 9%. Determine the price of each bond and the money to be raised by XYZ Ltd through this bond issue. Below is given data for the calculation of the coupon bond of XYZ Ltd.

00%
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For example there is 10-years bond, its face value is \$1000, and the interest rate is 5.00%. Before the maturity date, the bondholder cannot get any coupon as below screenshot shown. You can calculate the price of this zero coupon bond as follows:

\$2,
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Divide the face value of the bond to calculate the price to pay for the zero-coupon bond to achieve your desired rate of return. Zero-Coupon Bond Price Example For example, say you want to earn a 6 percent rate of return per year on a bond with a face value of \$2,000 that will mature in two years.

\$700
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Although bond equivalent value can also be used for that purpose, however zero coupon bond effective yield do much better job. Let’s suppose an example where an individual buys zero coupon bonds for \$700 having a face value of \$1,700 on maturity.

\$400,
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The yield rate on zero-coupon bonds is 1.5% and you have \$400,000 to invest, \$250,000 in 2-year bonds and \$150,000 in 5-year bonds. If both types of bonds have a face value of \$1,000, how many bonds of each type can you buy?

\$1,
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A thirty-year zero-coupon bond has a face value of \$1,000 and a market price of \$700. Face value is assumed to be \$1,000. (1) What is the yield-to-maturity on this bond? Please type in your answer --> Note: if you choose C, please just type C. Don't type (C) or 1.43.

28%
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You buy a 10-year \$1,000 par value zero-coupon bond priced to yield 6%. You do not sell the bond. If you are in a 28% tax bracket, you will owe taxes on this investment after the first year equal to _____. C. \$9.38. Floating-rate bonds have a _____ that is adjusted with current market interest rates.

\$2,
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This zero-coupon bond was sold for \$2,200 below face value to provide interest to the buyer. Payment will be made in two years. The straight-line method simply recognizes interest of \$1,100 per year (\$2,200/2 years).

50%
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Zero Coupon Bond Value - Formula (with Calculator) 50% off Offer Details: After 5 years, the bond could then be redeemed for the \$100 face value.Example of Zero Coupon Bond Formula with Rate Changes. A 6 year bond was originally issued one year ago with a face value of \$100 and a rate of 6%.

\$1,
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What are the cash flows involved in the purchase of a 5-year zero-coupon bond that has a par value of \$1,000 if the current price is \$800? Assume the market rate of interest is 5 percent. true. True or false: Zero coupon bond calculations use semiannual periods to be consistent with coupon bond calculations.

10%
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For instance, suppose we have a 10-year bond with a \$100,000 face value and a 10% annual interest rate. Assuming it initially pays coupons semi-annually, 21 zero-coupon bonds can be created. That’s the 20 C-STRIPS plus the principal strip (P-STRIP). Each of the C-STRIPS has a \$%5,000 face value, which is the amount of each coupon.