An investor buys a 25-year, 10 percent annual pay bond for $900 planning to sell the bond in 5 years when he estimates yields will be 9 percent. What is the estimate of the future price of this bond?
This question feels similar to one we practiced where we had to find the price based on coupon rates and market yields. I think I might lean towards option C.
No problem, I've got this. I'll just plug the numbers into the bond pricing formula and solve for the future price. Should be straightforward as long as I don't mess up the calculations.
I'm a bit confused on how to approach this. Do I need to calculate the present value of the remaining coupon payments and the principal at the new yield? Or is there a shortcut formula I'm forgetting?
Okay, let me think this through step-by-step. The bond has a 10% coupon rate and 25-year maturity, and the investor plans to sell it in 5 years when the yield is 9%. I'll need to calculate the present value at the new 9% yield.
Hmm, this looks like a bond pricing question. I'll need to remember the formula for the present value of a bond and how to adjust for changes in yield.
Kelvin
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