Follow along with the video below to see how to install our site as a web app on your home screen.
Note: This feature may not be available in some browsers.
Are you computing the bond’s price manually in this example? You could simply use the TVM functions for this.Atomic_Sheep wrote:
I think I figured out what I was doing wrong. I was using 2 decimal place results in my calculations rather than storing the calculation results in memory and using the stored values. Getting the right answers now.
Moonborne - he’s talking about valuation using spot rates, not valuation using YTM. In the spot rate approach, you value each cash flow separately using its appropriate discount rate (i.e. the appropriate spot rate) and then add up the individual values. Using the time vlue functions as you did is equiivalent to assuming that all spot rates are identical (i.e. there’s a flat yield curve) and that they’re equal to the bond’s YTM.Moonborne wrote:
Are you computing the bond’s price manually in this example? You could simply use the TVM functions for this.
For Reading 54 Question 6 that would be:
n = 15, i = 4.5, PMT = 0, FV = 100, solve for PV.
I know, that was the original poster’s question. Atomic_Sheep’s example doesn’t cover spot rates, just YTM. So I was wondering why he/she would store present values in the calculator’s memory.busprof wrote:
Moonborne - he’s talking about valuation using spot rates, not valuation using YTM. In the spot rate approach, you value each cash flow separately using its appropriate discount rate (i.e. the appropriate spot rate) and then add up the individual values. Using the time vlue functions as you did is equiivalent to assuming that all spot rates are identical (i.e. there’s a flat yield curve) and that they’re equal to the bond’s YTM.Moonborne wrote:
Are you computing the bond’s price manually in this example? You could simply use the TVM functions for this.
For Reading 54 Question 6 that would be:
n = 15, i = 4.5, PMT = 0, FV = 100, solve for PV.