![]() |
|
|
#1
|
||||
|
||||
|
A 1000 bond with semi-annual coupons at i(2)=.06 matures at par on October 15, 2020. The bond is purchased on June 28, 2005 to yield the investor i(2)=.07. What is the purchase price?
Here's what I put into the BAII+ SDT= 6-28-2005 CPN = 60 RDT = 10-15-2020 RV = 1000 2/Y YLD = 7 and after computing, PRI = 906.8833363 is the answer given. Correct answer is 919 (and 907 is also an answer choice, which of course I chose.) What am I doing wrong? (I've only been using the calculator to figure these out for a few days) |
|
#2
|
||||
|
||||
|
906 is the price immediately after the coupon payment made on april 15th of that year. you need to add to that a partial coupon payment, using simple interest, as stated in the question: 906.32[1+[179-105]/[288-105]*.035] = 919.15
|
|
#4
|
||||
|
||||
|
i believe so, yes.
|
|
#5
|
||||
|
||||
|
Yes. If you press the down arrow again you get the accumulated interest, which is 12.16 approx. Added together you get 919.
__________________
Spoiler: |
|
#9
|
||||
|
||||
|
Huh. Learn something new everyday. I could have sworn that had something to do with the BA2+'s artificial intelligence. My calculators not the only one that talks, is it?
|
|
#10
|
||||
|
||||
|
Quote:
__________________
Spoiler: |
![]() |
| Thread Tools | |
| Display Modes | |
|
|