New Blog Entry: Fun with the HP 12C
|
10-28-2014, 04:45 AM
(This post was last modified: 10-28-2014 06:13 AM by Thomas Klemm.)
Post: #8
|
|||
|
|||
RE: New Blog Entry: Fun with the HP 12C
Combining both of Valentin's ideas we can define the Taylor series of sin:
0 CF0 1 CFj x<>y CFj x<>y 2 CHS ÷ 3 ÷ CFj x<>y CFj x<>y 4 CHS ÷ 5 ÷ CFj x<>y CFj x<>y 6 CHS ÷ 7 ÷ CFj (...) x<>y CFj x<>y 12 CHS ÷ 13 ÷ CFj Then we can use this short program to calculate sin(x): Code: 1/x Cheers Thomas |
|||
« Next Oldest | Next Newest »
|
Messages In This Thread |
New Blog Entry: Fun with the HP 12C - Eddie W. Shore - 10-24-2014, 03:41 AM
RE: New Blog Entry: Fun with the HP 12C - Gene - 10-24-2014, 05:03 PM
RE: New Blog Entry: Fun with the HP 12C - Thomas Klemm - 10-25-2014, 04:05 PM
RE: New Blog Entry: Fun with the HP 12C - d b - 10-25-2014, 04:15 PM
RE: New Blog Entry: Fun with the HP 12C - Eddie W. Shore - 10-28-2014, 02:06 AM
RE: New Blog Entry: Fun with the HP 12C - Jeff_Kearns - 10-28-2014, 02:42 AM
RE: New Blog Entry: Fun with the HP 12C - Eddie W. Shore - 10-28-2014, 03:41 AM
RE: New Blog Entry: Fun with the HP 12C - Thomas Klemm - 10-28-2014 04:45 AM
RE: New Blog Entry: Fun with the HP 12C - Jeff_Kearns - 10-28-2014, 10:31 PM
RE: New Blog Entry: Fun with the HP 12C - Thomas Klemm - 10-29-2014, 12:42 AM
RE: New Blog Entry: Fun with the HP 12C - Thomas Klemm - 10-31-2014, 09:31 PM
|
User(s) browsing this thread: 1 Guest(s)