Improper Integrals with the HP-15C LE & CE

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Improper Integrals with the HP-15C LE & CE

11-13-2023, 03:53 PM

Post: #4

Commie Offline

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RE: Improper Integrals with the HP-15C LE & CE

(11-13-2023 03:42 PM)Divasson Wrote: Using the integrate feature of the HP15c CE, I get 1.999870530 for the integral between 0 and 1 of 1/sqrt(x)

Well, using the integrate feature on my hp15c ce gives 2 exactly almost instantaneous, top flight impressive or what?

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Messages In This Thread

Improper Integrals with the HP-15C LE & CE - Namir - 11-13-2023, 03:00 PM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-13-2023, 03:32 PM

RE: Improper Integrals with the HP-15C LE & CE - Divasson - 11-13-2023, 03:42 PM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-13-2023 03:53 PM

RE: Improper Integrals with the HP-15C LE & CE - J-F Garnier - 11-13-2023, 04:23 PM

RE: Improper Integrals with the HP-15C LE & CE - Eric Rechlin - 11-13-2023, 04:23 PM

RE: Improper Integrals with the HP-15C LE & CE - Valentin Albillo - 11-13-2023, 05:08 PM

RE: Improper Integrals with the HP-15C LE & CE - lrdheat - 11-13-2023, 05:05 PM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-13-2023, 05:30 PM

RE: Improper Integrals with the HP-15C LE & CE - Voldemar - 11-15-2023, 11:18 AM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-15-2023, 10:14 PM

RE: Improper Integrals with the HP-15C LE & CE - Divasson - 11-15-2023, 10:36 PM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-15-2023, 10:46 PM

RE: Improper Integrals with the HP-15C LE & CE - J-F Garnier - 11-17-2023, 10:33 AM

RE: Improper Integrals with the HP-15C LE & CE - Voldemar - 11-17-2023, 12:56 PM

RE: Improper Integrals with the HP-15C LE & CE - rprosperi - 11-17-2023, 01:07 PM

RE: Improper Integrals with the HP-15C LE & CE - Voldemar - 11-17-2023, 01:24 PM

RE: Improper Integrals with the HP-15C LE & CE - J-F Garnier - 11-17-2023, 02:58 PM

RE: Improper Integrals with the HP-15C LE & CE - rprosperi - 11-17-2023, 03:27 PM

RE: Improper Integrals with the HP-15C LE & CE - J-F Garnier - 11-17-2023, 04:38 PM

RE: Improper Integrals with the HP-15C LE & CE - Eddie W. Shore - 11-18-2023, 12:14 AM

RE: Improper Integrals with the HP-15C LE & CE - vaklaff - 11-17-2023, 03:24 PM

RE: Improper Integrals with the HP-15C LE & CE - Voldemar - 11-17-2023, 03:51 PM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-13-2023, 06:01 PM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-13-2023, 07:57 PM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-13-2023, 08:26 PM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-13-2023, 11:19 PM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-14-2023, 02:16 PM

RE: Improper Integrals with the HP-15C LE & CE - Werner - 11-14-2023, 03:09 PM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-14-2023, 03:56 PM

RE: Improper Integrals with the HP-15C LE & CE - Werner - 11-14-2023, 05:51 PM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-14-2023, 04:13 PM

RE: Improper Integrals with the HP-15C LE & CE - J-F Garnier - 11-14-2023, 04:45 PM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-14-2023, 06:09 PM

RE: Improper Integrals with the HP-15C LE & CE - Steve Simpkin - 11-13-2023, 06:22 PM

RE: Improper Integrals with the HP-15C LE & CE - Johnh - 11-13-2023, 09:02 PM

RE: Improper Integrals with the HP-15C LE & CE - Johnh - 11-14-2023, 07:27 AM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-14-2023, 08:01 AM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-14-2023, 06:26 PM

RE: Improper Integrals with the HP-15C LE & CE - Werner - 11-14-2023, 06:29 PM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-14-2023, 06:52 PM

RE: Improper Integrals with the HP-15C LE & CE - Commie - 11-14-2023, 07:49 PM

RE: Improper Integrals with the HP-15C LE & CE - Voldemar - 11-15-2023, 02:34 PM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-17-2023, 11:29 AM

RE: Improper Integrals with the HP-15C LE & CE - Chumango - 11-17-2023, 02:10 PM

RE: Improper Integrals with the HP-15C LE & CE - Nigel (UK) - 11-17-2023, 05:08 PM

RE: Improper Integrals with the HP-15C LE & CE - J-F Garnier - 11-17-2023, 05:13 PM

RE: Improper Integrals with the HP-15C LE & CE - ijabbott - 11-17-2023, 08:28 PM

RE: Improper Integrals with the HP-15C LE & CE - Voldemar - 11-17-2023, 09:11 PM

RE: Improper Integrals with the HP-15C LE & CE - DavidM - 11-18-2023, 02:16 AM

RE: Improper Integrals with the HP-15C LE & CE - J-F Garnier - 11-18-2023, 10:24 AM

RE: Improper Integrals with the HP-15C LE & CE - lrdheat - 11-18-2023, 03:32 AM

RE: Improper Integrals with the HP-15C LE & CE - Voldemar - 11-18-2023, 10:52 AM

RE: Improper Integrals with the HP-15C LE & CE - Valentin Albillo - 11-18-2023, 03:47 AM

RE: Improper Integrals with the HP-15C LE & CE - lrdheat - 11-18-2023, 05:16 AM

RE: Improper Integrals with the HP-15C LE & CE - klesl - 11-18-2023, 09:18 AM

RE: Improper Integrals with the HP-15C LE & CE - Gjermund Skailand - 11-18-2023, 11:00 AM

RE: Improper Integrals with the HP-15C LE & CE - John Keith - 11-18-2023, 10:38 PM

RE: Improper Integrals with the HP-15C LE & CE - Voldemar - 11-18-2023, 11:29 PM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-19-2023, 01:11 AM

RE: Improper Integrals with the HP-15C LE & CE - Valentin Albillo - 11-19-2023, 03:59 AM

RE: Improper Integrals with the HP-15C LE & CE - Namir - 11-19-2023, 08:54 PM

RE: Improper Integrals with the HP-15C LE & CE - Frido Bohn - 12-22-2023, 09:51 PM

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