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(35S) Quick integration
11-12-2022, 03:56 PM (This post was last modified: 11-12-2022 03:59 PM by Roberto Volpi.)
Post: #3
RE: (35S) Quick integration
Dear Pedro,

here a short and quick example.

f(x)=∫√(1+4X^2)dx in interval [0,1]

which can be interpreted as the arc length of the parabola y=x^2 in interval [0,1]

With the native HP35S integrator, after approx 1 minute and 37 seconds:
=1.47894285754

With this program, after 1 second:
=
stack y: 0.5
stack x: 1.48215537045

Please take into account that also the value of the native HP35S integrator is approximate.



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Messages In This Thread
(35S) Quick integration - Roberto Volpi - 11-12-2022, 02:50 PM
RE: (35S) Quick integration - PedroLeiva - 11-12-2022, 03:29 PM
RE: (35S) Quick integration - Roberto Volpi - 11-12-2022 03:56 PM
RE: (35S) Quick integration - PedroLeiva - 11-12-2022, 03:57 PM
RE: (35S) Quick integration - Albert Chan - 11-12-2022, 05:13 PM
RE: (35S) Quick integration - Thomas Klemm - 11-12-2022, 05:16 PM
RE: (35S) Quick integration - J-F Garnier - 11-14-2022, 02:50 PM
RE: (35S) Quick integration - rawi - 11-13-2022, 05:27 AM
RE: (35S) Quick integration - rawi - 11-13-2022, 12:49 PM
RE: (35S) Quick integration - Thomas Klemm - 11-14-2022, 07:39 AM
RE: (35S) Quick integration - Thomas Klemm - 11-14-2022, 01:54 PM
RE: (35S) Quick integration - Albert Chan - 11-14-2022, 02:45 PM
RE: (35S) Quick integration - Thomas Klemm - 11-15-2022, 09:49 AM
RE: (35S) Quick integration - Thomas Klemm - 11-18-2022, 04:59 PM
RE: (35S) Quick integration - Liamtoh Resu - 11-19-2022, 01:42 AM
RE: (35S) Quick integration - Albert Chan - 11-19-2022, 04:58 AM
RE: (35S) Quick integration - Thomas Klemm - 11-19-2022, 05:19 AM
RE: (35S) Quick integration - Thomas Klemm - 11-19-2022, 05:36 AM
RE: (35S) Quick integration - Liamtoh Resu - 11-19-2022, 04:45 PM
RE: (35S) Quick integration - Albert Chan - 11-28-2022, 06:49 PM
RE: (35S) Quick integration - Albert Chan - 12-22-2022, 01:54 PM



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