[CAS] Integrals
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09-27-2017, 07:24 PM
Post: #6
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RE: [CAS] Integrals
Thanks for the explanation, but it doesn't quite fit the problem. In this case, and as Wolfram correctly interprets, it's treated as a proper integral. The integrals in my examples, do not converge; there are no solutions, per the original formula.
Over the boundary indicated in the integrals, -1 to +1, zero is not excluded. Since the denominator vanishes, at x=0, they do not converge. They asymptote at the singularity prevents it. I don't think infinity is a correct solution. I haven't tried this in other CAS software, but now my curiosity is tweaked, so I think I will. My granddaughter is in a calc 1 class and encountered this particular kind of problem. The correct answer, according to her teacher, was that it does not have a solution. In the next class, calc 2, they cover improper integrals, and at that time I'm pretty sure they will cover similar problems using the technique you describe. -Dale- |
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Messages In This Thread |
[CAS] Integrals - DrD - 09-27-2017, 04:14 PM
RE: [CAS] Integrals - parisse - 09-27-2017, 05:10 PM
RE: [CAS] Integrals - DrD - 09-27-2017, 05:59 PM
RE: [CAS] Integrals - Arno K - 09-27-2017, 05:11 PM
RE: [CAS] Integrals - Arno K - 09-27-2017, 06:51 PM
RE: [CAS] Integrals - DrD - 09-27-2017 07:24 PM
RE: [CAS] Integrals - Arno K - 09-27-2017, 07:43 PM
RE: [CAS] Integrals - AlexFekken - 09-28-2017, 03:50 AM
RE: [CAS] Integrals - DrD - 09-28-2017, 11:15 AM
RE: [CAS] Integrals - AlexFekken - 09-28-2017, 11:33 PM
RE: [CAS] Integrals - DrD - 09-29-2017, 01:17 PM
RE: [CAS] Integrals - AlexFekken - 09-29-2017, 02:33 PM
RE: [CAS] Integrals - DrD - 09-29-2017, 05:10 PM
RE: [CAS] Integrals - parisse - 09-28-2017, 05:14 AM
RE: [CAS] Integrals - DrD - 09-28-2017, 11:09 AM
RE: [CAS] Integrals - parisse - 09-28-2017, 07:27 PM
RE: [CAS] Integrals - DrD - 09-28-2017, 09:24 PM
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