Integral CAS approximation
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05-02-2021, 06:30 AM
Post: #4
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RE: Integral CAS approximation
HOME is using CAS for integral evaluation, but without trying an exact computation first (in other words it will call integrate(sqrt(1+x^3),x,-1.0,1.0)).
If you run integrate(sqrt(1+x^3),x,-1,1) in CAS, you get the initial integral expressed with other integrals because the CAS tried to get an exact answer, and this explains the small numeric differences, the general rule is that the precision is better without initial symbolic step (if the integral can not be expressed in closed form). |
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Messages In This Thread |
Integral CAS approximation - lrdheat - 05-01-2021, 08:25 PM
RE: Integral CAS approximation - lrdheat - 05-01-2021, 08:26 PM
RE: Integral CAS approximation - robmio - 05-02-2021, 05:51 AM
RE: Integral CAS approximation - parisse - 05-02-2021 06:30 AM
RE: Integral CAS approximation - Albert Chan - 05-02-2021, 02:35 PM
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