Calculators Is there a program for TI-84 that can solve integrals without showing steps?

AI Thread Summary
The TI-84 calculator has a built-in numerical function called fnInt that can be used to solve integrals, though it does not provide symbolic solutions due to its limited processor and memory. The fnInt function can be accessed through the MATH menu, specifically at option 9. Its syntax is fnInt(f(vars), var, lower, upper), with an optional accuracy argument. Users can employ fnInt to compare answers by plotting the suspected correct answer alongside the integrand, although this method has limitations and requires careful selection of points and ranges to avoid errors. While there may not be downloadable programs for symbolic integration on the TI-84, fnInt serves as a useful tool for numerical checks.
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I don't know if this is the right place to post a question like this...but help?

Does anyone know of a good program that can be downloaded to a ti84 that can solve integrals? It doesn't have to show the steps...just an answer [that you could check while doing homework...if you don't have access to internet to get on WolframAlpha and check the problem?]

Please help :]
 
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Any downloads would work too?
 
Symbolic? The TI-84 has en extremely limited processor and very little memory, I doubt that exists.

It has a built in numerical function called fnInt which you could use to compare answers with.
 
*-<|:-D=<-< said:
Symbolic? The TI-84 has en extremely limited processor and very little memory, I doubt that exists.

It has a built in numerical function called fnInt which you could use to compare answers with.

Thank you for the reply!


What does the fnInt function do? And where can I find it?
 
It's at MATH, 9.

The syntax is
Code:
fnInt(f(vars), var, lower, upper)
with an additional optional argument of accuracy (
Code:
fnInt(f(vars), var, lower, upper, accuracy)
).

So two uses would be
Code:
fnInt(sin(x), x, 0, 1)
and
Code:
fnInt(x^12/(e^x+1), x, 0, 230, 1E-16)
.

However for checking integrals you can plot the function you suspect is the correct answer together with the integrand look for obvious errors and check some key points with differentiation (2nd CALC, 6). Obviously this method has several faults so be extremely cautious of what points you choose and which x range you plot. This method will only accurately tell you if have the wrong integral (within the calculators numerical bounds), but if you are cautious enough can also give you an idea if you have the right answer or not.
 
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