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Mathematics 22 Online
OpenStudy (anonymous):

How does the TI-84 find integrals? Are they just estimates?

myininaya (myininaya):

So you want to know how ti-84's are programmed?

myininaya (myininaya):

I would actually have to google that. I will type what algorithms are ti-84 programmed with to find integrals

myininaya (myininaya):

Sounds like they take a numerical approach to the answer so must of the time you will probably get an estimate http://www.tc3.edu/instruct/sbrown/ti83/integr.htm

OpenStudy (anonymous):

Just used wolfram to check and either they take the same approach or the ti has a very close estimate

OpenStudy (anonymous):

I typed in (30000e^(-0.15x)*2*sqrt(1-x^2))dx

OpenStudy (anonymous):

Can you help me with a problem ? @myininaya

myininaya (myininaya):

i can try what is your question

OpenStudy (anonymous):

OpenStudy (anonymous):

I know how to get the right answer, but before learning how to get the right answer I tried it and I think my way should also give the right answer...

OpenStudy (anonymous):

Here is how the book solves these types of problems:

OpenStudy (anonymous):

Are you following me so far?

myininaya (myininaya):

i think there is a formula for this if i'm not mistaken \[2 \pi \int\limits_{0}^{1}r p(r) dr \]

OpenStudy (anonymous):

Yes thats what the book says

OpenStudy (anonymous):

But... the way I did it seems like it should work too

myininaya (myininaya):

how did you do it

OpenStudy (anonymous):

The way i did it was by taking the area of a vertical slice and multiplying it by the population density which would give the amount of people

OpenStudy (anonymous):

similar to the way the book does it but instead of ring slices i just used vertical ones

OpenStudy (anonymous):

so the area of a tiny slice would be 2sqrt(1-x^2)(delta x)

OpenStudy (anonymous):

but my answer is off by about 9180.514

myininaya (myininaya):

can you draw it for me what you did

OpenStudy (anonymous):

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