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Mathematics 14 Online
OpenStudy (anonymous):

Evaluate:

OpenStudy (anonymous):

what to ??

OpenStudy (anonymous):

I am looking for the symbol hold on a minute

OpenStudy (anonymous):

ok

OpenStudy (anonymous):

u can even type the name of symbol

OpenStudy (anonymous):

\[\int\limits_{?}^{?} (8x^6 - 7x +7) dx\] That is the symbol but there are no numbers at the top or bottom. That was the closest to the symbol I could find on here. I really don't understand how to do this.

OpenStudy (anonymous):

easy... u integrate all three terms firstly

OpenStudy (anonymous):

That is what I am having trouble with. I am really lost. My brain is wanting to do derivatives and I don't think these work that way

OpenStudy (anonymous):

integration of 8x^2= 8x^3/3 7x will be 7x^2/2 and 7 becomes 7x

OpenStudy (anonymous):

indefinite integral, derp. Antidifferenciate it... if you didn't learn that there is no way the professor would ask it... That symbol is basically asking you to take the reverse of derivation. The area under the curve.

OpenStudy (anonymous):

Where did the 2 come from

OpenStudy (anonymous):

now u plug in upper limit value - lower limit value

OpenStudy (anonymous):

x means x raised to the power ..so after integrating u add 1 to it and then dividing it by 2 as well..ok?

OpenStudy (anonymous):

x means x raised to the power 1

OpenStudy (anonymous):

He made a mistake. That's 8x^6 bro

OpenStudy (anonymous):

oh sry that was 8x^6...my bad ...it will become 8x^7/7

OpenStudy (anonymous):

Just want to make sure I understand what I am doing, when there is an exponent, do I add 1 to it and then divide that number???? The 8 in 8x^6 really does nothing at this point, correct?

OpenStudy (anonymous):

exaxtly , it is the 6 which has to be increased by 1 and divided by

OpenStudy (anonymous):

someone fan me plss..

OpenStudy (anonymous):

So will the answer be 8x^7/7 - 7x^2/2 Do I do anything with the 7 at the end that has no x with it

OpenStudy (anonymous):

+7x

OpenStudy (anonymous):

Oh, something just clicked, the 7 became an 7x because we are taking the derivative back to original problem?.?.? Is that correct?

OpenStudy (anonymous):

yes...

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