Ask your own question, for FREE!
Mathematics 7 Online
OpenStudy (solomonzelman):

What is an integral? Please help only if you can and have time to, really, help me! medal will be awarded.

OpenStudy (shamil98):

an integral is an anti-derivative.

OpenStudy (anonymous):

like hell

OpenStudy (anonymous):

an integral is a limit of a sum

OpenStudy (trantom):

look it up on google lol

OpenStudy (solomonzelman):

Sorry guys! I didn't mean to say anything bad, I am trying to learn something new here!

OpenStudy (usukidoll):

integrals...yum calculus I comes back in 2 and 4 and 3 and yeahhh!

OpenStudy (shamil98):

x^2 the integral is x^3/ 3

OpenStudy (shamil98):

you divide and add an exponent

OpenStudy (shamil98):

by n

OpenStudy (usukidoll):

nuh uh you have to learn the topics in order otherwise it gets nasty.

OpenStudy (trantom):

I didn't know it was possible to have a 100 smartscore I thought the highest was 99 ....

OpenStudy (usukidoll):

it's usually taken after trig.

OpenStudy (shamil98):

only one person can have 100 ss.

OpenStudy (usukidoll):

highest is 99 problems rofl.

OpenStudy (usukidoll):

.9999 wwee

OpenStudy (inkyvoyd):

An integral is an operation concerning the accumulation of a function. For instance, the integral of a velocity function with respect to time is a distance function.

OpenStudy (solomonzelman):

x^2 the integral is x^3/ 3 why?

OpenStudy (inkyvoyd):

In other words, it is the opposite of a derivative. in many senses

OpenStudy (usukidoll):

OH MAN!!!!! X>X

OpenStudy (shamil98):

|dw:1381719802659:dw|

OpenStudy (dan815):

review reimann summ notation

OpenStudy (shamil98):

its the opposite of a derivative the anti-derivative .

OpenStudy (shamil98):

its weird i asked the same questions the other day LOL

OpenStudy (usukidoll):

guys she's not even on precalculus and this question is being posted. why?

OpenStudy (dan815):

basically an integral is an evaluation of the area under a curve where the change in distance is going to 0 for each increment

OpenStudy (watchmath):

:D an element b of a commutative ring B is said to be integral over A, a subring of B, if there is an n ≥ 1 and a_j \in A such that \[b^n + a_{n-1} b^{n-1} + \cdots + a_1 b + a_0 = 0.\]

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!