Hey guys, i have a test in about an hour, was just wondering if someone could help explain anti-derivatives a little. Thanks!
it is just going backwards from differentiation
ha yeah, i understand the simple ones, (like the antiderivative of 3x^2) would be x^3) but for the more advanced ones, is there a certain way to solve? if that makes sense haha
what is your definition of advanced?
ehh, i dont know just harder problems, im just not sure if there are certain steps to find the antiderivative or if i just kinda figure them out. Im looking over my notes now though and i think im starting to understand it a little more
there are many techniques to finding antiderivatives...you need to be more specific on what you need help on
probably the fist main rule you learned was antiderivatives of function of the form \[x^{n}\] its antiderivative is \[\frac{x^{n+1}}{n+1}\] provided that \[n\ne -1\]
ok...well maybe for something like, 4+x^2 + 5x^3.....would it just be 4x + 1/3(x)^3 +5/4(x)^4 + (somenumber) ?
i think that is what i was looking for! haha thanks!
yes...use the letter c for the 'some number'
okay
\[4x+\frac{1}{3}x^3+\frac{5}{4}x^4+c\]
awesome, thanks man appreciate it!
no problem
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