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OpenStudy (anonymous):
If
f[x] = Integrate]t/0 4 Sin[x^3]
what does it mean to 'give a clean formula' for f'[x] ?
latex coming ...
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OpenStudy (anonymous):
\[f(x)= \int\limits_{0}^{t} 4 \sin (x^3) dx\]
OpenStudy (astrophysics):
Looks like they want you to use fundamental theorem of calculus part 1
OpenStudy (anonymous):
would that not just be
\[\int\limits_{0}^{t} f'(x) = f(t) - f(0)\]
and there for
f'(x) = 4 sin (x^3)
Or is there more to it than that?
OpenStudy (astrophysics):
Kind of all you have to do here is plug in t where x is
OpenStudy (anonymous):
ahhh thats what I did wrong
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OpenStudy (anonymous):
thnx
OpenStudy (astrophysics):
So we have \[\int\limits_{0}^{t} 4 \sin(x^3) dx = 4\sin(t^4)=f'(x)\]eas right
OpenStudy (astrophysics):
easy*
OpenStudy (astrophysics):
Np :-)
OpenStudy (anonymous):
had something like
d/dx f[t] = f'[x]
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OpenStudy (astrophysics):
Sort of haha, basically taking the derivative of integral, which just cancels out the integral, if that makes sense
OpenStudy (astrophysics):
It'll be rare for you to see fundamental theorem of calc part 1 after calc 1 xD
OpenStudy (astrophysics):
But part 2 what you did first is everywhere
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