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what is the value of f'(x) = A x^B when f(x) = 3/x^11?
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\[y=3x^{-11}\] use power rule
wait how did you get the -11
thats what I put and its says its wrong
a=? b=?
so you used the power rule ?
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and what did you get?
for some reason A is not =3
yeah that is because A does not =3 and B does not -11
I got -3x^10
you need to use the power rule for \[y=3x^{-11}\]
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bring down the -11 and then subtract 1 from the exponenet
\[y'=3(-11)x^{-11-1}\] just like i did here
11X3=33 so it would be 33x^10?
am i right?
ok im right nevermind thanks
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no \[y'=-33x^{-12}\]
-33X^-12
Im meant that
-11-1=-12 3(-11)=-33
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