use power rules to simplify (2xy^6)^5
Power rule:\[\LARGE y=x^n\\\LARGE y'=nx^{n-1}\]
\[\large (2xy^6)^5 = (2)^5 \cdot (x)^5 \cdot (y^6)^5\]
Why do we have to make it so complicated?
Power of a power rule:\[\LARGE (x^a)^b=x^{a*b}\]
i think by power rule she meant \[\huge (ab)^m = a^m b^m\]
Distribute 5 into all the exponents.
\[\huge (y^a)^b = y^{ a \times b}\]
\((xy)^z = x^z \times y^z\)
People, stop flooding/spamming and the most important.. stop repeating what I've typed .. .-.
im still at a loss here
And I'm pretty sure the asker could easily figure out what to do with the only two hints I typed.
i wish that was true
check the link i posted...i gave an explanation to it already
ty
The first thing to do is to simplify it, then you take the derivative with the power rule.
ty
@zepp this is an algebra question...not a calculus one
Oh
Power rule sounds pretty Calculus to me.
and for yur question why the explanations are being repeated..it's because everyone's so competitive
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