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Let g(x)= -x^(-2) + 6x^14 + pi^7. Find g'(0.5).
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\[g'(x)=-(-2)x^{-2-1}+6(14)x^{14-1}+0\] i used the power rule and the constant rule recall: \[(x^n)'=nx^{n-1} ; (c)'=0\]
Do I need to find the deriv as the first step
yes it ask for g'
what about the qoutient rule for this problem?
so plug in .5 into g'( )
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we don't have a quotient
oh neveremind
I got g'(x)+ 2x^-3 +84x^13
what's next?
im stuck
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plug in .5 and please don't post this twice if you need help fast then post in chat
that is suppose to say g'(x)= not g'(x)+
plug 0.5 for (x)?
so
g(x)= 2(0.5)^-3+84(0.5)^13
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that is g'(0.5)
ok I got 1
is that right?
no 1+42^13
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