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Let y = 1/x^4. Find values A and B so that (dy)/(dx) = A/(x^B). A = B =
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\[y=x^{-4} => y'=(-4)x^{-4-1}=-4 \cdot \frac{1}{x^5}=\frac{-4}{x^5}\]
can you identify A and B now?
is the formula to solve for a?
what do I need to do after -4/ x^5?
identify A and B
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\[y'=\frac{-4}{x^5}=\frac{A}{x^B}\]
so A=? and B=?
-4=a? and
b= x^5?
A=-4 is right but B does not equal x^5
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b= 5
B=5
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