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Find and simplify the difference quotient f(x+h)-f(x)/h,for the function f(x)=4x^2-x-1
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\[\frac{(4(x+h)^2-(x+h)-1)-(4x^2-x-1)}{h}\] now multiply combine like terms
Same drill. \[(4*(x+h)^2-(x+h) - 1 - (4x^2-x-1))/h\] \[=(4*(x^2+2xh+h^2)-(x+h)-1-4x^2+x+1)/h\] \[=(4x^2+8xh+4h^2-x-h-1-4x^2+x+1)/h\] \[=(8xh+4h^2-h)/h = (8x+4h-1)/h\] As h->0, that will go to \[8x-1\]
says that is wrong
your question didn't ask for the limit as h->0
im sorry, it says h cannot equal zero
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Sorry, made a mess of the final simplification: \[=(8xh+4h^2-h)/h=8x+4h-1\] (and the limit which wasn't asked for is still 8x-1).
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