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Differentiate (x^2-4x+2)(5x^3-x^2+5)
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\[Differentiate (x ^{2}-4x+2)(5x ^{3}-x ^{2}+5)\]
product rule for this one use \[(fg)'=f'g+g'f\] with \[f(x)=x^2-4x+2, f'(x)=2x-4,g(x)=5x^3-x^2+5,g'(x)=15x^2-2x\]
It says the answer should be \[25x ^{4}-84x ^{3}+42x ^{2}+6x-20\]
f=x2-4x+2 g=5x3-x2+5 f'=2x-4 g'=15x2-2 multiply gf'+fg' answer will be 25x4-84x3+42x2+6x-20
How did you get f=2x+4 and g=15x2-2 ?
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Can you break it down so I can try to understand? I'm sorry, I'm having a hard time. :(
if u differentiate ax^y then you get ayx^y-1
so x^2 when differentiated u get 2x
How do you differentiate it from \[x ^{2}-4x+2\] to that 2x+4 ? How do you diffferentiate it from \[5x ^{3}-x ^{2}+5\] to \[15x ^{2}-2\] ?
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