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y=(4-x^2)(x^3-x+1) find y' both by multiplication and product rule
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really? myininaya, which one do you want?
\[\ln(y)=\ln[(4-x^2)(x^3-x+1)]\] i want the easy way lol
give me a break
ok you choose what way you want i will do the other
\[y=-x^5+5 x^3-x^2-4 x+4\] \[y'=-5x^4+15x^2-2x-4\]
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\[y'=(4-x^2)'(x^3-x+1)+(4-x^2)(x^3-x+1)' \] \[=(0-2x)(x^3-x+1)+(4-x^2)(3x^2-1+0) \]
hmmm i wonder if they are the same...
\[=-2x(x^3-x+1)+(4-x^2)(3x^2-1)\]
\[=-5x^4+15x^2-2x-4\]
yes they are
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\[-2x^4+2x^2-2x+12x^2-4-3x^4+x^2=x^4(-2-3)+x^2(2+12+1)-2x-4\]
\[=-5x^4+15x^2-2x-4\]
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