dy/dx=1/(x-1)³(x-2)
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Step-by-step explanation:
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y=(x+2)(x−1)(x+3)(1)
Taking logarithms,
lny=ln(x+2)+ln(x−1)+ln(x+3)
Differentiating w.r.t x ,
1y\dy\dx=1x+2+1x−1+1x+3
\dy\dx=y(1x+2+1x−1+1x+3)
From (1):
\dy\dx=(x−1)(x+3)+(x+2)(x+3)+(x+2)(x−1)
\dy\dx=(x−1)(x+3)+(x+2)(x+3+x−1)
\dy\dx=(x2+2x−3)+(2x2+6x+4)
\dy\dx=3x2+8x+1
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Step-by-step explanation:
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