Find the equation of the osculating circle at the local minimum of f(x) = 3x + lx² + -80 x+7 %3D
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A: Given that 4πρ28dρ=Nfdf Where ρ=2fac and f is the variable We have to proof Nfdf=4πa3f2c3df
Given equation ,
For critical point
by solving the quadratic equation we get,
So this is the point of local minimum
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