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QJEEAdv06Mad500: JEE Advanced 2006 Mathematics - Class 12 JEEAdv06Mad500 Solution: For a twice differentiable function is defined as on If for…

For a twice differentiable function f(x),g(x)f(x),g(x) is defined as 465g(x)=(f′(x)2+f′′(x))  f(x)4\sqrt {65} g\left( x \right) = \left( {f'{{\left( x \right)}^2} + f''\left( x \right)} \right)\,\,f\left( x \right) on    [a,   e].\,\,\,\left[ {a,\,\,\,e} \right]. If for a < b < c < d < e,\,f\left( a \right) = 0,f\left( b \right) = 2,f\left( c \right) = - 1,f\left( d \right) = 2,f\left( e \right) = 0 then find the minimum number of zeros of g(x)g(x) .

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