The absolute maximum & minimum values of functions can be found by their monotonic & asymptotic behavior provided they exist. We may agree that finite limiting values may be regarded as absolute maximum or minimum. For example, the absolute maximum value of 11+x2m(mϵN) is 1. When x=0, on the other side absolute minimum value of the some function is 0, which is limiting value of the function when x→−∞ or x→+∞. Sometime f′(x)=0 & f′′(x)=0 for x=a but f′"(x)≠0 for x=a, then f(x) is neither absolute maximum nor absolute minimum at x=a, then x=a is called point of inflexion.
On the basis of above information answer the following questions.