Let `h(x)-f(x)-g(x)` where `f(x)=sin^4 pi x and g(x)=Inx`. Let `x_0,x_1,x_2,......,x_(n-1)` be the roots of `f(x) = g(x)` in increasing oder.Then the absolute area enclosed by `y = f(x) and y = g(x)` is given by

Let f(x)=(ax^2+bx+c)/(x^2+1) such that y=-2 is an asymptote of the curve y=f(x) . The curve y=f(x) is symmetric about Y-axis and its maximum values is 4. Let h(x)=f(x)-g(x) ,where f(x)=sin^4 pi x and g(x)=log_(e)x . Let x_(0),x_(1),x_(2)...x_(n+1) be the roots of f(x)=g(x) in increasing order Then, the absolute area enclosed by y=f(x) and y=g(x) is given by

Let f(x)=(ax^2+bx+c)/(x^2+1) such that y=-2 is an asymptote of the curve y=f(x) . The curve y=f(x) is symmetric about Y-axis and its maximum values is 4. Let h(x)=f(x)-g(x) ,where f(x)=sin^4 pi x and g(x)=log_(e)x . Let x_(0),x_(1),x_(2)...x_(n+1) be the roots of f(x)=g(x) in increasing order Then, the absolute area enclosed by y=f(x) and y=g(x) is given by

Let h(x)=f(x)-g(x) , where f(x)=sin^(4)pix and g(x)=log x . Let x_(0),x_(1),x_(2) , ....,x_(n+1_ be the roots of f(x)=g(x) in increasing order. In the above question, the value of n is

Let h(x)=f(x)=f_(x)-g_(x) , where f_(x)=sin^(4)pix and g(x)=In x . Let x_(0),x_(1),x_(2) , ....,x_(n+1_ be the roots of f_(x)=g_(x) in increasing order. In the above question, the value of n is

Let f(x)=cot^-1g(x)] where g(x) is an increasing function on the interval (0,pi) Then f(x) is

Let f(x)=cot^-1g(x)] where g(x) is an increasing function on the interval (0,pi) Then f(x) is