The function `y=f(x)` such that `f(x+1/x) = x^2 + 1/x^2`

Consider the function y=f(x) satisfying the condition f(x+1/x)=x^2+1//x^2(x!=0)dot Then the (a) domain of f(x)i sR (b)domain of f(x)i sR-(-2,2) (c)range of f(x)i s[-2,oo] (d)range of f(x)i s(2,oo)

Consider the function y=f(x) satisfying the condition f(x+1/x)=x^2+1//x^2(x!=0)dot Then the a)domain of f(x)i sR b)domain of f(x)i sR-(-2,2) c)range of f(x)i s[-2,oo] d)range of f(x)i s(2,oo)

Consider the function y =f(x) satisfying the condition f(x+1/x)=x^2+1/(x^2)(x!=0) . Then the

Consider the function y = f(x) satisfying the condition f(x+ 1/x)=x^(2) + (1)/(x^(2))( != 0) . Then the

If the graph of the function y = f(x) is as shown : the graph of y = 1/2( |f(x)| - f(x)) is

A function y = f(x) satisfies the condition f(x+(1)/x) =x^(2)+1/(x^2)(x ne 0) then f(x) = ........

If the graph of the function y = f(x) is as shown : The graph of y = 1//2(|f(x)|-f(x)) is

If the graph of the function y = f(x) is as shown : The graph of y = 1//2(|f(x)|-f(x)) is

If the graph of the function y = f(x) is as shown : The graph of y = 1//2(|f(x)|-f(x)) is

Consider set A = {x_(1), x_(2), x_(3), x_(4), x_(5)} and set B = {y_(1), y_(2), y_(3)} . Function f is defined from A to B. Number of function from A to B such that f(x_(1)) = y_(1) and f(x_(2)) != y_(2) is