Number of solution of the equation `f(x) = g(x)` are same as number of point of intersection of the curves `y= f(x) and y= g(x)` hence answer the following questions.Number of the solution of the equation `2^x = |x-1|+|x+1|` is

" Number of points of intersection of curves "y=x^(2)-5x+1" and "y=e^(-x)" is "

Number of solution of the equations: f(x-1) + f(x+1) = sin a, 0 1):} is

Number of solution(s) of the equation f(x)=tan^(-1)x, is not correct

Number of solution(s) of equation |x^(2)-1|=" "(x)/(x-1), is-

The absolute valued function f is defined as f(x) = {{:(x,, x ge 0),(-x ,, x lt 0):}} and fractional part function g(x) as g(x) = x-[x], graphically the number of real solution(s) of the equation f(x) = g(x) is obtained by finding the point(s) of interaction of the graph of y = f(x) and y = g(x). The number of solutions (s) of |x-1| = {x}, x in [-1, 1] is

The absolute valued function f is defined as f(x) = {{:(x,, x ge 0),(-x ,, x lt 0):}} and fractional part function g(x) as g(x) = x-[x], graphically the number of real solution(s) of the equation f(x) = g(x) is obtained by finding the point(s) of interaction of the graph of y = f(x) and y = g(x). The number of solutions (s) of |x-1| = {x}, x in [-1, 1] is

The graph of the function y=g(x) is shown.The number of solutions of the equation |g(x)|-1|=(1)/(2), is

The absolute valued function f is defined as f(x) = {{:(x,, x ge 0),(-x ,, x lt 0):}} and fractional part function g(x) as g(x) = x-[x], graphically the number of real solution(s) of the equation f(x) = g(x) is obtained by finding the point(s) of interaction of the graph of y = f(x) and y = g(x). The number of solution (s) |x-1| - |x+2| = k , when -3 lt k lt 3

The absolute valued function f is defined as f(x) = {{:(x,, x ge 0),(-x ,, x lt 0):}} and fractional part function g(x) as g(x) = x-[x], graphically the number of real solution(s) of the equation f(x) = g(x) is obtained by finding the point(s) of interaction of the graph of y = f(x) and y = g(x). The number of solution (s) |x-1| - |x+2| = k , when -3 lt k lt 3