The figure illustrates the graph of the function `y=f(x)` defined in [-3, 2].

Identify the correct statement(s)?

The graph of the function y=f(x) is shown in the adjacent figure then correct statement is

The graph of the function y=f(x) is shown in the adjacent figure then correct statement is

The graph of the function y=f(x) is shown in the adjacent figure then correct statement is

The graph of the function y=f(x) is shown in the adjacent figure then correct statement is

The graph of a function fx which is defined in [-1,4] is shown in the adjacent figure.Identify the correct statement(s).(1) domain of f(|x|)-1)is[-5,5](2) range of f(|x|+1) is [0,2](3) range of f(-|x|) is [-1,0](4) domain of f(|x|)is[-3,3]

The graph of a function fx) which is defined in [-1, 4] is shown in the adjacent figure. Identify the correct statement(s). (1) domain of f(|x|)-1) is [-5,5] (2) range of f(|x|+1) is [0,2] (3) range of f(-|x|) is [-1,0] (4) domain of f(|x|) is [-3,3]

The graph of a function fx) which is defined in [-1, 4] is shown in the adjacent figure. Identify the correct statement(s). (1) domain of f(|x|)-1) is [-5,5] (2) range of f(|x|+1) is [0,2] (3) range of f(-|x|) is [-1,0] (4) domain of f(|x|) is [-3,3]

The graph of a function fx) which is defined in [-1, 4] is shown in the adjacent figure. Identify the correct statement(s). (1) domain of f(|x|)-1) is [-5,5] (2) range of f(|x|+1) is [0,2] (3) range of f(-|x|) is [-1,0] (4) domain of f(|x|) is [-3,3]

If graph of |y|=f(x) and y=|f(x)| are given as below.Then identify the correct statements

Draw the graph of the function f : R-> R defined by f(x)=x^3 , x in R .