[" 7."f(x)=|x|," Interval "[-1,1]]

f(x)=log x, interval [1,e]

Is Rolle's Theorem applicable to the function: f(x) = |x| in the interval [-1, 1]?

Is Lagrange's Theorem applicable to the function f(x) = |x| on the interval [-1,2]

Let the function f(x)=3x^(2)-4x+5log(1+|x|) be defined on the interval [0,1]. The even extension of f(x) to the interval [0,1]. The even extension of f(x) to the interval [-1,1] is

Let the function f(x)=3x^(2)-4x+8log(1+|x|) be defined on the interval [0,1]. The even extension of f(x) to the interval [0,1]. The even extension of f(x) to the interval [-1,1] is

Let the function f(x)=x^(2)+x+sinx- cosx+log(1+|x|) be defined on the interval [0,1]. The odd extension of f(x) to the interval [-1,1] is

Let the function f(x)=x^(2)+x+sinx- cosx+log(1+|x|) be defined on the interval [0,1]. The odd extension of f(x) to the interval [-1,1] is

Consider the function f(x)=absx+abs[x+1] define trhe function f(x) in the interval [-2,1]

Explain why Rolle's theorem is not applicable to the following functions in the respective intervals. f(x)=|1/x|,x in[-1,1]