Show that the function f: Real #s to Real #s defined by f(x)=x2 is not a homomorphism.

Identify the inner and outer functions in the composition (6x? +7) * Let f(u) represent the outer function and g(x) represent the inner function.

Consider the function: g(z) = with the domain IR\{8} (i.e. all real numbers except 8) and the image R\{1} (i.e. all real numbers I+10 except 1). Find the expression for the inverse function g(r). Select one: O not in the list O (10+8x)/(x-1) O 10+8x O (10+8x)/(x+1) O (x-8)/(x+10)

consider the graph of the function f on the interval [-3,3] below