consider the function shown. explain why the graph of a function and its inverse are reflections over the…

consider the function shown. explain why the graph of a function and its inverse are reflections over the line y = x. the ordered pairs (a, b) of a function are (b, a) for the inverse function. the ordered pairs (a, b) of a function are (a, b) for the inverse function. the ordered pairs (a, b) of a function are (-a, -b) for the inverse function.

consider the function shown. explain why the graph of a function and its inverse are reflections over the line y = x. the ordered pairs (a, b) of a function are (b, a) for the inverse function. the ordered pairs (a, b) of a function are (a, b) for the inverse function. the ordered pairs (a, b) of a function are (-a, -b) for the inverse function.

Answer

Brief Explanations:

The key property of a function and its inverse is that if ((a,b)) is a point on the function, then ((b,a)) is a point on the inverse. Reflecting a point ((a,b)) over the line (y = x) swaps the (x) - and (y) - coordinates, resulting in the point ((b,a)).

Answer:

The ordered pairs ((a,b)) of a function are ((b,a)) for the inverse function.