for an exponential function in the form of y = ab^x, if b is between 0 and 1, what happens to the graph of…

for an exponential function in the form of y = ab^x, if b is between 0 and 1, what happens to the graph of the function as x increases? a. the graph gets closer to the x - axis. b. the graph gets closer to the y - axis. c. the graph curves up away from the x - axis. d. the graph curves down away from the x - axis. please select the best answer from the choices provided o a o b o c o d

for an exponential function in the form of y = ab^x, if b is between 0 and 1, what happens to the graph of the function as x increases? a. the graph gets closer to the x - axis. b. the graph gets closer to the y - axis. c. the graph curves up away from the x - axis. d. the graph curves down away from the x - axis. please select the best answer from the choices provided o a o b o c o d

Answer

Brief Explanations:

For an exponential function $y = ab^{x}$ with $0 < b<1$, as $x$ increases, the value of $b^{x}$ gets smaller and smaller. Since $y$ is a multiple of $b^{x}$, $y$ approaches $0$. So the graph gets closer to the $x -$axis.

Answer:

A. The graph gets closer to the x - axis.