(Solved): Starting with the graph of \( f(x)=9^{x} \), write the equation of the graph that results from a. s ...

Starting with the graph of \( f(x)=9^{x} \), write the equation of the graph that results from a. shifting \( f(x) 8 \) units downward. \[ y= \] b. reflecting \( f(x) \) about the \( x \)-axis and the \( y \)-axis. \[ y= \] c. shifting \( f(x) 5 \) units right. \[ y= \] The following transformations are applied to the function \( y=\left(\frac{4}{5}\right)^{x} \). Write the expression for this function. function. \( x \)-axis reflection. Shifted 1 units down. Shifted 9 units to the left. a. \( f(x)= \) b. This function exhibits since the base is Determine the equation of the asymptote and the range of the given exponential function. Function: \( f(x)=(3)^{x+7}+9 \) Asymptote: Range: Function: \( g(x)=2 \cdot(2)^{x-13}-15 \) Asymptote: Range: Function: \( h(x)=4 \cdot e^{x+19}-8 \) Asymptote: Range: [Use the MathQuill pad when necessary to input your answer. Be sure to use oo (two o's) for infinity.]