(Solved): Determine the parent function from which the graph of the function shown below can be otained. Next ...

Determine the parent function from which the graph of the function shown below can be otained. Next identify each transformation that can be applied to the parent function in order to obtain the graph of the function shown below. $g(x)={\left(\frac{4}{3}\right)}^x?6$ a) Choose the correct parent function. $\begin{array}{l}y={\left(\frac{4}{3}\right)}^x\\ y={\left(\frac{3}{4}\right)}^x\\ y={\log }_{\frac{4}{3}}(x)\\ y={\log }_{\frac{1}{4}}(x)\end{array}$ b) Choose the correct transformation (Reflections). rmation (Stretches/Compressions). irmation (Vertical Shifts). fichnoe the correct transformation (Horizontat Shifts). b) Choose the correct transformation (Reflections). Cl Chnnse the correct transformation (Stretches/Compressions). (Vertical Shifts). o) Choose the correct transtormation (Horizontal Shifts). $\begin{array}{l}y={\log }_{\frac{4}{3}}(x)\\ y={\log }_{\frac{3}{4}}(x)\end{array}$ b) Choose the correct transformation (Reflections). c) Choose the correct transformation (Stretches/Compressions). d) Choose the correct transformation (Vertical Shifts). formation (Horizontal Shifts). $y={\log }_{\frac{3}{4}}(x)$ b) Choose the correct transformation (Reflections). c) Choose the correct transformation (Stretches/Co??ipre d) Choose the correct transformation (Vertical Shifts).