how does the graph of an exponential decay function differ from an exponential growth function? it falls to…

how does the graph of an exponential decay function differ from an exponential growth function? it falls to the right it rises to the right it has a negative y - intercept it is a straight line

how does the graph of an exponential decay function differ from an exponential growth function? it falls to the right it rises to the right it has a negative y - intercept it is a straight line

Answer

Explanation:

Step1: Recall exponential function properties

Exponential growth function (y = a\cdot b^{x}) ((a>0,b > 1)): as (x) increases, (y) increases. Its graph rises to the right. Exponential decay function (y=a\cdot b^{x}) ((a>0,0 < b<1)): as (x) increases, (y) decreases. Its graph falls to the right. Both exponential growth and decay functions have (y - )intercept (y=a>0) (when (x = 0,y=a\cdot b^{0}=a)) and are not straight - line (they are non - linear functions).

Answer:

It falls to the right