what is the range of the function y = e^x + 1 graphed below?\no y>0\no y<0\no y<1

Answer:

$y > 1$

Explanation:

Step1: Recall property of $e^x$

The exponential - function $y = e^x$ has a range of $y>0$. That is, for all real - valued $x$, $e^x>0$.

Step2: Analyze $y = e^x + 1$

If $e^x>0$, then when we consider the function $y = e^x+1$, we add 1 to each value of $e^x$. So, $y=e^x + 1>0 + 1$. So the range of the function $y = e^x+1$ is $y>1$.