Let $f(x)=\ln x$ and $g(x)=\ln (x+5)$ for $x0$. How does the graph of $g(x)$ compare to the graph of $f(x)$ ?
A) The graph of $g(x)$ is 5 units up.
B) The graph of $g(x)$ is 5 units down.
C) The graph of $g(x)$ is 5 units to the right.
D) The graph of $g(x)$ is 5 units to the left.

Question

Let $f(x)=\ln x$ and $g(x)=\ln (x+5)$ for $x>0$. How does the graph of $g(x)$ compare to the graph of $f(x)$ ?
A) The graph of $g(x)$ is 5 units up.
B) The graph of $g(x)$ is 5 units down.
C) The graph of $g(x)$ is 5 units to the right.
D) The graph of $g(x)$ is 5 units to the left.

Quizplus · Accepted Answer

The Answer of Let $f(x)=\ln x$ and $g(x)=\ln (x+5)$ for $x>0$. How does the graph of $g(x)$ compare to the graph of $f(x)$ ?
A) The graph of $g(x)$ is 5 units up.
B) The graph of $g(x)$ is 5 units down.
C) The graph of $g(x)$ is 5 units to the right.
D) The graph of $g(x)$ is 5 units to the left.

Let f(x)=ln⁡xf(x)=\ln xf(x)=lnx And g(x)=ln⁡(x+5)g(x)=\ln (x+5)g(x)=ln(x+5) For x>0x>0x>0 How Does the Graph Of For x>0

Let $f(x)=\ln x$ And $g(x)=\ln (x+5)$ For $x>0$ How Does the Graph Of For x>0