Question

How does the graph of f(x)=-3^2x-4 differ from the graph of g(x)=-3^2x

Answer 1

Answer:

C. The graph of f(x) is shifted four units down from the graph of g(x).

Step-by-step explanation:

Answer 2

Answer:

f(x) is shifted 4 units down from the graph g(x).

Step-by-step explanation:

Given : $f(x)=-3^{2x}-4$

           $g(x)=-3^{2x}$

To Find: How does the graph of $f(x)=-3^{2x}-4$ differ from the graph of $g(x)=-3^{2x}$?

Solution:

Rule : f(x)→f(x)-b

So, The graph f(x) is shifted down by b units

$f(x)=-3^{2x}-4$

$g(x)=-3^{2x}$

On comparing we can say g(x) needs to shift 4 units down to reach f(x)

Using Rule we can say that f(x) is shifted 4 units down from the graph g(x).

So, Option C is correct.

f(x) is shifted 4 units down from the graph g(x).