Thank you for providing the image. I’ll analyze the content and work through the questions presented. Here is the breakdown:

Question Breakdown:

1. Graph each exponential function.

• f(x) = 3ᵡ:
  This represents exponential growth with a base of 3. As x increases, y grows rapidly.

• f(x) = (1/4)ᵡ:
  This represents exponential decay since the base (1/4) is less than 1. As x increases, y approaches 0.

• f(x) = 8·1.2ᵡ:
  This is another growth function with an initial value of 8 (y-intercept when x = 0) and a growth factor of 1.2.

4-6. Write an equation for each exponential function.

• For each graph or table provided, analyze the growth/decay pattern to deduce the equation in the form $y = a \cdot b^x$, where $a$ is the initial value and $b$ is the base.

7. Key features of $y = a \cdot b^x$:

• Include details about the horizontal asymptote, key points (such as y-intercept and another point), domain ($x \in \mathbb{R}$), and range ($y > 0$ for growth and $y < a$ for decay if $a < 0$).

Let me know if you'd like detailed worked solutions for any specific part or all of them!