Let's begin by calculating the slopes of both Function A and Function B to determine which statement is true.

Function A:

The slope of a linear function can be calculated using the formula:

$m = \frac{y_2 - y_1}{x_2 - x_1}$

From the table, we can choose two points from Function A: $(-9, -7) \quad \text{and} \quad (-6, -4)$

Now, plug the values into the slope formula: $m_A = \frac{-4 - (-7)}{-6 - (-9)} = \frac{-4 + 7}{-6 + 9} = \frac{3}{3} = 1$

So, the slope of Function A is $m_A = 1$.

Function B:

From the graph of Function B, we can pick two points: $(0, -8) \quad \text{and} \quad (2, -2)$

Using the same slope formula: $m_B = \frac{-2 - (-8)}{2 - 0} = \frac{-2 + 8}{2 - 0} = \frac{6}{2} = 3$

So, the slope of Function B is $m_B = 3$.

Comparison:

Since $m_A = 1$ and $m_B = 3$, the slope of Function A is less than the slope of Function B.

Thus, the correct statement is:

$\boxed{\text{The slope of Function A is less than the slope of Function B.}}$

Would you like more details or explanations? Here are some follow-up questions that might help:

1. How does the slope affect the steepness of a line?
2. Can you explain how to find the slope between two points in general?
3. How do changes in the slope value influence the direction of a line?
4. Can you derive the equation of the line for Function A or B from this information?
5. What are other ways to represent linear functions besides slope-intercept form?

Tip: The greater the absolute value of a slope, the steeper the line. A positive slope means the line rises as it moves to the right, while a negative slope means it falls.