To determine if the line graphed on the coordinate plane is the graph of the function \( y = 16x \), we can analyze the points through which the line passes.
- The function \( y = 16x \) means that for any value of \( x \), \( y \) is calculated as \( 16 \) times \( x \).
- Let's check the points given:
- For the point \( (-6, -1) \): \[ y = 16 \times (-6) = -96 \quad (\text{not } -1) \]
- For the point \( (0, 0) \): \[ y = 16 \times 0 = 0 \quad (\text{correct}) \]
- For the point \( (6, 1) \): \[ y = 16 \times 6 = 96 \quad (\text{not } 1) \]
Since the point \( (-6, -1) \) does not satisfy the equation, the point \( (6, 1) \) also does not satisfy \( y = 16x \), while the point \( (0, 0) \) does.
Thus, not all points on the line agree with the function \( y = 16x \).
The answer is 2 for no.