Use the slope intercept form of the equation to evaluate the equation at x = 3 and x = 11.

Answer 1

To evaluate the equation in slope-intercept form at specific values of \( x \), we'll first need the equation in the form \( y = mx + b \), where \( m \) is the slope and \( b \) is the y-intercept.

Since you didn't provide a specific equation, let's assume an example equation:

\[ y = 2x + 1 \]

Now, let's evaluate this equation at \( x = 3 \) and \( x = 11 \).

1. For \( x = 3 \): \[ y = 2(3) + 1 = 6 + 1 = 7 \] So, when \( x = 3 \), \( y = 7 \).

2. For \( x = 11 \): \[ y = 2(11) + 1 = 22 + 1 = 23 \] So, when \( x = 11 \), \( y = 23 \).

If you have a different specific slope-intercept equation, please provide it, and I can evaluate that one instead!

Answer 2

what's the answer?

Answer 3

To provide specific answers, I need the exact equation you're working with in slope-intercept form \( y = mx + b \). Since an example \( y = 2x + 1 \) was used, the results were:

1. For \( x = 3 \), \( y = 7 \).
2. For \( x = 11 \), \( y = 23 \).

If you have a different equation, please share it so I can give you the correct answers accordingly!