For the equation \( y = 32x + 1 \):
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The slope of the line can be found by identifying the coefficient of \( x \). In this equation, the slope is \( 32 \).
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The y-intercept is the constant term in the equation, which is the value of \( y \) when \( x = 0 \). In this case, the y-intercept is \( 1 \).
So for the given equation:
- The slope is 32.
- The y-intercept is 1.
If you have a table of values, you can find the slope and y-intercept similarly:
- To find the slope using the table, calculate the change in \( y \) divided by the change in \( x \) between any two points.
- The y-intercept can be determined by finding the value of \( y \) when \( x \) is 0 in the table, if such a point exists.
However, since the problem doesn't provide a table, the focus here is on the equation:
- The slope of the line given by the equation is 32.
- The y-intercept of the line given by the equation is 1.