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  2. The slope of a line, also known as the gradient is defined as the value of the steepness or the direction of a line in a coordinate plane. Slope can be calculated using different methods, given the equation of a line or the coordinates of points lying on the straight line.

  3. In math, the slope describes how steep a straight line is. It is sometimes called the gradient. Equations for Slope. The slope is defined as the "change in y" over the "change in x" of a line. If you pick two points on a line --- (x1,y1) and (x2,y2) --- you can calculate the slope by dividing y2 - y1 over x2 - x1.

  4. The y-axis runs from 0 to 10 and is scaled by 1. A graph of a line intersects the points (3, 2) and (5, 8). Closed points are plotted at (3, 2) and (5, 8). The slope of a line describes how steep a line is. Slope is the change in ‍ values divided by the change in ‍ values.

  5. In this example the slope is 3/5 = 0.6. Also called "gradient". Have a play (drag the points): See: Equation of a Straight Line. Slope of a Straight Line. Illustrated definition of Slope: How steep a line is. In this example the slope is 35 0.6 Also called gradient.

  6. Check out this video. Example: Slope from graph. We're given the graph of a line and asked to find its slope. A coordinate plane. The x- and y-axes each scale by one. A graph of a line intersects the points zero, five and four, two. The line appears to go through the points ( 0, 5) and ( 4, 2) . A coordinate plane.

  7. • slope is the steepness and direction of a line as read from left to right. • the slope or gradient can be found by determining the ratio of. the rise (vertical change) to the run (horizontal change) between two points on the line, or by using. a linear equation in slope-intercept form (y = mx + b).

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