what is slope of a line with example
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The slope of a line characterizes the direction of a line. To find the slope, you divide the difference of the y-coordinates of 2 points on a line by the difference of the x-coordinates of those same 2 points .
For example: Given two points, P = (0, –1) and Q = (4,1), on the line we can calculate the slope of the line. Let's look at a line that has a negative slope. For example: Consider the two points, R(–2, 3) and S(0, –1) on the line.
For example: Given two points, P = (0, –1) and Q = (4,1), on the line we can calculate the slope of the line. Let's look at a line that has a negative slope. For example: Consider the two points, R(–2, 3) and S(0, –1) on the line.
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⭕️A straight line making an angle Φ with positive direction of x-axis .
⭕️Then tanΦ is the slope of line.
⭕️It's denoted by letter "m".
⭕️General equation for straight line will be :-
➖ax+by+c=0.
⭕️slope of the line is m = -a/b.
⭕️m=tanΦ=y2-y1/x2-x1.
✔️✔️✔️Ex:-
⭕️Take any 2 points (2,4) and (8,-9) and Φ=45°. find the slope using the formula :-
➖m=tanΦ=y2-y1/x2-x1.
⭕️Then tanΦ is the slope of line.
⭕️It's denoted by letter "m".
⭕️General equation for straight line will be :-
➖ax+by+c=0.
⭕️slope of the line is m = -a/b.
⭕️m=tanΦ=y2-y1/x2-x1.
✔️✔️✔️Ex:-
⭕️Take any 2 points (2,4) and (8,-9) and Φ=45°. find the slope using the formula :-
➖m=tanΦ=y2-y1/x2-x1.
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