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  1. Assuming no three of the points are collinear (which I think is a fair assumption for this question based on the answer), any such line is uniquely determined by a choice of 2 of the n points. Conversely given any 2 points there is a unique line passing through them. Thus there are (n 2) = n (n − 1) 2 possible lines.

    • Slope Formula
    • Area of Triangle Formula
    • Distance Formula

    We apply the slope formula to find the slope of lines formed by the 3 points under consideration. If the 3 slopes are equal, then the three points are collinear. For example, if we have three points X, Y, and Z, the points will be collinear only if the slope of line XY = slope of line YZ = slope of line XZ. To calculate the slope of the line joinin...

    In this method, we use the fact that a triangle cannot be formed by three collinear points. This means if any 3 points are collinear they cannot form a triangle. Therefore, we check the points of the triangle by using them in the formula for the area of a triangle. If the areais equal to 0, then those points will be considered to be collinear. In o...

    Using the distance formula, we find the distance between the first and the second point, and then the distance between the second and the third point. After this, we check if the sum of these two distances is equal to the distance between the first and the third point. This will only be possible if the three points are collinear points. To calculat...

  2. Aug 13, 2024 · In geometry or maths, collinear points are three or more than three points that are displayed on the same straight line. These points are aligned in a row.

  3. No matter how many points you have, if you can draw a single straight line that passes through all those points, those points are collinear. Key Concepts. Collinear Points: If two points are given, they will always be collinear because a single line can pass through these two points.

  4. Two points are always collinear since we can draw a distinct (one) line through them. Three points are collinear if they lie on the same line. Points A, B, and C are not collinear.

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  6. When a line passes through three or more points, the points are said to be collinear points. In other words, the points lying on a straight line are called collinear points. In the following figure, the points C, B, and A are collinear as they all lie on the line 'q'.

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