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If m=1, the line coincides with the bisector of the first and third quadrants. If no, then it does not pass through the origin. The equation of the straight line which passes through the origin point and the intersection point of the two lines 𝑥 minus two equals zero and 𝑦 plus seven equals zero is what.

Equation of Sphere Passing Through Origin with Center (3, -8, -4

So, the equation of a straight line passing through the origin is y = mx where m is the gradient of the line If yes, then the line passes through the origin Example 8 write down the equation of the straight line that has m = 5 and c = 3

If the line is passing through the origin, it will be very simple to find the orthogonal projection

Suppose $p$ is the given point, $v$ is the given line (passing through the origin, so represented by a vector).