This post categorized under Vector and posted on October 6th, 2019.

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Let axbyc0 be a straight line. If a perpendicular line is drawn from any point on the plane to this straight line then the point of intersection of the given straight line and its perpendicular is called the foot of the corresponding perpendicular. Transcript. Ex 11.3 4 In the following cases find the coordinates of the foot of the perpendicular drawn from the origin. (a) 2x 3y 4z 12 0 vectorume a point P(x1 y1 z1) on the given plane Since perpendicular to plane is parallel to normal vector Vector is parallel to normal vector to the plane. Youvector Premium Loading Get Youvector without the ads. Working Skip trial 1 month Get. Find out why Close. Foot of the perpendicular from the point on the plane. Exponent Tutorial. Loading

14. Find the coordinates of the foot of perpendicular from the point (1 3) to the line 3x 4y 16 0. 2D Coordinate - Given two lines and their angles compute the point in which the perpendicular foot vectorgth becomes h 0 2D Coordinate - find the vectorgth of perpendicular foot on tilted system Given a point P in 2-D plane and equation of a line the task is to find the foot of the perpendicular from P to the line. Note Equation of line is in form axbyc0.

Best Answer If you proceed from the given point along a vector perpendicular to the plane you will intersect the plane at X. Therefore find the line of all points along such a vector from the given point and locate the point of intersection with the plane. Transcript. Ex 10.3 14 Find the coordinates of the foot of perpendicular from the point (1 3) to the line 3x 4y 16 0. Let the equation of line AB be 3x 4y 16 0 & Point C be (13) CD is perpendicular to the line AB & we need to find coordinates of point D Let coordinates of point D be (a b) Also point D(a b Stack Exchange network consists of 175 Q&A communities including Stack Overflow the largest most trusted online community for developers to learn share their knowledge and build their careers.