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Скачать или смотреть Finding the Length of Perpendicular from a Point to a Line | Board Exam 2024 | Expected Question |

  • DeCode Maths with SAJAG JAIN
  • 2023-11-26
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Finding the Length of Perpendicular from a Point to a Line | Board Exam 2024 | Expected Question |
sajag jainjain sirIIT JEEcbsencertVectors Class 12Geometrical problems on Vectors3d geometryDirection CosinesDirection RatiosUnit Vectorthree dimensional geometry class 12equation of a straight linestraight linevector formcartesian formFoot of the perpendicularPerpendicular DistanceImage of a pointFoot of the perpendicular from a pointFoot of the perpendicular to a lineperpendicular distance from a pointImage of a point to a line
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Описание к видео Finding the Length of Perpendicular from a Point to a Line | Board Exam 2024 | Expected Question |

In this video, we will learn how to find the length of the perpendicular drawn from a given point to a given line in 3D space. Specifically, we will be working with the point (1, 2, 3) and the line given by the equation x-6/3=(y-7)/2=(z-7)/-2. We will go through the step-by-step process of finding the length of the perpendicular, as well as the image of the point and the foot of the perpendicular.

We will start by reviewing the concept of a perpendicular distance between a point and a line, and then apply this concept to our specific problem. We will use vector calculus techniques to find the projection of the point onto the line and then use that to find the foot of the perpendicular. We will also find the image of the point, which is the point on the line that is closest to our given point.

By the end of this video, you will have a clear understanding of how to find the foot of a perpendicular in 3D space, and be able to apply this technique to other problems as well.

In this video, we will discuss a very important expected question for Board exam. For more Important expected question Watch
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#lengthofPerpendicular #FootOfThePerpendicular #ImageOfaPoint #PerpendicularDistance #class12 #cbseboard2023 #expected_questions #Straight line #DirectionCosines #DirectionRatios

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