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Question 8 - Equation of plane - Intercept Form - Chapter 11 Class 12 Three Dimensional Geometry
Last updated at July 14, 2026 by Teachoo
Equation of plane - Intercept Form
Chapter 11 Class 12 Three Dimensional Geometry
Concept wise
- Direction cosines and ratios
- Equation of line - given point and //vector
- Equation of line - given 2 points
- Angle between two lines - Vector
- Angle between two lines - Cartisian
- Angle between two lines - Direction ratios or cosines
- Shortest distance between two skew lines
- Shortest distance between two parallel lines
- Equation of plane - In Normal Form
- Equation of plane - Prependicular to Vector & Passing Through Point
- Equation of plane - Passing Through 3 Non Collinear Points
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Equation of plane - Intercept Form
- Equation of plane - Passing Through Intersection Of Planes
- Coplanarity of 2 lines
- Angle between two planes
- Distance of point from plane
- Angle between Line and Plane
- Equation of line under planes condition
- Point with Lines and Planes
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Transcript
Question 8 Find the equation of the plane with intercept 3 on the y-axis and parallel to ZOX plane. The equation of a plane with intercepts š, b, c on x, y, and z ā axis respectively is šļ·®šļ·Æ + šļ·®šļ·Æ + šļ·®šļ·Æ = 1 Given, The plane is parallel to ZOX plane as shown ā“ intercept on x ā axis = 0 So, š = 0 and Intercept on z axis = 0 So, š = 0 Given, Intercept on y axis = 3 So, š = 3 Equation of a plane š„ļ·®0ļ·Æ + š¦ļ·®3ļ·Æ + š§ļ·®0ļ·Æ = 1 0 + š¦ļ·®3ļ·Æ + 0 = 1 š¦ļ·®3ļ·Æ = 1 y = 3
