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Problem

Find an equation of the plane. The plane throu…

02:07

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Problem 31 Medium Difficulty

Find an equation of the plane.

The plane through the points $ (0, 1, 1), (1, 0, 1) $, and $ (1, 1, 0) $.


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02:08

WZ

Wen Zheng

Related Courses

Calculus 3

Calculus: Early Transcendentals

Chapter 12

Vectors and the Geometry of Space

Section 5

Equations of Lines and Planes

Related Topics

Vectors

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Lectures

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02:56

Vectors Intro

In mathematics, a vector (from the Latin word "vehere" meaning "to carry") is a geometric entity that has magnitude (or length) and direction. Vectors can be added to other vectors according to vector algebra. Vectors play an important role in physics, engineering, and mathematics.

Video Thumbnail

11:08

Vector Basics Overview

In mathematics, a vector (from the Latin word "vehere" which means "to carry") is a geometric object that has a magnitude (or length) and direction. A vector can be thought of as an arrow in Euclidean space, drawn from the origin of the space to a point, and denoted by a letter. The magnitude of the vector is the distance from the origin to the point, and the direction is the angle between the direction of the vector and the axis, measured counterclockwise.

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Problem 10
Problem 11
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Problem 14
Problem 15
Problem 16
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Problem 19
Problem 20
Problem 21
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Problem 24
Problem 25
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Problem 31
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Problem 39
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Problem 82
Problem 83

Video Transcript

Hello. So the question is taken from uh equations of lines and planes where we need to find any occasion of playing, forcing 20111018110. So I have done by mistake lee some part of the room. So that will be the creation of plane passing to the point X zero Y 00 can be returning to the plan. X zero Y 00 and abc are normal vector to the plane. Okay so from here if we substitute the value of X zero y zero since it passes 20111019110 these are three equation corresponding to these three points. So if we substitute the value of cesium minus one from two into from one into two we get this value is equal to be okay if we substitute the value of a sequel to be into third we get the value of sees, it is equal to this value. Okay minus saying to explain us one plus Y plus c. And uh if we substitute this value in equation three we get a x minus one plus y minus one minus x minus one plus y plus z is equal to zero. Okay so that it is not equal to eight but it is equal that is not equal to a but it is equal to a because minus two plus one is minus one minus went into minuses. So that will become uh This is not who, this must be one. Okay so from here there will not be any, let me correct this. so and here minus one minus one is minus two. So I know that I tend side we get explains why place they're difficult to do. It is the required equation of plane passing 2.11101 and 110 hope disclosure doubt.

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Lectures

Video Thumbnail

02:56

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In mathematics, a vector (from the Latin word "vehere" meaning "to carry") is a geometric entity that has magnitude (or length) and direction. Vectors can be added to other vectors according to vector algebra. Vectors play an important role in physics, engineering, and mathematics.

Video Thumbnail

11:08

Vector Basics Overview

In mathematics, a vector (from the Latin word "vehere" which means "to carry") is a geometric object that has a magnitude (or length) and direction. A vector can be thought of as an arrow in Euclidean space, drawn from the origin of the space to a point, and denoted by a letter. The magnitude of the vector is the distance from the origin to the point, and the direction is the angle between the direction of the vector and the axis, measured counterclockwise.

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