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in?-zsin?=0 , xsin?+zsin?-y=0 and xsin?+ysin?-z=0 be the equation of the planes such that                   ?+?+?=\frac{?|2}     ; for  ?,?,?≠0 Then show that there is a common line of intersection of the three given  planes. Let x-ysin?-zsin?=0 , xsin?+zsin?-y=0 and xsin?+ysin?-z=0 be the equation of the planes such that                   ?+?+?=\frac{?|2}     ; for  ?,?,?≠0

in?-zsin?=0 , xsin?+zsin?-y=0 and xsin?+ysin?-z=0 be the equation of the planes such that                   ?+?+?=\frac{?|2}     ; for  ?,?,?≠0 Then show that there is a common line of intersection of the three given  planes. Let x-ysin?-zsin?=0 , xsin?+zsin?-y=0 and xsin?+ysin?-z=0 be the equation of the planes such that                   ?+?+?=\frac{?|2}     ; for  ?,?,?≠0

Elementary Geometry For College Students, 7e
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter10: Analytic Geometry
Section10.6: The Three-dimensional Coordinate System
Problem 35E
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Let x-ysin?-zsin?=0 , xsin?+zsin?-y=0

and xsin?+ysin?-z=0 be the equation of the planes such that 

                 ?+?+?=\frac{?|2}     ; for  ?,?,?≠0

Then show that there is a common line of intersection of the three given 
planes.

Let x-ysin?-zsin?=0 , xsin?+zsin?-y=0

and xsin?+ysin?-z=0 be the equation of the planes such that 

                 ?+?+?=\frac{?|2}     ; for  ?,?,?≠0

Then show that there is a common line of intersection of the three given 
planes.

Let x-ysin?-zsin?=0 , xsin?+zsin?-y=0

and xsin?+ysin?-z=0 be the equation of the planes such that 

                 ?+?+?=\frac{?|2}     ; for  ?,?,?≠0

Then show that there is a common line of intersection of the three given 
planes.

Let x – ysina – zsinß = 0, xsina + zsiny − y = 0 and xsinß + ysiny – z = 0 be the equation of the planes such that π y + ß + a = ; for a, ß, y # 0 Then show that there is a common line of intersection of the three given planes.
Transcribed Image Text:Let x – ysina – zsinß = 0, xsina + zsiny − y = 0 and xsinß + ysiny – z = 0 be the equation of the planes such that π y + ß + a = ; for a, ß, y # 0 Then show that there is a common line of intersection of the three given planes.
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