Let x-y sin a-z sin ß=0, x sin a+zsin y-y=0 and x sin ß+ y sin y-z=0 be the eq such that a + B+y= π/2 (where a, B and y = 0). Then show that there is a common li

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Let x-y sin α-z sin ß=0, x sin a+zsin y-y=0 and x sin ß+ y sin y-z=0 be the equations of the planes
such that a+B+y= π/2 (where a, ß and y = 0). Then show that there is a common line of intersection of
the three given planes.
Transcribed Image Text:Let x-y sin α-z sin ß=0, x sin a+zsin y-y=0 and x sin ß+ y sin y-z=0 be the equations of the planes such that a+B+y= π/2 (where a, ß and y = 0). Then show that there is a common line of intersection of the three given planes.
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