The symmetrical form of the equation of the line x + y + z - 1=0 and 4x+y−2z+2=0 is
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a
x−12=y+2−1=z−22
b
x+1/21=y−1−2=z−1/21
c
x1=y−2=z−11
d
x+11=y−2−2=z1
answer is Ŋ.
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Detailed Solution
D .R of the line ==i¯j¯k¯11141−2=(−3,6,−3) =(1,−2,1) Let Z = K. Then x = K -1, y = 2 - 2 K.∴(K−1,2−2k,k) is any point on the lineHence (−12,1,12) (0,0,1) (−1,2,0) are points on the line,