The equation of the plane passing through the lines x−41=y−31=z−22 and x−31=y−2−4=z5
1x-y- 3z=35
11x+y-3z=35
11x-y +3z=35
none of these
Here, the required plane is a (x - 4) + b (y- 3) + c (z -2) = 0
Also a+b+2c -0 and a-4b +5c-0 Solving, we have
a5+8=b2−5=c−4−1=ka13=b−3=c−5=k
Therefore, the required equation of plane is -13x+3y+5z+33=0