Line passing through R.
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Line L will be parallel to the line of intersection of P1 and P2
Let a, b and c be the direction ratios of line L
⟹a+2b–c=0 and 2a–b+c=0
⟹a:b:c::1:–3:–5
Hence, the Equation of line L is 1x−0=−3y−0=−5z−0 as it passes through the origin.
The foot of perpendicular from origin to plane P1 is (−61,−31,61)
∴ Equation of projection of line L on plane P1 (M) is
1x+61=−3y+31=−5z−61=c
From the options given, only (−61,−31,61)
and (0,−65,−32) satisfy the the equation of line of projection M
Step-by-step explanation:
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