MathematicsMedium249×since 2002Q2509Let the shortest distance between the lines L:x−5−2=y−λ0=z+λ1,λ≥0L: \frac{x-5}{-2}=\frac{y-\lambda}{0}=\frac{z+\lambda}{1}, \lambda \geq 0L:−2x−5=0y−λ=1z+λ,λ≥0 and L1:x+1=y−1=4−zL_{1}: x+1=y-1=4-zL1:x+1=y−1=4−z be 262 \sqrt{6}26. If (α,β,γ)(\alpha, \beta, \gamma)(α,β,γ) lies on LLL, then which of the following is NOT possible?Aα+2γ=24\alpha+2 \gamma=24α+2γ=24B2α+γ=72 \alpha+\gamma=72α+γ=7Cα−2γ=19\alpha-2 \gamma=19α−2γ=19D2α−γ=92 \alpha-\gamma=92α−γ=9Check answerSkip