The equation of line passing through (1,5,3) and having direction ratios ⟨l,m,12⟩ in symmetric form is x−1l=y−5m=z−312 then l2+m2=
1
12
34
14
If ⟨l,m,n⟩ are direction cosines of a line then l2+m2+n2=1
Hence, l2+m2+(12)2=1⇒l2+m2=1−14=34