Let the line of the shortest distance between the lines L_(1 ): r ⃗ = (i ̂ + 2j ̂ + 3k ̂) + λ(i ̂ -

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12. Find the shortest distance between the lines r ⃗=(i ̂+2j ̂+k ̂ )+λ(i ̂-j ̂+k ̂ ) and r ⃗=2 12. Find the shortest distance between the lines r ⃗=(i ̂+2j ̂+k ̂ )+λ(i ̂-j ̂+k ̂ ) and r ⃗=2
14. Find the shortest distance between the lines whose vector equations are r ⃗=(i ̂+2j ̂+3k ̂ )+ 14. Find the shortest distance between the lines whose vector equations are r ⃗=(i ̂+2j ̂+3k ̂ )+
Find the angle between the lines r ⃗=(2i ̂-5j ̂+k ̂ )+λ(3i ̂+2j ̂+6k ̂) and r ⃗=(7i ̂--6j ̂......Q66 Find the angle between the lines r ⃗=(2i ̂-5j ̂+k ̂ )+λ(3i ̂+2j ̂+6k ̂) and r ⃗=(7i ̂--6j ̂......Q66
The distance between the line 𝒓 ⃗=𝟐𝒊 ̂−𝟑𝒋 ̂+𝟒𝒌 ̂+𝛌(𝒊 ̂−𝟐𝒋 ̂+𝒌 ̂ ), 𝛌∈𝐑 and 𝒓 ⃗=𝟑𝒊 ̂+𝟒𝒋 ̂−𝒌 ̂+𝛍(−𝟐𝒊 The distance between the line 𝒓 ⃗=𝟐𝒊 ̂−𝟑𝒋 ̂+𝟒𝒌 ̂+𝛌(𝒊 ̂−𝟐𝒋 ̂+𝒌 ̂ ), 𝛌∈𝐑 and 𝒓 ⃗=𝟑𝒊 ̂+𝟒𝒋 ̂−𝒌 ̂+𝛍(−𝟐𝒊
find the shortest distance between the lines r=i+2j+k+λ(i-j+k) and r=2i-j-k+μ(2i+j+2k) find the shortest distance between the lines r=i+2j+k+λ(i-j+k) and r=2i-j-k+μ(2i+j+2k)
Let the shortest distance between the lines L Let the shortest distance between the lines L
Shortest distance between the lines Shortest distance between the lines
Vectors : - ( Shortest distance between two parallel lines ; Solving problem ) - 102. Vectors : - ( Shortest distance between two parallel lines ; Solving problem ) - 102.