The shortest distance, between lines L_1 and L_2, where L_1:(x-1)/2=(y+1)/(-3)=(z+4)/2 and L_2 is

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The shortest distance between the two lines L_1: x=k_1; y=k_2 and L_2: x=k_3 ; y=k_4 is equal to ... The shortest distance between the two lines L_1: x=k_1; y=k_2 and L_2: x=k_3 ; y=k_4 is equal to ...
The equations of the line of shortest distance between the lines x+4/4=y-2/-2=z-3/0 and x-5/5=y-3... The equations of the line of shortest distance between the lines x+4/4=y-2/-2=z-3/0 and x-5/5=y-3...
Find the magnitude of the shortest distance between the lines x/2=y/-3=z/1 and x-2/3=y-1/-5=z+2/2. Find the magnitude of the shortest distance between the lines x/2=y/-3=z/1 and x-2/3=y-1/-5=z+2/2.
If the shortest distance between the lines\(\begin{array}{ll}L_1: \vec{r}=(2+\lambda) \hat{i}+(1.... If the shortest distance between the lines\(\begin{array}{ll}L_1: \vec{r}=(2+\lambda) \hat{i}+(1....
Find the shortest distance between lines : \( \vec{r}=6 \hat{i}+2 \hat{j}+2 \hat{k}+\lambda(\hat... Find the shortest distance between lines : \( \vec{r}=6 \hat{i}+2 \hat{j}+2 \hat{k}+\lambda(\hat...
The shortest distance between the lines x-3/3=y-8/-1=z-3/1 and x+3/-3=y+7/2=z-6/4 is (1) √(30) (2... The shortest distance between the lines x-3/3=y-8/-1=z-3/1 and x+3/-3=y+7/2=z-6/4 is (1) √(30) (2...
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