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The shortest distance between the lines ...

The shortest distance between the lines `(x-5)/4 = (y-7)/-5 = (z+3)/-5` and `(x-8)/7 = (y-7)/1 = (z-5)/3` is

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Shortest distance between the lines (x-3)/1 = (y-8)/4 = (z-3)/22 and (x+3)/1 = (y+7)/1 = (z-6)/7 is

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The shortest distance between the lines (x-3)/(2) = (y +15)/(-7) = (z-9)/(5) and (x+1)/(2) = (y-1)/(1) = (z-9)/(-3) is :

The shortest distance between the lines (x-3)/(2) = (y +15)/(-7) = (z-9)/(5) and (x+1)/(2) = (y-1)/(1) = (z-9)/(-3) is :

If 1,m ,n are the direction cosines of the line of shortest distance between the lines (x-3)/(2) = (y+15)/(-7) = (z-9)/(5) and (x+1)/(2) = (y-1)/(1) = (z-9)/(-3) then :

If 1,m ,n are the direction cosines of the line of shortest distance between the lines (x-3)/(2) = (y+15)/(-7) = (z-9)/(5) and (x+1)/(2) = (y-1)/(1) = (z-9)/(-3) then :

Find the shortest distance between the lines (x-1)/2=(y-2)/4=(z-3)/7 and (x-1)/4=(y-2)/5=(z-3)/7

Find the shortest distance between the lines (x-1)/2=(y-2)/4=(z-3)/7 and (x-1)/4=(y-2)/5=(z-3)/7