Find the shortest distance between the two lines whose vector equations are given by: `vecr=(1+lamda)hati+(2-lamda)hatj+(-1+lamda)hatk and vecr=2(1+mu)hati-(1-mu)hatj+(-1+2mu)hatk`

Find the shortest distance between the two lines whose vector equations are given by: vecr=(1-lamda)hati+(-2lamda -2)hatj+(3-2lamda)hatk and vecr=(1+mu)hati+(2mu-1)hatj-(1+2mu)hatk

Find the shortest distance between the two lines whose vector equations are given by: vecr=(3-t)hati+(4+2t)hatj+(t-2)hatk and vecr=(1+s)hati+(3s-7)hatj+(2s-2)hatk

Find the shortest distance between the lines whose vector equations are vecr=hati(1+2lambda)+hatj(1-lambda)+lambda hatk and vecr=hati(2+3mu)+hatj(1-5 mu)+hatk(2mu-1)

Find the shortest distance between the two lines whose vector equations are given by: vecr=hati+2hatj+3hatk+lamda(2hati+3hatj+4hatk) and vecr=2hati+4hatj+5hatk+mu(3hati+4hatj+5hatk)

Find the shortest distance between the lines gives by vecr=(8+3lamda)hati-(9+16lamda)hatj+(10+7lamda)hatk and vecr=15hati+29hatj+5hatk+mu(3hati+8hatj-5hatk) .

Find the shortest distance between the lines l_(1)and l_(1) whose vector equations are vecr=(hati+hatj) + lambda (3hati + 4hatj - 2hatk) …(i) and vecr=(2hati+3hatj) + mu (6hati + 8hatj - 4hatk) …(ii)

Find the shortest distance between the lines l_(1) and l_(2) whose vector equation are vecr =lambda (2hati+ 3hatj+ 4hatk) and vecr=(2hati+3hatj)+mu(2hati+3hatj+ 4hatk)

The Cartesian equation of the plane vecr=(1+lambda-mu)hati+(2-lambda)hatj+(3-2lambda+2mu)hatk is

Find the shortest distance between the lines vecr =lambda (2hati+ 3hatj+4hatk) and vecr=(hati-hatj)+t(2hati-3hatj+4hatk)

Find the shortest distance between the lines vecr = hati+ hatj+hatk+lambda(3hati-hatj) and vecr=4hati-hatk+mu(2hati+3hatk)