Determine whether the lines and are parallel, skew, or intersecting. L1:X=1+2t, Y=2+3t , z=3+4t L2: X=-1+6s,...

Determine whether the lines and are parallel, skew, or intersecting.

L1:X=1+2t, Y=2+3t , z=3+4t

L2: X=-1+6s, Y=3-s ,z=-5+2s

Solutions

Expert Solution

milcah answered 1 year ago

Next > < Previous

Related Solutions

Determine whether the lines: L1:x=19+5t,y=7+4t,z=13+3t and L2:x=−8+6ty=−17+6tz=−8+6t intersect, are skew, or are parallel. If they intersect,...

Determine whether the lines: L1:x=19+5t,y=7+4t,z=13+3t and L2:x=−8+6ty=−17+6tz=−8+6t intersect, are skew, or are parallel. If they intersect, determine the point of intersection. Point of intersection ( , , ) I know they intersect, I just don't know where the point is. Thanks!

Determine whether the following two lines are parallel, intersecting, or skew. If they are skew, find...

Determine whether the following two lines are parallel, intersecting, or skew. If they are skew, find the distance between them L1 : x = 3 + 2t, y = 4 − 3t, z = −1 − 4t and L2 : 1 + 2s, y = 2 + s, z = 3 + 2s

Determine whether the following two lines are parallel, intersecting, or skew. If they are skew, find...

Find the distance between the skew lines given by the following parametric equations: L1: x=2t y=4t...

Find the distance between the skew lines given by the following parametric equations: L1: x=2t y=4t z=6t L2: x=1-s y=4+s z=-1+s

Determine whether it is linear or nonlinear system: 1. y(t) = 3 + x(2t) 2. y(t)...

Determine whether it is linear or nonlinear system: 1. y(t) = 3 + x(2t) 2. y(t) = x(4t) 3. y(t) = -4t[x(2t)] 4. y(t) = e^2[x(2t)] 5. y(t) = x^5(t) 6. y(t) = cost[x(2t)]

Question1:x=2-t, y=3-2t, z=4-3t a) Explain why the work done by a force field ?(?, ?, ?)...

Question1:x=2-t, y=3-2t, z=4-3t a) Explain why the work done by a force field ?(?, ?, ?) is the line integral ∫c ? ∙ ?? where C is a curve defined by ?(?) = ?(?) ? + ?(?)? + ?(?)? b) Find the work done by the force field ?(?, ?) = −?? + ?? on a particle moving along the straight line y = 2x + 3 from A(0,3) to B(1,5)

Determine whether the lines ?1:?=6+3?,?=6+2?,?=13+4? and ?2:?=−11+4??=−8+4??=−13+7? intersect, are skew, or are parallel. If they intersect,...

Determine whether the lines ?1:?=6+3?,?=6+2?,?=13+4? and ?2:?=−11+4??=−8+4??=−13+7? intersect, are skew, or are parallel. If they intersect, determine the point of intersection; if not leave the remaining answer blanks empty.

3. Given the parametric equations x = 3t /1 + t^3 and y = 3t^2 /1...

3. Given the parametric equations x = 3t /1 + t^3 and y = 3t^2 /1 + t^3 . a) Show that the curve produced also satisfies the equation x^3 + y^3 = 3xy. b) Compute the limits of x and y as t approaches −1: i. from the left ii. from the right c) To avoid the issue in part b), graph the curve twice in the same command, once for −5 < t < −1.5 and once for...

lambda=c(.5,1,10);n=50;nboot=100 est=matrix(0,nboot,2) for(i in 1:3) { x=NULL;y=NULL;z=NULL x=rpois(n,lambda[i]) l1=mean(x) l2=log(n/length(x[x==0])) y = rpois(nnboot, l1);z=rpois(nnboot, l2) bootstrapsample1...

lambda=c(.5,1,10);n=50;nboot=100 est=matrix(0,nboot,2) for(i in 1:3) { x=NULL;y=NULL;z=NULL x=rpois(n,lambda[i]) l1=mean(x) l2=log(n/length(x[x==0])) y = rpois(n*nboot, l1);z=rpois(n*nboot, l2) bootstrapsample1 = matrix(y, nrow=nboot, ncol=n) bootstrapsample2 = matrix(z, nrow=nboot, ncol=n) for(j in 1:nboot) { est[j,1]=mean(bootstrapsample1[j,]) est[j,2]=log(length(bootstrapsample1[j,][bootstrapsample1[j,]>0])) } }

Show complete solution 1. Show that the lines ?/1 = y+3/ 2 = z+1/3 and x-3/2...

Show complete solution 1. Show that the lines ?/1 = y+3/ 2 = z+1/3 and x-3/2 = y/1 = z-1/-1 intersect by finding their point of intersection. Find the equation of the plane determined by these lines. Find parametric equations for the line that is perpendicular to the two lines and passes through their point of intersection.

Subjects