Question

16. Find aN at time t=1 for the plane curve r(t)= 8t^2i + 5tj. Round your...

16. Find aN at time t=1 for the plane curve r(t)= 8t^2i + 5tj. Round your answer to three decimal places. Please use good handwriting, thank you!

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Consider the parameterized motion given by r(t)=3t^2i-2t^2j+(6-t^3)k. Where is the object at time t=1? What is...
Consider the parameterized motion given by r(t)=3t^2i-2t^2j+(6-t^3)k. Where is the object at time t=1? What is the velocity at t=1? What is the speed at t=1? How far does the object move from 0≤t≤1? Round your answer to 2 decimal places. * r, i, j, and k should all have vector arrows above them
Let C be the plane curve determined by the function r(t)=(3-t^2)i+(2t)j where -2<=t<=2. -Find T(t), T'(t),...
Let C be the plane curve determined by the function r(t)=(3-t^2)i+(2t)j where -2<=t<=2. -Find T(t), T'(t), the magnitude of T'(t), and N(t). Please show work, Thank you!
Give your answer to two decimal places 1) Find the curvature of the curve r(t)=〈 5+...
Give your answer to two decimal places 1) Find the curvature of the curve r(t)=〈 5+ 5cos t , −5 ,−5sin t 〉 at the point t=11/12π 2) Find the curvature of the curve r(t)= 〈4+3t,5−5t,4+5t〉 the point t=5.
1) Find the curvature of the curve r(t)= 〈2cos(5t),2sin(5t),t〉 at the point t=0 Give your answer...
1) Find the curvature of the curve r(t)= 〈2cos(5t),2sin(5t),t〉 at the point t=0 Give your answer to two decimal places 2) Find the tangential and normal components of the acceleration vector for the curve r(t)=〈 t,5t^2,−5t^5〉 at the point t=2 a(2)=? →T +  →N
Find T, N, and κ for the plane curve r(t) = (7t+2) i + (5 -...
Find T, N, and κ for the plane curve r(t) = (7t+2) i + (5 - t^7) j
1. (1 point) For the curve given by r(t)=〈−7t,−4t,1+7t2〉r(t)=〈−7t,−4t,1+7t2〉, Find the derivative r′(t)=〈r′(t)=〈, , , 〉...
1. (1 point) For the curve given by r(t)=〈−7t,−4t,1+7t2〉r(t)=〈−7t,−4t,1+7t2〉, Find the derivative r′(t)=〈r′(t)=〈, , , 〉 Find the second derivative r″(t)=〈r″(t)=〈 Find the curvature at t=1t=1 κ(1)=κ(1)= 2. (1 point) Find the distance from the point (-1, -5, 3) to the plane −4x+4y+0z=−3.
Find the arc length of the curve on the given interval. (Round your answer to three...
Find the arc length of the curve on the given interval. (Round your answer to three decimal places.) Parametric Equations      Interval x = 6t + 5,    y = 7 − 5t −1 ≤ t ≤ 3
1) Find the curvature of the curve r(t)= 〈4+3t,5−5t,4+5t〉 the point t=5. 2) Find a plane...
1) Find the curvature of the curve r(t)= 〈4+3t,5−5t,4+5t〉 the point t=5. 2) Find a plane through the points (2,-3,8), (-3,-3,-6), (-6,3,-7)
18. Find aT at time t=2 for the space curve r(t)= (9t-1)i + t^2 j -8tk
18. Find aT at time t=2 for the space curve r(t)= (9t-1)i + t^2 j -8tk
Let a = 2i -3k; b= i+j-k 1) Find a x b. 2) Find the vector...
Let a = 2i -3k; b= i+j-k 1) Find a x b. 2) Find the vector projection of a and b. 3) Find the equation of the plane passing through a with normal b. 4) Find the equation of the line passing through the points a and b. Please help and show your steps. Thank you in advance.