Project the vector b onto the line through a. Compute the error e = b - p. Checkthat e is perpendicular to a.(a) b=[2]p =9.(b) b=b=3p =

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Answered: roject the vector b onto the line…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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13. Given the points A(3,5) and B( – 3, – 7), find a. the vector equation of the line.
please answer all i really need it and make sure it’s correct
I don't quite understand.
Let L₁ be the line passing through the points Q₁(-4, 5, −5) and Q₂(−1, 6, −2) and let L2 be the line passing through the point P₁ (9, 11, 3) with direction vector d = [4, 2, 2] T. Determine whether L₁ and L₂ intersect. If so, find the point of intersection.
Use the figure at the right. Determine whether the given statement is true or false. F+E=C+D g SITTE K C 14. LA 0 Q Is the statement F+E=C+D true or false? OA. False; because vector F+E moves 16 units horizontally and 1 units vertically, and vector C+D moves 6 units horizontally and -5 units vertically OB. True, because vector F+E moves 16 units horizontally and 1 units vertically, and vector C+D moves 16 units horizontally and 1 units vertically OC. True, because vector F+E moves 6 units horizontally and 1 units vertically and vector C + D moves 6 units horizontally and 1 units vertically. OD. False, because vector F+E moves 6 units horizontally and -5 units vertically, and vector C + D moves 16 units horizontally and 1 units vertically.
Sketch the curve with the given vector equation. Indicate with an arrow the direction in which t increases. r(t) = −cos(4t), t
Pls help ASAP.
Let L₁ be the line passing through the points Q₁(−1, 5, −2) and Q₂(−4, 6, −3) and let L₂ be the line passing through the point P₁(−7, 10, −6) with direction vector d=[−6, −4, 2]T. Determine whether L₁1 and L₂ intersect. If so, find the point of intersection Q.
Q21.15 You have the following vector : v= You must determine the direction and length of it. You must also depict in your work that v = |v|u, in which u is the direction of v.

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roject the vector b onto the line through a. Compute the error e = b - p. Che at e is perpendicular to a. b=2 B - p = 9. 9. 2. b=3 a = a p = 9.