4.Given vectors =< 5, -4,3> and <2, -5,1 >(a) Computex v(b) Show the answer in part (a) is orthogonal to both 7, and(c) Find a unit vector orthogonal to both and(d) Find the area of the parallelogram defined byand

Answered: Image /qna-images/answer/c04f7fe0-9bdd-441f-a493-02cdd50b3c48.jpg

Answered: w) Compute ữ x ử >) Show the answer in…

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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In a regular hexagon ABCDEF point G is the midpoint of line segment EF, point S is the intersection of lines AC and BG, and |AS| : |SC| = 3:4. The side of the hexagon has length 2. Denote = BA and b = BC. and (a) Write the vector SG as a linear combination of vectors (b) Compute the length of the vector AC. (c) Compute the angle between vectors AC and AF. 11
The question is in the picture please answer a), b) and c)
The vector A has x, y, and z components of 8, 12, and 24 units, respectively. a) Write a vector expression for A inunit-vector notation. b) Obtain a unit-vector expression for a vector B one-fourth the length of A pointing in the same direction asA. c) Obtain a unit-vector expression for a vector C three times the length of A pointing in the direction opposite the direction ofA.
Consider the vector a = i + 2j-2k. Introduce a vector such as b such that: A) The length of the vector b is equal to 5 and is parallel and in the same direction as a. B) The length of the vector b is equal to 2, parallel and opposite to a.
You are looking down at a map. A vector u with Ju| = 5 points north and a vector v with |v| = 4 points northeast. The crossproduct u x v points: A) south B) northwest C) up D) down Please enter the letter of the correct answer: The magnitude |u x v[ =
Assuming vector B is 12 units long, vector 4B is:

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w) Compute ữ x ử >) Show the answer in part (a) is orthogonal to both 7, and :) Find a unit vector orthogonal to both and 1) Find the area of the parallelogram defined by and