07 - Vector Operations - Math PDF

Title 07 - Vector Operations - Math
Author Linsky Emmanuel
Course Math Modeling
Institution Florida Agricultural and Mechanical University
Pages 4
File Size 144.4 KB
File Type PDF
Total Downloads 1
Total Views 124

Summary

Math...


Description

Kuta Software - Infinite Precalculus

Name___________________________________

Assignment

Date________________ Period____

Find the component form of the resultant vector. 1) u  ,  Find: u

2) Given: P = (, ) Q = (,  ) Find: PQ

3) u  ,  v  ,  Find: u v

4) Given: P = (, ) Q = (, ) R = (, ) S = (,  ) Find: PQ RS

5) f  ,  v  ,  Find:  f v

6) Given: T = (, ) X = (,  ) Y = (, ) Z = (,  ) Find: TX YZ

7) Given: A = (, ) B = (,  ) Unit vector in the direction of AB

8) Given: P = (, ) Q = (, ) Find the vector opposite PQ

1

Find the magnitude and direction angle of the resultant vector. 9) a  ,  g  ,  Find: a g

10) Given: T = (,  ) X = (, ) Y = (,  ) Z = (,  ) Find: TX YZ

11) u  ,  Find: u

12) Given: P = (,  ) Q = (,  ) Find: PQ

13) a  ,  b  ,  Find: a b

14) Given: A = (, ) B = (,  ) C = (,  ) D = (, ) Find: AB CD

Draw a vector diagram to find the resultant of each pair of vectors using the triangle method. Then state the magnitude and direction angle of the resultant. 15) m  ,  n  , 

2

Kuta Software - Infinite Precalculus

Name___________________________________

Assignment

Date________________ Period____

Find the component form of the resultant vector. 1) u  ,  Find: u

2) Given: P = (, ) Q = (,  ) Find: PQ

, 

3) u  ,  v  ,  Find: u v

, 

4) Given: P = (, ) Q = (, ) R = (, ) S = (,  ) Find: PQ RS

, 

5) f  ,  v  ,  Find:  f v

, 

6) Given: T = (, ) X = (,  ) Y = (, ) Z = (,  ) Find: TX YZ , 

, 

7) Given: A = (, ) B = (,  ) Unit vector in the direction of AB 

8) Given: P = (, ) Q = (, ) Find the vector opposite PQ , 

  ,  

1

Find the magnitude and direction angle of the resultant vector. 9) a  ,  g  ,  Find: a g

10) Given: T = (,  ) X = (, ) Y = (,  ) Z = (,  ) Find: TX YZ

 ; °

11) u  ,  Find: u

 ; °

12) Given: P = (, ) Q = (,  ) Find: PQ

; °

13) a  ,  b  ,  Find: a b

 ; °

14) Given: A = (, ) B = (,  ) C = (,  ) D = (, ) Find: AB CD

 ; °

 ; °

Draw a vector diagram to find the resultant of each pair of vectors using the triangle method. Then state the magnitude and direction angle of the resultant. 15) m  ,  n  ,  m

n

mn

; ° Create your own worksheets like this one with Infinite Precalculus. Free trial available at KutaSoftware.com 2...


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