Give the negative of the following vectors: A = 2.0 m, north and B = 4.0 m, 30° south of west. N N Answer: W Practice Exercise 2.10 A -E W- 30° B -B 30° -E From the diagrams, -A = 2.0 m, south and -B = 4.0 m, 30° north of east. Note that we do not place a negative sign before the magnitude of the vectors. The negative sign (-) only indicates opposite direction and does not affect the magnitude. Give the negative of the following vectors: A = 6.0 units, southeast and B = 7.5 units, 67° north of west.
Give the negative of the following vectors: A = 2.0 m, north and B = 4.0 m, 30° south of west. N N Answer: W Practice Exercise 2.10 A -E W- 30° B -B 30° -E From the diagrams, -A = 2.0 m, south and -B = 4.0 m, 30° north of east. Note that we do not place a negative sign before the magnitude of the vectors. The negative sign (-) only indicates opposite direction and does not affect the magnitude. Give the negative of the following vectors: A = 6.0 units, southeast and B = 7.5 units, 67° north of west.
University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter2: Vectors
Section: Chapter Questions
Problem 2.11CYU: Check Your Understanding For the vectors given in Figure 2.13, find the scalar products AB and FC ....
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Based from the sample prob. 2.10. Then answer PRACTICE EXERCISE 2.10 with Complete solutions
![Sample Problem 2.10
llar
Give the negative of the following vectors: A = 2.0 m, north and B = 4.0 m, 30° south of west.
N
N
Answer:
W
Practice Exercise 2.10
S
A
-A
-E
W
30°
B
-B
es lo non mà
S
30°
-E
From the diagrams, -A = 2.0 m, south and -B = 4.0 m, 30° north of east. Note that we do
not place a negative sign before the magnitude of the vectors. The negative sign (-) only indicates
opposite direction and does not affect the magnitude.
Give the negative of the following vectors: A = 6.0 units, southeast and B = 7.5 units, 67°
north of west.
To subtract vector B from vector A, we simply add the negative of B to A. In symbols,
A-B=A+ (−B).
Because the process of subtraction has been reduced to addition, then the methods of addition
discussed in the previous sections may be used.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7612013f-aa44-4e87-9119-d1d4f6335a4f%2F48cdbbc1-64d3-41b9-b2f7-695001b058a7%2F0qbtjk_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Sample Problem 2.10
llar
Give the negative of the following vectors: A = 2.0 m, north and B = 4.0 m, 30° south of west.
N
N
Answer:
W
Practice Exercise 2.10
S
A
-A
-E
W
30°
B
-B
es lo non mà
S
30°
-E
From the diagrams, -A = 2.0 m, south and -B = 4.0 m, 30° north of east. Note that we do
not place a negative sign before the magnitude of the vectors. The negative sign (-) only indicates
opposite direction and does not affect the magnitude.
Give the negative of the following vectors: A = 6.0 units, southeast and B = 7.5 units, 67°
north of west.
To subtract vector B from vector A, we simply add the negative of B to A. In symbols,
A-B=A+ (−B).
Because the process of subtraction has been reduced to addition, then the methods of addition
discussed in the previous sections may be used.
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