Find the magnitude and direction of resultant R when A=110N and B=55N, (-2,41 Graphical Solution 1. Use a ruler and protractor, a CAD program, or Geogebra, to carefully draw a neat, labeled, accurately scaled diagram representing the vector addition R=A+Busing the parallelogram rule. 2. Based on your scaled diagram, estimate the magnitude of resultant and its direction of measured from positive x-axis: |R|= |R| Submit part Trigonometric (Exact) Solution 1. Label the three angles inside the triangle A, O, and on where the subscript is the name of the side opposite. 2. Use law of cosines/sines to find the following values, exactly. On On Submit part
Find the magnitude and direction of resultant R when A=110N and B=55N, (-2,41 Graphical Solution 1. Use a ruler and protractor, a CAD program, or Geogebra, to carefully draw a neat, labeled, accurately scaled diagram representing the vector addition R=A+Busing the parallelogram rule. 2. Based on your scaled diagram, estimate the magnitude of resultant and its direction of measured from positive x-axis: |R|= |R| Submit part Trigonometric (Exact) Solution 1. Label the three angles inside the triangle A, O, and on where the subscript is the name of the side opposite. 2. Use law of cosines/sines to find the following values, exactly. On On Submit part
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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![Find the magnitude and direction of resultant \( \mathbf{R} \) when \( \mathbf{A} = 110N \) and \( \mathbf{B} = 55N \).
[Graphical Diagram]
### Graphical Solution
1. Use a ruler and protractor, a CAD program, or GeoGebra, to carefully draw a neat, labeled, accurately scaled diagram representing the vector addition \( \mathbf{R} = \mathbf{A} + \mathbf{B} \) using the parallelogram rule.
2. Based on your scaled diagram, estimate the magnitude of resultant and its direction \( \theta \) measured from the positive x-axis:
\[ |\mathbf{R}| = \, \_\_\_\_ \]
\[ \theta = \, \_\_\_\_ \]
[Submit part button]
### Trigonometric (Exact) Solution
1. Label the three angles inside the triangle \( \theta_A, \theta_B, \) and \( \theta_R \) where the subscript is the name of the side opposite.
2. Use the law of cosines/sines to find the following values, exactly.
\[ \theta_A = \, \_\_\_\_ \]
\[ \theta_B = \, \_\_\_\_ \]
\[ \theta_R = \, \_\_\_\_ \]
\[ |\mathbf{R}| = \, \_\_\_\_ \]
[Submit part button]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F799db758-6264-477e-875f-1cfecc426da7%2F190f4ef6-9f91-4ef4-afcf-569c61d4a723%2F6u9anto_processed.png&w=3840&q=75)
Transcribed Image Text:Find the magnitude and direction of resultant \( \mathbf{R} \) when \( \mathbf{A} = 110N \) and \( \mathbf{B} = 55N \).
[Graphical Diagram]
### Graphical Solution
1. Use a ruler and protractor, a CAD program, or GeoGebra, to carefully draw a neat, labeled, accurately scaled diagram representing the vector addition \( \mathbf{R} = \mathbf{A} + \mathbf{B} \) using the parallelogram rule.
2. Based on your scaled diagram, estimate the magnitude of resultant and its direction \( \theta \) measured from the positive x-axis:
\[ |\mathbf{R}| = \, \_\_\_\_ \]
\[ \theta = \, \_\_\_\_ \]
[Submit part button]
### Trigonometric (Exact) Solution
1. Label the three angles inside the triangle \( \theta_A, \theta_B, \) and \( \theta_R \) where the subscript is the name of the side opposite.
2. Use the law of cosines/sines to find the following values, exactly.
\[ \theta_A = \, \_\_\_\_ \]
\[ \theta_B = \, \_\_\_\_ \]
\[ \theta_R = \, \_\_\_\_ \]
\[ |\mathbf{R}| = \, \_\_\_\_ \]
[Submit part button]
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