Question 2 Given the vectors: A 10 + 5ŷ B = -2â + 7ŷ C = 4 + 6ŷ D = 3A + B – c How do we write vector D in polar notation? Note that this vectors C and D are different to the previous question. Hint: Write out D in unit vector notation, and then use the components of D to solve for magnitude of D and the angle.

Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter1: Introduction And Vectors
Section: Chapter Questions
Problem 50P: Consider the three displacement vectors A=(3i3j)m, B=(i4j)m, and C=(2i+5j)m. Use the component...
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D = 29 at 32° above the x axis
D = 27 at 32° above the x axis
D =
= 27 at 34° above the x axis
D = 29 at 34° above the x axis
Transcribed Image Text:D = 29 at 32° above the x axis D = 27 at 32° above the x axis D = = 27 at 34° above the x axis D = 29 at 34° above the x axis
Question 2
Given the vectors:
A
10 + 5ŷ
B = -2â + 7ŷ
C = 4 + 6ŷ
D = 3A + B – c
How do we write vector D in polar notation?
Note that this vectors C and D are different to the previous question. Hint:
Write out D in unit vector notation, and then use the components of D to solve
for magnitude of D and the angle.
Transcribed Image Text:Question 2 Given the vectors: A 10 + 5ŷ B = -2â + 7ŷ C = 4 + 6ŷ D = 3A + B – c How do we write vector D in polar notation? Note that this vectors C and D are different to the previous question. Hint: Write out D in unit vector notation, and then use the components of D to solve for magnitude of D and the angle.
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