Vector A⃗ A→, vector B⃗ B→, and vector C⃗ C→ are drawn to scale in the figure below. The vector A⃗ A→ is 5.3 meters long and points 56∘∘ counterclockwise from the positive xx-axis. The vector B⃗ B→ is 4.0 meters long and points along the negative xx-axis. The vector C⃗ C→ is 2.8 meters long and points 53∘∘ clockwise from the negative xx-axis.What are RR and θRθR, the magnitude and direction angle for the resultant vector R⃗ =A⃗ +B⃗ +C⃗ R→=A→+B→+C→? Express your answer numerically in meters and degrees respectively as the ordered pair (R, θRR, θR) using three significant figures. Measure the angle θRθR counterclockwise from the positive xx-axis.
Vector A⃗ A→, vector B⃗ B→, and vector C⃗ C→ are drawn to scale in the figure below. The vector A⃗ A→ is 5.3 meters long and points 56∘∘ counterclockwise from the positive xx-axis. The vector B⃗ B→ is 4.0 meters long and points along the negative xx-axis. The vector C⃗ C→ is 2.8 meters long and points 53∘∘ clockwise from the negative xx-axis.What are RR and θRθR, the magnitude and direction angle for the resultant vector R⃗ =A⃗ +B⃗ +C⃗ R→=A→+B→+C→? Express your answer numerically in meters and degrees respectively as the ordered pair (R, θRR, θR) using three significant figures. Measure the angle θRθR counterclockwise from the positive xx-axis.
Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter7: Gravity
Section: Chapter Questions
Problem 1PQ: We use the terms sunset and sunrise. In what way are these terms misleading?
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Vector A⃗ A→, vector B⃗ B→, and vector C⃗ C→ are drawn to scale in the figure below. The vector A⃗ A→ is 5.3 meters long and points 56∘∘ counterclockwise from the positive xx-axis. The vector B⃗ B→ is 4.0 meters long and points along the negative xx-axis. The vector C⃗ C→ is 2.8 meters long and points 53∘∘ clockwise from the negative xx-axis.What are RR and θRθR, the magnitude and direction angle for the resultant vector R⃗ =A⃗ +B⃗ +C⃗ R→=A→+B→+C→?
Express your answer numerically in meters and degrees respectively as the ordered pair (R, θRR, θR) using three significant figures. Measure the angle θRθR counterclockwise from the positive xx-axis.
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