Graphical methods require a precisely drawn diagram with carefully measured lengths and angles. When graph paper is used, each grid line represents a fixed amount of some physical quantity. For instance, when drawing a velocity vector using graph paper, each grid line may represent 10 m/s. This is called a scale factor. You draw each vector using the tip to tail method 1. Components of vectors. The vector in this problem is a displacement vector that starts at the origin, has a magnitude of 12 km and has a direction of 35 degrees (measured counter clockwise from the +x axis). a. Using the gridlines below (0.5 cm spacing), draw the vector. Use a scale factor of 1 km per grid line. Use a protractor and ruler to make sure your vector has the correct magnitude and direction. b. Draw a dotted line from the tip of the vector to the x axis. Using a ruler, measure the the x component in cm, and use the scale factor to convert to km. c. Draw a dotted line from the tip of the vector to the y axis. Using a ruler, measure the the y component, and use the scale factor to convert to km.
Graphical methods require a precisely drawn diagram with carefully measured lengths and angles. When graph paper is used, each grid line represents a fixed amount of some physical quantity. For instance, when drawing a velocity vector using graph paper, each grid line may represent 10 m/s. This is called a scale factor. You draw each vector using the tip to tail method 1. Components of vectors. The vector in this problem is a displacement vector that starts at the origin, has a magnitude of 12 km and has a direction of 35 degrees (measured counter clockwise from the +x axis). a. Using the gridlines below (0.5 cm spacing), draw the vector. Use a scale factor of 1 km per grid line. Use a protractor and ruler to make sure your vector has the correct magnitude and direction. b. Draw a dotted line from the tip of the vector to the x axis. Using a ruler, measure the the x component in cm, and use the scale factor to convert to km. c. Draw a dotted line from the tip of the vector to the y axis. Using a ruler, measure the the y component, and use the scale factor to convert to km.
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Transcribed Image Text:Part C: Precise Vector Diagrams
Graphical methods require a precisely drawn diagram with carefully measured lengths
and angles. When graph paper is used, each grid line represents a fixed amount of
some physical quantity. For instance, when drawing a velocity vector using graph paper,
each grid line may represent 10 m/s. This is called a scale factor. You draw each vector
using the tip to tail method
1. Components of vectors. The vector in this problem is a displacement vector that
starts at the origin, has a magnitude of 12 km and has a direction of 35 degrees
(measured counter clockwise from the +x axis).
a. Using the gridlines below (0.5 cm spacing), draw the vector. Use a scale factor of
1 km per grid line. Use a protractor and ruler to make sure your vector has the
correct magnitude and direction.
b. Draw a dotted line from the tip of the vector to the x axis. Using a ruler, measure
the the x component in cm, and use the scale factor to convert to km.
c. Draw a dotted line from the tip of the vector to the y axis. Using a ruler, measure
the the y component, and use the scale factor to convert to km.
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