3. Addition of vectors. Vector r1 has a magnitude of 8.4 km and points due East. Vector r2 has a magnitude of 12.6 km and points due North. a. On the grid below, show the addition of r1 and r2 using the tip-to-tail method. Make sure to show the resultant vector on your diagram. Use a scale factor of 1 km per grid line. Use a protractor and ruler to make sure your vectors have the correct magnitude and direction. b. Use a ruler to measure the length of your resultant vector. Use the scale factor to convert this to a magnitude to km. c. Use a protractor to measure the direction of your resultant vector. d. Calculate the the sum of r1 and r2 in x and y component form using algebraic methods. e. Find the magnitude of the resultant vector you calculated in part d. 4. Addition of vectors. Vector r1 has a magnitude of 5.6 km and points due East. Vector r2 has a magnitude of 7.2 km and points due South. Vector r3 has a magnitude of 11.0 km and points due West. Vector r4 has a magnitude of 10.8 km and points due North. a. On the grid below, show the addition of r1, r2, r3, and r4, using the tip-to-tail method. Make sure to show the resultant vector on your diagram. Use a scale factor of 1 km per grid line. Use a protractor and ruler to make sure your vectors have the correct magnitude and direction. b. Use a ruler to measure the length of your resultant vector. Use the scale factor to convert this to a magnitude to km. Setup the following pulls on using your force table: A = ( 200 g, 0 g), B = (0, 300 g) c. Use a protr to measure the direction of your resultant vector. Algebraically sum up A + B = C :Graphically add A + B (each box is 50 g). Be sure to label A, B, and C. c) Use a protractor to measure the direction of your resultant vector d. Calculate the the sum of r1, r2, r3, and r4 in x and y component form using algebraic methods. AD
3. Addition of vectors. Vector r1 has a magnitude of 8.4 km and points due East. Vector r2 has a magnitude of 12.6 km and points due North. a. On the grid below, show the addition of r1 and r2 using the tip-to-tail method. Make sure to show the resultant vector on your diagram. Use a scale factor of 1 km per grid line. Use a protractor and ruler to make sure your vectors have the correct magnitude and direction. b. Use a ruler to measure the length of your resultant vector. Use the scale factor to convert this to a magnitude to km. c. Use a protractor to measure the direction of your resultant vector. d. Calculate the the sum of r1 and r2 in x and y component form using algebraic methods. e. Find the magnitude of the resultant vector you calculated in part d. 4. Addition of vectors. Vector r1 has a magnitude of 5.6 km and points due East. Vector r2 has a magnitude of 7.2 km and points due South. Vector r3 has a magnitude of 11.0 km and points due West. Vector r4 has a magnitude of 10.8 km and points due North. a. On the grid below, show the addition of r1, r2, r3, and r4, using the tip-to-tail method. Make sure to show the resultant vector on your diagram. Use a scale factor of 1 km per grid line. Use a protractor and ruler to make sure your vectors have the correct magnitude and direction. b. Use a ruler to measure the length of your resultant vector. Use the scale factor to convert this to a magnitude to km. Setup the following pulls on using your force table: A = ( 200 g, 0 g), B = (0, 300 g) c. Use a protr to measure the direction of your resultant vector. Algebraically sum up A + B = C :Graphically add A + B (each box is 50 g). Be sure to label A, B, and C. c) Use a protractor to measure the direction of your resultant vector d. Calculate the the sum of r1, r2, r3, and r4 in x and y component form using algebraic methods. AD
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:3. Addition of vectors. Vector r1 has a magnitude of 8.4 km and points due East.
Vector r2 has a magnitude of 12.6 km and points due North.
a. On the grid below, show the addition of r1 and r2 using the tip-to-tail method.
Make sure to show the resultant vector on your diagram. Use a scale factor of 1
km per grid line. Use a protractor and ruler to make sure your vectors have the
correct magnitude and direction.
b. Use a ruler to measure the length of your resultant vector. Use the scale factor to
convert this to a magnitude to km.
c. Use a protractor to measure the direction of your resultant vector.
d. Calculate the the sum of r1 and r2 in x and y component form using algebraic
methods.
e. Find the magnitude of the resultant vector you calculated in part d.
4. Addition of vectors. Vector r1 has a magnitude of 5.6 km and points due East.
Vector r2 has a magnitude of 7.2 km and points due South. Vector r3 has a
magnitude of 11.0 km and points due West. Vector r4 has a magnitude of 10.8 km
and points due North.
a. On the grid below, show the addition of r1, r2, r3, and r4, using the tip-to-tail
method. Make sure to show the resultant vector on your diagram. Use a scale
factor of 1 km per grid line. Use a protractor and ruler to make sure your vectors
have the correct magnitude and direction.
b. Use a ruler to measure the length of your resultant vector. Use the scale factor to
convert this to a magnitude to km.
Setup the following pulls on using your force table: A = (200 g, 0 g), B = (0, 300 g) c. Use a protr
to measure the direction of your resultant vector.
Algebraically sum up A + B = C
:Graphically add A + B (each box is 50 g). Be sure to label A, B, and C.
c) Use a protractor to measure the direction of your resultant vector
d. Calculate the the sum of r1, r2, r3, and r4 in x and y component form using
algebraic methods.
A
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