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2. Make a sketch (#1 below) of the vectors and their sum. Label all the vectors. One advantage of the head-to-tail method is that you can use it to add any number of vectors – four in this case. Sketch # 1 Sketch # 2 3. Now create four orange vectors that are identical to the blue vectors you created earlier. a. Add the four orange vectors in a different order from the blue ones, e.g. B+C +D+Ã. b. Check the "Sum" box with the red arrow, and place the tail of the red vector that appears at the tail of your first orange vector, B in this example. c. State where the tip of the resultant arrow points now. d. Make a sketch (#2 above) and label all the vectors. Q6 Did changing the order of the vectors change the resultant? Q7 Is vector addition commutative? Yes / No (“yes" means order doesn't matter) Practice the head-to-tail method. a. https://phet.colorado.edu/sims/html/vector-addition/latest/vector- addition en.html b. Grab four blue vectors and form them so that you have approximately the same set of vectors you see below. В C D c. Add them using the head-to-tail method, i.e. place the tail of B at the head of Ā, the tail of č at the head of B and the tail of Dat the head of C d. Check the box with the dark blue arrow labeled "Sum". The dark blue vector that appears is the resultant Ř. Place the tail of the resultant on the tail of the first of your vectors. Q5 Where does the head of R point?

2. Make a sketch (#1 below) of the vectors and their sum. Label all the vectors. One advantage of the head-to-tail method is that you can use it to add any number of vectors – four in this case. Sketch # 1 Sketch # 2 3. Now create four orange vectors that are identical to the blue vectors you created earlier. a. Add the four orange vectors in a different order from the blue ones, e.g. B+C +D+Ã. b. Check the "Sum" box with the red arrow, and place the tail of the red vector that appears at the tail of your first orange vector, B in this example. c. State where the tip of the resultant arrow points now. d. Make a sketch (#2 above) and label all the vectors. Q6 Did changing the order of the vectors change the resultant? Q7 Is vector addition commutative? Yes / No (“yes" means order doesn't matter) Practice the head-to-tail method. a. https://phet.colorado.edu/sims/html/vector-addition/latest/vector- addition en.html b. Grab four blue vectors and form them so that you have approximately the same set of vectors you see below. В C D c. Add them using the head-to-tail method, i.e. place the tail of B at the head of Ā, the tail of č at the head of B and the tail of Dat the head of C d. Check the box with the dark blue arrow labeled "Sum". The dark blue vector that appears is the resultant Ř. Place the tail of the resultant on the tail of the first of your vectors. Q5 Where does the head of R point?

Physics for Scientists and Engineers: Foundations and Connections
Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter3: Vectors
Section: Chapter Questions
Problem 52PQ: A Three vectors all have the same magnitude. The symbol for the magnitude of each of these vectors...
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2. Make a sketch (#1 below) of the vectors and their sum. Label all the vectors. One advantage of the head-to-tail method is that you can use it to add any number of vectors – four in this case. Sketch # 1 Sketch # 2 3. Now create four orange vectors that are identical to the blue vectors you created earlier. a. Add the four orange vectors in a different order from the blue ones, e.g. B+C +D+Ã. b. Check the "Sum" box with the red arrow, and place the tail of the red vector that appears at the tail of your first orange vector, B in this example. c. State where the tip of the resultant arrow points now. d. Make a sketch (#2 above) and label all the vectors. Q6 Did changing the order of the vectors change the resultant? Q7 Is vector addition commutative? Yes / No (“yes" means order doesn't matter)
Transcribed Image Text:2. Make a sketch (#1 below) of the vectors and their sum. Label all the vectors. One advantage of the head-to-tail method is that you can use it to add any number of vectors – four in this case. Sketch # 1 Sketch # 2 3. Now create four orange vectors that are identical to the blue vectors you created earlier. a. Add the four orange vectors in a different order from the blue ones, e.g. B+C +D+Ã. b. Check the "Sum" box with the red arrow, and place the tail of the red vector that appears at the tail of your first orange vector, B in this example. c. State where the tip of the resultant arrow points now. d. Make a sketch (#2 above) and label all the vectors. Q6 Did changing the order of the vectors change the resultant? Q7 Is vector addition commutative? Yes / No (“yes" means order doesn't matter)
Practice the head-to-tail method. a. https://phet.colorado.edu/sims/html/vector-addition/latest/vector- addition en.html b. Grab four blue vectors and form them so that you have approximately the same set of vectors you see below. В C D c. Add them using the head-to-tail method, i.e. place the tail of B at the head of Ā, the tail of č at the head of B and the tail of Dat the head of C d. Check the box with the dark blue arrow labeled "Sum". The dark blue vector that appears is the resultant Ř. Place the tail of the resultant on the tail of the first of your vectors. Q5 Where does the head of R point?
Transcribed Image Text:Practice the head-to-tail method. a. https://phet.colorado.edu/sims/html/vector-addition/latest/vector- addition en.html b. Grab four blue vectors and form them so that you have approximately the same set of vectors you see below. В C D c. Add them using the head-to-tail method, i.e. place the tail of B at the head of Ā, the tail of č at the head of B and the tail of Dat the head of C d. Check the box with the dark blue arrow labeled "Sum". The dark blue vector that appears is the resultant Ř. Place the tail of the resultant on the tail of the first of your vectors. Q5 Where does the head of R point?
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