10) Three vectors A, B, and C, are shown in the figure. a) Determine the components of these vectors, and write each of the vectors in unit vector notation. Now, determine the magnitude and direction of the: b) Vector sum Ď=A+B+C. Also, draw these four vectors together in a head-to-tail diagram. (Hint: In the diagram, it's okay if vectors cross over one another.) c) Vector difference E = A-B. Also, draw these three vectors together in a head-to-tail diagram. (Hint: For the diagram, think of it as à −  = Ã+(-B).) À (4.00m) (As always, use clear, standard symbolic notation; show all details of your work. See PSL 3.3-4.) У, B (3.00m) 70.0 30.0⁰ Ĉ (5.00m)

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10) Three vectors A, B, and C, are shown in the figure.
a) Determine the components of these vectors, and write
each of the vectors in unit vector notation.
Now, determine the magnitude and direction of the:
b) Vector sum D = A +B+C. Also, draw these four
vectors together in a head-to-tail diagram. (Hint: In the
diagram, it's okay if vectors cross over one another.)
c) Vector difference E = A-B. Also, draw these three
vectors together in a head-to-tail diagram. (Hint: For the
diagram, think of it as Ã− B = Ã+(−B).)
À (4.00m)
(As always, use clear, standard symbolic notation; show all details of your work. See PSL 3.3-4.)
Y
B (3.00)
70.0
30.0⁰
X4
ć
(5.00m)
Transcribed Image Text:10) Three vectors A, B, and C, are shown in the figure. a) Determine the components of these vectors, and write each of the vectors in unit vector notation. Now, determine the magnitude and direction of the: b) Vector sum D = A +B+C. Also, draw these four vectors together in a head-to-tail diagram. (Hint: In the diagram, it's okay if vectors cross over one another.) c) Vector difference E = A-B. Also, draw these three vectors together in a head-to-tail diagram. (Hint: For the diagram, think of it as Ã− B = Ã+(−B).) À (4.00m) (As always, use clear, standard symbolic notation; show all details of your work. See PSL 3.3-4.) Y B (3.00) 70.0 30.0⁰ X4 ć (5.00m)
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