Consider the following motion: (a) You start at the origin then walk 2 steps in the positive x direction. (b) You then walk 3 steps in the negative x direction. (c) You then walk 4 steps in the negative x direction. (d) You then walk 5 steps in the positive x direction. 1. Write the displacement for each part of the motion Axa = Axb= Axc= Axd=

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8:47 4
Consider the following motion:
(a) You start at the origin then walk 2 steps in the positive x direction.
(b) You then walk 3 steps in the negative x direction.
(c) You then walk 4 steps in the negative x direction.
(d) You then walk 5 steps in the positive x direction.
Document (11)
1. Write the displacement for each part of the motion
Axa =
Axb=
Axc=
Axd=
2. Show the addition of the 4 displacement vectors in a diagram below. Draw the
vectors tip to tail. Then connect the tail of the first vector to the tip of the last vector
to get the resultant vector.
3. What is the magnitude of the resultant vector (i.e., what do you get when you add all
4 displacements together)?
4. How far away from the origin do you end up?
Part B: Vectors in Two Dimensions
1. You walk from the origin 11 steps East, then turn and walk 9 steps North.
a. How far from the origin do you end up?
a
b. Draw a vector that starts from the origin, has a length of 11 units and points due
East. Label this vector A. On the same diagram, draw a vector that starts at the
tip of vector A (11,0), has a length of 9 units and points due North. Label this
vector B.
Setup the following pulls on using your force table: A = (200 g, 0 g), B= (0, 300 g)
Algebraically sum up A + B = C:
Graphically add A + B (each box is 50 g). Be sure to label
c. On the diagram, draw the resultant vector starting from the the tail of vector A
and ending at the tip of vector B.
d. Write vector A in Cartesian (xxcomponent) form.
A=_
e. Write vector B in Cartesian (xxcomponent) form.
B=-
0
g. Find A + B in Cartesian form using your results from parts e and f.
A+B=
h. Find the magnitude of the vector A + B using your result from part g. Compare
this to your answer from part a.
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Transcribed Image Text:8:47 4 Consider the following motion: (a) You start at the origin then walk 2 steps in the positive x direction. (b) You then walk 3 steps in the negative x direction. (c) You then walk 4 steps in the negative x direction. (d) You then walk 5 steps in the positive x direction. Document (11) 1. Write the displacement for each part of the motion Axa = Axb= Axc= Axd= 2. Show the addition of the 4 displacement vectors in a diagram below. Draw the vectors tip to tail. Then connect the tail of the first vector to the tip of the last vector to get the resultant vector. 3. What is the magnitude of the resultant vector (i.e., what do you get when you add all 4 displacements together)? 4. How far away from the origin do you end up? Part B: Vectors in Two Dimensions 1. You walk from the origin 11 steps East, then turn and walk 9 steps North. a. How far from the origin do you end up? a b. Draw a vector that starts from the origin, has a length of 11 units and points due East. Label this vector A. On the same diagram, draw a vector that starts at the tip of vector A (11,0), has a length of 9 units and points due North. Label this vector B. Setup the following pulls on using your force table: A = (200 g, 0 g), B= (0, 300 g) Algebraically sum up A + B = C: Graphically add A + B (each box is 50 g). Be sure to label c. On the diagram, draw the resultant vector starting from the the tail of vector A and ending at the tip of vector B. d. Write vector A in Cartesian (xxcomponent) form. A=_ e. Write vector B in Cartesian (xxcomponent) form. B=- 0 g. Find A + B in Cartesian form using your results from parts e and f. A+B= h. Find the magnitude of the vector A + B using your result from part g. Compare this to your answer from part a. Mobile View AD Read Aloud Headings :
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