solving 2-d vectors graphically physics. why? o you can and people have accurately represented a...
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![Page 1: Solving 2-D Vectors Graphically Physics. Why? O You can and people have accurately represented a situation by drawing vectors to scale in order to recreate](https://reader034.vdocument.in/reader034/viewer/2022051614/551b4de7550346dd1a8b5d6e/html5/thumbnails/1.jpg)
Solving 2-D Vectors
GraphicallyPhysics
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Why?OYou can and people have accurately represented a situation by drawing vectors to scale in order to recreate exactly where they (some object) would end up.
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How?
OThere are 7 steps to use to solve vectors using graphical techniques.
OIf you follow the steps, the vector solves itself.
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Step 1 – Make a keyO You need to know what the scale is
for your drawing. O For example 1 cm in the drawing = 25 m in real life
It is a scaled down version of reality and we need to know how scaled down
it is.
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Step 2 - Show Direction
O Which direction is North? Put compass directions on the drawing so we know North/South/East/West
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Step 3 – Convert values and draw vectors to scale
O Take the values given to you, and convert them using your key. (Be sure to show your work).
O Now use a ruler and protractor and draw the scaled down vectors on your graph paper as arrows in the correct direction and with the correct length.
O Be sure to draw the first from an origin point, and each vector after that from the head of the previous vector arrow
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Step 4 – Draw the resultant vector
O Start at the origin point, and draw a single arrow extending from that origin point to the head of the final arrow.
This one here
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Step 5 – Measure and convert the resultant vector
O Use a ruler and measure the resultant vector.
O Now convert it back to the real length using your key conversion factor.
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Step 6 – Measure the angle
O Use a protractor and measure the angle.
O Start at the origin point and measure the angle from the closest horizontal or vertical axis to the resultant vector line.
O This will be an angle under 90 degrees.
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Step 7 – Find the direction of the angle
O Now determine the direction of the angle relative to one of the Cardinal directions (North/South/East/West)
O Examples West of North, South of East