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Vectors - Finding Vector Components Contents:
Definition of vector components Whiteboards: Writing the notation How to find components Whiteboard Am to VC
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Vectors - What components are
Y - Component X - Component TOC
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Vectors - What components are
Suppose A = 5 cm Ay = 3 cm Ax = 4 cm A = 4 cm x + 3 cm y (This is how you write it) ^ TOC
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Whiteboards: Writing the notation 1 | 2 | 3
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3.2 m 4.5 m 4.5 m x m y
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3.9 m 1.2 m -1.2 m x m y
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4.1 m 1.9 m -1.9 m x m y
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Drawing the components
Whiteboards: Drawing the components 1 | 2 | 3 | 4 | 5 | 6
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Draw the components from the tail to the tip using arrows
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Draw the components from the tail to the tip using arrows
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Draw the components from the tail to the tip using arrows
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Draw the components from the tail to the tip using arrows
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Draw the components from the tail to the tip using arrows
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Draw the components from the tail to the tip using arrows
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Vectors - Try this yourself
Get out your calculator type: sin 90 <ENTER> 1???? If not <2nd?> MODE Cursor arrows to “Degree” <ENTER> <CLEAR> Try again (sin 90)
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Vectors - Finding Components - step by step
Step 1: Draw the components Use Arrows/Around angle From tail to tip of vector Step 2: Find the Adj and Opp sides: A = (Hyp)Cos() O = (Hyp)Sin() Step 3: Write as components: Decide x and y Decide + and – Write as ______ m x + ______ m y
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8.0 m Step 1: Draw the components Use Arrows/Around angle From tail to tip of vector Step 2: Find the Adj and Opp sides: A = (Hyp)Cos() O = (Hyp)Sin() Step 3: Write as components: Decide x and y Decide + and – Write as ______ m x + ______ m y
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Vectors - Try this yourself
23.0 m/s Draw the Components Figure the components with sin and cos Write the answer in VC Notation = = 121o 23cos(121) x + 23sin(121) y x y -11.8 m/s x m/s y
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Whiteboards: AM to VC 1 | 2 | 3 | 4 | 5
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27.0 km 32.2o = 32.2o 27.0cos(32.2) x sin(32.2) y 22.8 km x km y 22.8 km x km y
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77o 5.0 feet -5sin(77) x + 5cos(77) y -4.871850324 1.124755272
-4.9 ft x ft y -4.9 ft x ft y
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27o 42 m +42cos(27) x + -42cos(27) y 37 m x m y 37 m x m y
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38o 110.0 N +110.0sin(38) x cos(38) y N x N y 68 N x N y
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30.0o 5.0 m/s -5.0cos(30) x + -5.0sin(30) y -4.330127019 -2.5
-4.3 m/s x m/s y -4.3 m/s x m/s y
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