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Vectors 3 + 4 = ?
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Vectors Vector – A quantity which can be described by it’s magnitude and direction. Scalar – A quantity which can be described by it’s magnitude only. Magnitude – How big something is. Hint – You can point in the direction of a vector.
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Vectors Vectors Scalar - Time (3 min) - Temperature (32o)
Examples of Vectors and Scalars Vectors Scalar - Time (3 min) - Temperature (32o) Displacement (4 ft North) Distance and Length (4 ft) Velocity (100 Km/hr South) Speed(100 Km/hr) Force (gravity downward) - Weight (Newton Downward) Mass (5 Kg)
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An arrow is used to represent a vector.
Vectors Drawing Vectors or “Graphing” Vectors An arrow is used to represent a vector. Arrowhead represents direction. Length represents magnitude. Bad Vector: 3 m
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Vectors Adding scalar quantities Mass: 1 kg + 1 kg = 2 kg
Time: 2 s + 4 s = 6 s Distance: 10 m + 5 m = 15 m Since we are not dealing with direction we simple add the quantities.
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Vectors Adding vector quantities (Tip to Tail or Start to Finish)
Unlike scalars, vectors have a direction and we cannot add them like we do with scalar quantities. Vector “A” Start Vector “B” Vector “C” = Resultant Resultant = the addition of two of more vectors. Finish
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Why Does It Matter? How much did the person walk? 3 m
How far is the person from its initial position? 3 m Distance = 3m + 4m = 7m 4 m a2 + b2 = c2 Displacement = 5m 37o E of N
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Example: Find the resultant of 4.3 m N and 8.5 m E
Procedure: 1. Choose an appropriate scale so each vector is about 5 – 10 cm 2. Draw the vectors to scale 3. Draw and measure the resultant 4. Measure the angle from start to resultant 1 cm = 1 m 8.5 m 4.3 m 26o 9.6 m Resultant = 9.6 m, 260 E of N
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