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Published byCurtis Richard Modified over 9 years ago
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Agenda 1) Warm-Up 5 min 2) Vocab. Words 10 min 3) Vector Intro. 15 min 4) Pre-Vector fill-in notes 5 min 5) Board Notes for Vectors 15 min 6) How to use a Protractor 5 min 7) Drawing Vectors & Finding Angles (graph paper) 15 min 8) Formulas! 10 min 9) Solving Vectors Using tan, sin, cos 20 min 10-25- 11 theta Opposite/adjacent
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Vocab. 1.Vector: an arrow whose length represents the magnitude of a quantity & direction. 2.Vector Quantity: quantity such as force or velocity, has magnitude & direction. 3.Scalar Quantity: quantity such as speed, mass, vol. and time that can be specified by magnitude (no direction). 4.Component: one vector (perpendicular) whose sum is a resultant vector (net force); combination of two or more components. One side opposite to angle theta θ and side adjacent to theta θ. 5.Resultant: vector sum of 2 or more component vectors; net force; also called hypotenuse or diagonal.
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MAGNITUDE – strength of something “how much?” DIRECTION – “which way?”
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MAGNITUDE less magnitude more magnitude
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DIRECTION EQUAL MAGNITUDE; OPPOSITE DIRECTION
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SPEED VS. VELOCITY Velocity has both magnitude and direction. Speed has only magnitude.
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You can add the magnitudes of two vectors together to get a resulting magnitude of a vector.
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RESULTANT the sum of two vectors
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For Example: 100 N + 200 N 300 N net force or resultant
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Also: 100 N + 200 N 100 net force or resultant
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For example: 100 km/hr 10 km/hr Net Velocity: 90 km/hr
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OR 100 km/hr 10 km/hr Net Velocity: 110 km/hr WIND
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Not all vectors occur horizontally. Say the wind was blowing at the plane vertically. WIND
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The plane’s velocity is affected by the wind. Plane’s velocity Crosswind velocity
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The plane’s resultant vector would look like this:
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TERMS Headwind-means the wind is moving “head on” so that the object is moving against the direction: opposite Tailwind-means the wind is behind or moving in the same direction as the object
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By using the parallelogram method, you can represent the resultant of two vectors.
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Create a parallelogram from the two vectors
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Geometric Addition of Vectors Parallelograms – shapes that have opposite sides of equal length and are parallel.
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EXAMPLES of parallelograms
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Then connect the resultant vector.
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DUE TODAY: Pre-Vector Notes (KEEP) DUE NEXT CLASS: Pre-Vector Graphs (1 A-D 2 A-B) Bring Calculator & Protractor! “It’s the people who try to be clever who never are; the people who are clever never think of trying to be. Gilbert Parker
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