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Published byBarnard Copeland Modified over 9 years ago
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Warm-Up
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Properties of Parallelograms Discover properties of parallelograms Learn new vocabulary related to vectors Practice construction skills Develop inductive reasoning and cooperative behavior P
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What is a Parallelogram? A parallelogram is a quadrilateral whose opposite sides are parallel
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Properties of Parallelograms To discover the properties of a parallelogram, let’s first construct one Use the blue lines on your paper to create the first two sides – Make sure the lines are at least 6 cm apart Next, use the two opposite sides of your ruler to create the other two lines of the parallelogram
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What’s Going on with the Angles Measure all of the angles of your parallelogram Notice anything!?!
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What else do we notice? Specifically, what is happening with the consecutive angles?
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Let’s Practice This means that if we are only given one angle of a parallelogram, we can find all the other angles Find a, b, and c c
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What Else!?!? Measure the lengths of your parallelogram to the nearest cm. What can we notice about the opposite sides of a parallelogram?
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WHAT ELSE!?!?!? Now, draw in the diagonals of your parallelogram What do you notice about the diagonals? (hint: measure all 4 new segments)
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Vector Diagrams A vector is a quantity that has both magnitude and direction.
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Vector Diagrams Vectors describe quantities in physics, such as velocity, acceleration, and force. You can represent a vector by drawing an arrow. The length and direction of the arrow represent the magnitude and direction of the vector. For example, a velocity vector tells you an airplane’s speed and direction. The lengths of vectors in a diagram are proportional to the quantities they represent.
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Let’s Practice
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