IM 6.1.4 Practice: Parallelograms

Use the pen tool to mark all figures that are parallelograms.
For each figure you [i]did not [/i]mark above: [br][list][*]Identify it by its letter.[/*][*]Explain how you know it i[i]s not[/i] a parallelogram.[/*][/list]
Decompose and rearrange this parallelogram to make a rectangle. The shapes and point are moveable.
What is the area of this parallelogram? Explain your reasoning. [br]Feel free to use the pen tool (in the custom app above) to help support your explanation.
Find the area of the parallelogram below. Explain your reasoning.
Explain why this quadrilateral is not a parallelogram.[br][br][img]data:image/png;base64,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[/img]
Find the area of this shape. Show your reasoning.
Find the area of this shape. Show your reasoning.
Find the area of the rectangle with each set of side lengths.
5 in and [math]\frac{1}{3}[/math] in
Find the area of the rectangle with these side lengths.
5 in and [math]\frac{4}{3}[/math] in
[math]\frac{5}{2}[/math] in and [math]\frac{4}{3}[/math] in
[math]\frac{7}{6}[/math] in and [math]\frac{6}{7}[/math] in
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Information: IM 6.1.4 Practice: Parallelograms