IM 6.1.6 Lesson: Area of Parallelograms

How many dots are in the image?[br][br]How do you see them?
Calculate the area of the given figure in the applet. Then, check if your area calculation is correct by clicking the Show Area checkbox.
Uncheck the Area checkbox. Move one of the vertices of the parallelogram to create a new parallelogram. When you get a parallelogram you like, sketch it and calculate the area. Then, check if your calculation is correct by using the Show Area button.
Repeat this process two more times. Draw and label each parallelogram with its measurements and the area you calculated.
Here is Parallelogram B. What is the corresponding height for the base that is 10 cm long? Show your reasoning.
You can also [i]explain [/i]your reasoning here:
Here are two different parallelograms with the same area.
Explain why their areas are equal.
Drag points to create two new parallelograms that are not identical copies of each other but that have the same area as each other. Sketch your parallelograms and explain or show how you know their areas are equal. Then, click on the Check button to see i
Here is a parallelogram composed of smaller parallelograms. The shaded region is composed of four identical parallelograms. All lengths are in inches.
What is the area of the unshaded parallelogram in the middle? Explain or show your reasoning.

IM 6.1.6 Practice: Area of Parallelograms

Which three of these parallelograms have the same area as each other?
Which pair of base and height produces the greatest area? All measurements are in centimeters.
Here are the areas of three parallelograms. Use them to find the missing length (labeled with a "?") on each parallelogram. A: 10 square units, B: 21 square units, C: 25 square units
The Dockland Building in Hamburg, Germany is shaped like a parallelogram.
If the length of the building is 86 meters and its height is 55 meters, what is the area of this face of the building? You can use the app to show your work.
Select [b]all[/b] segments that could represent a corresponding height if the side [math]m[/math] is the 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[/img]
Find the area of the shaded region. All measurements are in centimeters. Show your reasoning.

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