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Can two parallelograms with different shapes have the same area? - Answers

Sure. The area of a parallelogram is (length of base) times (vertical height). Many pairs of numbers can have the same product, but if the (base / height) of two parallelograms are different pairs of numbers, then their shapes are different. Example: A rectangle is a parallelogram that's easy to work with. Take two rectangles: Rectangle #1: Length=6, Width=5, Area=30 Rectangle #2: Length=15, Width=2, Area=30 These rectangles certainly have different shapes. In #1, the length is 83% of the width, and in #2, the length is only 13% of the width. But they both have the same area.



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Can two parallelograms with different shapes have the same area? - Answers

https://math.answers.com/geometry/Can_two_parallelograms_with_different_shapes_have_the_same_area

Sure. The area of a parallelogram is (length of base) times (vertical height). Many pairs of numbers can have the same product, but if the (base / height) of two parallelograms are different pairs of numbers, then their shapes are different. Example: A rectangle is a parallelogram that's easy to work with. Take two rectangles: Rectangle #1: Length=6, Width=5, Area=30 Rectangle #2: Length=15, Width=2, Area=30 These rectangles certainly have different shapes. In #1, the length is 83% of the width, and in #2, the length is only 13% of the width. But they both have the same area.



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https://math.answers.com/geometry/Can_two_parallelograms_with_different_shapes_have_the_same_area

Can two parallelograms with different shapes have the same area? - Answers

Sure. The area of a parallelogram is (length of base) times (vertical height). Many pairs of numbers can have the same product, but if the (base / height) of two parallelograms are different pairs of numbers, then their shapes are different. Example: A rectangle is a parallelogram that's easy to work with. Take two rectangles: Rectangle #1: Length=6, Width=5, Area=30 Rectangle #2: Length=15, Width=2, Area=30 These rectangles certainly have different shapes. In #1, the length is 83% of the width, and in #2, the length is only 13% of the width. But they both have the same area.

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      Sure. The area of a parallelogram is (length of base) times (vertical height). Many pairs of numbers can have the same product, but if the (base / height) of two parallelograms are different pairs of numbers, then their shapes are different. Example: A rectangle is a parallelogram that's easy to work with. Take two rectangles: Rectangle #1: Length=6, Width=5, Area=30 Rectangle #2: Length=15, Width=2, Area=30 These rectangles certainly have different shapes. In #1, the length is 83% of the width, and in #2, the length is only 13% of the width. But they both have the same area.

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