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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.
What else can I help you with?
What is the periphery of 1 hectare?
That depends on the shape of the area. You can have different shapes that have the same area, but a different circumference.
Is it possible to have two shapes with the same surface area but different volumes?
Absolutely.
How two parallelograms could have the same area but different perimeters?
yes, for example:a 4 by 5 rectangle has an area of 20 and a perimeter of 18a 2 by 7 rectangle has an area of 14 and a perimeter of 18yes, for example:
How do you determine the area of a rectangle if you know the perimeter?
You can't. The perimeter doesn't tell the area. There are an infinite number of shapes with different dimensions and different areas that all have the same perimeter.
Can two parallelograms have the same perimeter but different areas?
yes, for example: a 4 by 5 rectangle has an area of 20 and a perimeter of 18 a 2 by 7 rectangle has an area of 14 and a perimeter of 18 they both have a perimeter of 18
Can two paralleograms with different shapes have the same area?
Definitely. You can pick an area, and there are an infinite number of parallelograms, including an infinite number of rhombuses and an infinite number of rectangles, all with different shapes, that all have that same area. But there's only 1 square, and only 1 circle !
Can two shapes have the same perimeter?
Yes - even shapes with different area.
Do the rectangular parallelogram both have the same area explain why or why not?
No. A rectangle and a parallelograms are desciptions of quadrilateral shapes. There is no indication of the size of either. So some rectangles are smaller than some parallelograms and some parallelograms are smaller than some rectangles.
What shapes have the same perimeter but different areas?
Most shapes can have the same area and different perimeters. For example the right size square and circle will have the same are but they will have different perimeters. You can draw an infinite number of triangles with the same area but different perimeters. This is before we think about all the other shapes out there.
True or false any two parallelograms with the same side lengths have the same area?
True of False, any to parallelograms with the same side lengths have the same area?
How shapes have the same area but different perimeter?
Because the area is different than the perimeters
Can shapes of the same area have different perimeters?
MOst of it
Can shapes with the same area have different perimeter?
yes they can
How many parallelograms can you draw that have an srea of 12 square units?
There are infinitely many parallelograms with an area of 12 square units, as the area can be calculated using the formula ( \text{Area} = \text{base} \times \text{height} ). By varying the base and height values while ensuring their product equals 12, you can create numerous distinct parallelograms. Additionally, changing the angles between the sides will also yield different shapes, all maintaining the same area. Thus, the combinations are limitless.
What is the periphery of 1 hectare?
That depends on the shape of the area. You can have different shapes that have the same area, but a different circumference.
What do you notice about the area of shapes that have the same perimeter?
That two different shapes may well have the same perimeter, but different areas. As an example, a 3 x 1 rectangle and a 2 x 2 rectangle have the same perimeter, but the area is different.
How do you figure the area if the sides are not the same?
It depends on the shape. There are different formulae for different shapes.
