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Yes it can. For one thing, a rectangle is a parallelogram so of course the answer is trivially yes.

Now take a parallelogram that is not a rectangle. Area =basexheight

These values can certainly be the same as the lenght of the sides of a rectangle.

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Q: Can a parallelogram have the same area as a rectangle?
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Related questions

Why do the parallelogram and the rectangle have the same area?

a parallelogram is a tilted rectangle


Draw a rectangle that is not a parallelogram?

draw a parallelogram which is not a rectangle.verify that its area is equal to the rectangle on the same base and altitude


Why is the area of a rectangle greater than that of a parallelogram?

Not necessarily. In fact, if a rectangle and parallelogram have the same base and height, their areas are equal.


How is the formula for the parallelogram related to the area formula of the rectangle?

The area formula for the parallelogram is related to the area formula for a rectangle because you can make the parallelogram into a rectangle to find the area.


What is the same about a rectangle and parallelgram?

In a parallelogram, the opposing sides are parallel. A rectangle is a type of parallelogram.


How do you prove that a parallelogram is a rectangle?

a rectangle has four right angles and opposite sides are all the same length This means that a parallelogram is not always a rectangle, but a rectangle is always a parallelogram, by definition.


Can you deduce the area of a parallelogram from the area of a rectangle?

No. The area of a parallelogram varies infinitely from the maximum, as a rectangle, to virtually zero and the angles vary infinitely from 90 degrees to virtually zero or 180 degrees as the height of the parallelogram is reduced. There is no way to deduce the area of the parallelogram at any particular point in this transition by using the area of the rectangle alone.


How do you find the area of a parallelogram?

For a parallelogram that is NOT a rectangle or square (i.e. a rhombus or rhomboid), multiply the base times the height. Draw a line through the parallelogram so that it is a large rectangle in the middle, and two small triangles to each side.Now you can see that the area of the parallelogram is the same as a rectangle of the same height and width. You must use the "height" (distance between top and bottom), not the length of the slanted sides.Area = base times height. (A=bh)Area = base*heightBase x height


Why would the formula of area of a parallelogram be similar to a rectangle?

Because the area of a parallelogram is length times perpendicular height and the area of a rectangle is also length times perpendicular height


Which formula for the area of a parallogram is similar to a rectangle circle triangle ellipse or trapezoid?

Rectangle Area of parallelogram = Base * Height Area of rectangle = Base * Height


Two parallelograms have two sides 3 feet and 2 feet long one of the parallelograms is a rectangle and the other is not which has a bigger area and why?

The area of a parallelogram is base times perpendicular height With the dimensions given the perpendicular height of the rectangle will be greater than the parallelogram. Therefore the rectangle will have a greater area than the parallelogram.


How do you work out an area of a parallelogram?

It is the same as the area of a rectangle, you simply x length by width. This is because the slanted edges kind of cancel each other out.