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There are infinitely many possible answers.

Select any number b which is greater than sqrt(18) = 3*sqrt(2).

Let h =18/b

Draw a line, XY, of length b.

Draw another line, parallel to the first, which is at a perpendicular distance h from the first.

Select any point W on the second line and mark W which is b units from Z.

Then the parallelogram WXYZ (or ZXYW) will have an area of 18 square units.


The number b can be chosen in infinitely many ways. The point Z can be selected in infinitely many ways and so the number of possible parallelograms is infinite.

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Q: How do you draw 3 different parallelograms with 18 square units?
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