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Its base.

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βˆ™ 2015-04-23 12:16:49
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Q: What is one side of a triangle or parallelogram which is used to help find area?
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What is a side of a triangle or parallelogram which is used to help find the area called?

The side of a triangle or parallelogram used to help find area is called the base. Area is base times height in a parallelogram. In a triangle, it is 1/2 times base times height.


What is one side of a triangle or parallelogram which is used to help to find the area?

It is the base.


What is one side of a triangle or parallelogram which is used to help find the area?

Its base.


What is one side of a triangle or parallelogram that is used to help find the area?

It is usually called the "base".


What are all the possibilities for the intersection of a triangle and a parallelogram in a plane?

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What is the area of 9cm base and 6cm height?

It would help to answer the question if there was any information about the shape itself: a triangle, a parallelogram, ... Clearly, that was too much to expect.


What is used to help find the area of a parallelogram?

The formula for the area of a parallelogram is the same as for a rectangle. base x height Just remember that the height is a line drawn perpendicular to the base, not the other side length.


How do you find the point of intersection of a parallelogram?

It would help to know "... the point of intersection of a parallelogram" and what!


How do you find the area of a triangle by Heron's formula?

For finding the area of triangle with the help of Heron's formula: [s(s-a)(s-b)(s-c)]1/2 where a,b,c are sides of the triangle and s=1/2 of perimeter of the triangle


What characteristics help you classify a quadrilateral as a parallelogram and not a triangle?

Triangles have only three sides; all quadrilaterals, including parallelograms, have four.


How area of parellogram help find area of trapezoid?

A parallelogram is a degenerate trapezoid: as the longer of the parallel sides of a trapezoid shrinks to the length of the shorter parallel side, the trapezoid becomes a parallelogram. It is truer to say that the area of a trapezoid helps to find the area of a parallelogram: area_trapezoid = mean_average_of_parallel_sides x distance_between_them = 1/2 sum_parallel_side_lengths x distance_between_them When the parallel sides are of equal length this becomes: area = (1/2 x 2 x length_of_parallel_sides) x distance_between_them = length_of_parallel_sides x distance_between_them = area_parallelogram


The area of the triangle above is 21. What is the value of x?

i can't help you solve this if i cannot see the triangle. What are the values involved, aside from the area?

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