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When a diagonal is drawn in a rectangle, what is true of the areas of the two triangles into which it divides the rectangle? They are called?
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congruent triangles and their areas are equal
the triangles have equal areas they are congruent right angled triangles
Harkirat is corect so long as the diaginal goes though the verticies (I'm assuming such from the fact that tringales are the assumed result. Such is actually the proof of the area of the triangle.
In a rectangle a diagonal is a line segment joining non-adjacent vertices, so it has to pass through the opposite vertices...
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