c3 244 aplct 2 area of shapes whal toml lil following iisoning that clains show that the 3144 0f

1. We know that the area of a triangle is given by the formula $frac{1}{2}bh$, where $b$ is the

Question

C3-244 (aplct [2 Area of Shapes What follows is an explanation that claims to show that the area of the triangle AHC is equal to (h - h) squared units. During the process of going around the triangle AHC, making right angles, a square is formed below; the side length of this square is the same as the height of the triangle. In other words, the area of triangle ABC is half of b times h square units. Also, value 47I Explain why the shaded triangle under the Zitzen choice D and has an area of h times k square units. Suggestion: Let's prove the line segment from E to C. We have already explained why the triangle formula is valid for right triangles. You may apply it to the right angle figure.

          C3-244 (aplct [2 Area of Shapes
What follows is an explanation that claims to show that the area of the triangle AHC is equal to (h - h) squared units. During the process of going around the triangle AHC, making right angles, a square is formed below; the side length of this square is the same as the height of the triangle. In other words, the area of triangle ABC is half of b times h square units. 
Also, value 47I
Explain why the shaded triangle under the Zitzen choice D and has an area of h times k square units.
Suggestion: Let's prove the line segment from E to C. We have already explained why the triangle formula is valid for right triangles. You may apply it to the right angle figure.

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