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Glven: AABC with altitude h shown in the diagram. The altitude is perpendicular to BC.

Prove: Area of AABC = 1/2ab sin(C)

By the definition of the (sine ratio, area of triangle, or perimeter of triangle) , the area of ABC is 1/2 ah, then, sin (C)h/b bye the definition of the sine ratio. Using the (division property, multiplication property, substitution property,) bsin(C) = H. Lastly A= 1/2absin(C) by the (simplification, division property, multiplication property, substitution property)

Glven: AABC with altitude h shown in the diagram. The altitude is perpendicular to-example-1
User Markus Johnsson
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1 Answer

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4 votes

Answer:

Area of triangle

Multiplication property of equality

Substitution property of equality

Explanation:

Hope this helps

User Joanna Lancaster
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