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Area of a Triangle

Question 12

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Area of a Triangle. A formula for finding the area of a triangle when given the measures of the angles and one side is area =
Area of a Triangle. A formula for finding the area of a triangle when given the measures of the angles and one side is area =    where a is the length of the side opposite angle A. If the measures of angles B and C are26° and 61° , respectively, and if a = 19 feet, use the appropriate product-to-sum identity to change the formula so that you can solve for the area of a triangle. Round your answer to two decimal places.    A)  69.30 ft<sup>2</sup> B)  3.65 ft<sup>2</sup> C)  138.60 ft<sup>2</sup> D)  69.11 ft<sup>2</sup>
where a is the length of the side opposite angle A. If the measures of angles B and C are26° and 61° , respectively, and if a = 19 feet, use the appropriate product-to-sum identity to change the formula so that you can solve for the area of a triangle. Round your answer to two decimal places.
Area of a Triangle. A formula for finding the area of a triangle when given the measures of the angles and one side is area =    where a is the length of the side opposite angle A. If the measures of angles B and C are26° and 61° , respectively, and if a = 19 feet, use the appropriate product-to-sum identity to change the formula so that you can solve for the area of a triangle. Round your answer to two decimal places.    A)  69.30 ft<sup>2</sup> B)  3.65 ft<sup>2</sup> C)  138.60 ft<sup>2</sup> D)  69.11 ft<sup>2</sup>


A) 69.30 ft2
B) 3.65 ft2
C) 138.60 ft2
D) 69.11 ft2

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