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If the Lengths of Three Sides of a Triangle Are

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If the lengths of three sides of a triangle are known, then the following formula, known as Hero's (or Heron's) formula is sometimes used: ​ If the lengths of three sides of a triangle are known, then the following formula, known as Hero's (or Heron's)  formula is sometimes used: ​   ​where a, b, and c are the given lengths of the sides, and   . Use this formula to find the area of a triangle with the lengths given below (correct to the nearest square foot) . ​   ft,   ft, and   ft ​ A)  41 ft<sup>2</sup> B)  3 ft<sup>2</sup> C)  6 ft<sup>2</sup> D)  13 ft<sup>2</sup> E)  14 ft<sup>2</sup> ​where a, b, and c are the given lengths of the sides, and If the lengths of three sides of a triangle are known, then the following formula, known as Hero's (or Heron's)  formula is sometimes used: ​   ​where a, b, and c are the given lengths of the sides, and   . Use this formula to find the area of a triangle with the lengths given below (correct to the nearest square foot) . ​   ft,   ft, and   ft ​ A)  41 ft<sup>2</sup> B)  3 ft<sup>2</sup> C)  6 ft<sup>2</sup> D)  13 ft<sup>2</sup> E)  14 ft<sup>2</sup> . Use this formula to find the area of a triangle with the lengths given below (correct to the nearest square foot) .
If the lengths of three sides of a triangle are known, then the following formula, known as Hero's (or Heron's)  formula is sometimes used: ​   ​where a, b, and c are the given lengths of the sides, and   . Use this formula to find the area of a triangle with the lengths given below (correct to the nearest square foot) . ​   ft,   ft, and   ft ​ A)  41 ft<sup>2</sup> B)  3 ft<sup>2</sup> C)  6 ft<sup>2</sup> D)  13 ft<sup>2</sup> E)  14 ft<sup>2</sup> ft, If the lengths of three sides of a triangle are known, then the following formula, known as Hero's (or Heron's)  formula is sometimes used: ​   ​where a, b, and c are the given lengths of the sides, and   . Use this formula to find the area of a triangle with the lengths given below (correct to the nearest square foot) . ​   ft,   ft, and   ft ​ A)  41 ft<sup>2</sup> B)  3 ft<sup>2</sup> C)  6 ft<sup>2</sup> D)  13 ft<sup>2</sup> E)  14 ft<sup>2</sup> ft, and If the lengths of three sides of a triangle are known, then the following formula, known as Hero's (or Heron's)  formula is sometimes used: ​   ​where a, b, and c are the given lengths of the sides, and   . Use this formula to find the area of a triangle with the lengths given below (correct to the nearest square foot) . ​   ft,   ft, and   ft ​ A)  41 ft<sup>2</sup> B)  3 ft<sup>2</sup> C)  6 ft<sup>2</sup> D)  13 ft<sup>2</sup> E)  14 ft<sup>2</sup> ft


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