The three vertices of a triangle are named A, B, and C. The sides are named...

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The three vertices of a triangle are named A, B, and C. The sides are named AB (distance from A to B), BC (distance from B to C), and AC (distance from A to C). For these three points to be a triangle, all three of the following relationships must be true: A AB + BC > AC BC + AC > AB Area = AB+ AC > BC 'С Write a C++ program that prompts the user for three values and determines whether these three values could possibly represent the sides of a triangle. Display a message that indicates whether the three values entered by the user could be the sides of a triangle or not. If these three values could be the sides of a valid triangle, use Heron's formula to calculate and display the area of the triangle. Heron's formula uses the values of the lengths of the three sides as well as a calculated value named S, which is half the value of the perimeter. S= (AB + BC + AC)/2 S(SAB)(SBC)(SAC) The three vertices of a triangle are named A, B, and C. The sides are named AB (distance from A to B), BC (distance from B to C), and AC (distance from A to C). For these three points to be a triangle, all three of the following relationships must be true: A AB + BC > AC BC + AC > AB Area = AB+ AC > BC 'С Write a C++ program that prompts the user for three values and determines whether these three values could possibly represent the sides of a triangle. Display a message that indicates whether the three values entered by the user could be the sides of a triangle or not. If these three values could be the sides of a valid triangle, use Heron's formula to calculate and display the area of the triangle. Heron's formula uses the values of the lengths of the three sides as well as a calculated value named S, which is half the value of the perimeter. S= (AB + BC + AC)/2 S(SAB)(SBC)(SAC)

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Heres a C program that prompts the user for three values and determines whether they could represent the sides of a triangle If they do it calculates ... View the full answer