Respuesta :
Option A is correct. The segments AC, BC, and BA forms the Triangle.
Given, AC = 4; BC = 3; BA = 6
The condition if the given segments form a triangle is to use Triangle Inequality Theorem.
Triangle Inequality Theorem states that the sum of the length of two sides of a triangle is always greater than the third side.
Taking AC + BC > BA
4 + 3 > 6
7> 6 which is true.
Now taking BC + BA > AC
3 + 6 > 4
9 > 4, is also true.
Now, BA + AC > BC
6 + 4 > 3
10 > 3 is true.
Therefore, option A is correct. The segments AC, BC, and BA forms the triangle.
To learn more about, triangle inequality theorem,visit: Option A is correct. The segments AC, BC, and BA forms the Triangle.
Given, AC = 4; BC = 3; BA = 6
The condition if the given segments form a triangle is to use Triangle Inequality Theorem.
Triangle Inequality Theorem states that the sum of the length of two sides of a triangle is always greater than the third side.
Taking AC + BC > BA
4 + 3 > 6
7> 6 which is true.
Now taking BC + BA > AC
3 + 6 > 4
9 > 4, is also true.
Now, BA + AC > BC
6 + 4 > 3
10 > 3 is true.
Therefore, option A is correct. The segments AC, BC, and BA forms the triangle.
To learn more about the triangle theorem, visit: https://brainly.com/question/60049
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