Are you talking about the angle A. If you are then at what point of the triangle is the angle A.
To determine the measure of angle ( a ) that will make triangles ( ABC ) and ( FDE ) similar (denoted as ( ABC \sim FDE )), you would typically use the Angle-Angle (AA) similarity criterion. This means that if two angles of triangle ( ABC ) are equal to two angles of triangle ( FDE ), then the measure of angle ( a ) must equal the corresponding angle in triangle ( FDE ). If more specific information about the angles in the triangles is provided, a precise measure for angle ( a ) can be calculated.
It must be 65 degrees because there are 180 degrees in a triangle. 90+25+65 = 180
To prove triangle ABC is congruent to triangle EDC by the SAS (Side-Angle-Side) Postulate, you need to confirm that two sides and the included angle of triangle ABC are equal to the corresponding two sides and the included angle of triangle EDC. Specifically, you need to know the lengths of sides AB and AC, and the measure of angle A in triangle ABC, as well as the lengths of sides ED and EC, and the measure of angle E in triangle EDC. Once this information is established, you can demonstrate the congruence between the two triangles.
If triangle ABC is congruent to triangle FED, then the corresponding angles are equal. Therefore, angle C in triangle ABC is equal to angle D in triangle FED.
Angle in triangle abc measure 27, 73 and 80, what kind of triangle is abc
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In right triangle ABC, angle C is a right angle, AB = 13and BC = 5 What is the length of AC? Draw the triangle to help visualize the problem.
ABC angle is an angle,not a triangle!
Are you talking about the angle A. If you are then at what point of the triangle is the angle A.
Answers
To determine the measure of angle ( a ) that will make triangles ( ABC ) and ( FDE ) similar (denoted as ( ABC \sim FDE )), you would typically use the Angle-Angle (AA) similarity criterion. This means that if two angles of triangle ( ABC ) are equal to two angles of triangle ( FDE ), then the measure of angle ( a ) must equal the corresponding angle in triangle ( FDE ). If more specific information about the angles in the triangles is provided, a precise measure for angle ( a ) can be calculated.
The angle is 50 degrees.
83
'a' and 'b' must both be acute, complementary angles.
We use the law of Cosines to be able to find : 1. The measure of the third side, when the measure of two sides and the included angle of a triangle ABC are known. 2. The measure of any angle, when the measure of the three sides of a triangle ABC are known.
triangle ABC with rigth at C