A triangle has actually angles that measure






Explanation:
The sum of the angle of any triangle is always



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Sum of the two provided angles:

Difference between


In the triangle below, AB=BC (figure is no to scale) . If angle A is 41°, what is the measure of edge B?
A (Angle A = 41°)

B C
Explanation:
If edge A is 41°, then angle C must likewise be 41°, since AB=BC. So, the sum of these 2 angles is:
41° + 41° = 82°
Since the sum of the angles in a triangle is 180°, friend can discover out the measure of the continuing to be angle by individually 82 native 180:
180° - 82° = 98°
Explanation:
Recall the the amount of the angles of a triangle is



We combine the choose terms on the left.

Subtract


Thus, we have that our lacking angle is

Explanation:
We know that the amount of the angles of a triangle must add up to


Points A, B, C, D space collinear. The measure up of ∠ DCE is 130° and of ∠ AEC is 80°. Discover the measure of ∠ EAD.
Explanation:
To solve this question, you need to remember that the amount of the angles in a triangle is 180°. You likewise need to remember supplementary angles. If you recognize what ∠ DCE is, you also know what ∠ ECA is. Therefore you know two angles of the triangle, 180°-80°-50°= 50°.
If the average (arithmetic mean) of 2 noncongruent angles of an isosceles triangle is

Explanation:
Since the triangle is isosceles, we recognize that 2 that the angles (that amount up to 180) need to be equal. The concern states the the noncongruent angles median 55°, thus offering us with a mechanism of two equations:


Solving because that x and also y by substitution, we obtain x = 70° and y = 40° (which median out to 55°).
70 + 70 + 40 amounts to 180 additionally checks out.
Since 70° is not an answer choice for us, we recognize that the 40° need to be among the angles.

Points A, B, and C are collinear (they lie follow me the same line). The measure up of edge CAD is



Explanation:
The measure of









Because the actions of the 3 angles in a triangle must include up come






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Explanation:
Every triangle has actually 180 degrees. One isosceles triangle has actually one vertex angle and two congruent basic angles.
Solve the equation

x = 180 - 27 - 27
x = 126
Therefore the measure of the vertex angle is

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