Angle Sum Property
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What is the sum of three angles in a triangle?
Prove that the diagonals of a rectangle bisect each other. [4 MARKS]
A triangle can have at the most ____ right angle(s).
- 2
- 1
- 3
- 4
If , then is equal to
If angles of a triangle are in the ratio 2:3:5, then find the smallest angle.
26∘
46∘
40∘
36∘
Of the three angles of a triangle one is twice the smallest and another is twice the smallest and another is three times the smallest . Find the angles.
In a triangle the value of is equal to:
The vertical angle of an isosceles triangle is twice the sum of its base angles. Find each of the angle of the triangle.
The angles of a triangle are in the ratio 3:5:10. Find the measure of each angle of the triangle.
If the pair of straight lines given by forms an equilateral triangle with line , then is
If are angles of a triangle, then is equal to
- 90°
- 180°
- 270°
- 360°
In a triangle , angle angle degrees and angle - angle degrees. Find angles and .
If two angles of are and , then the ratio of the smallest and the greatest sides are
In the given figure, find the value of ∠A+∠B+∠C+∠D+∠E+∠F.
1 right angle
2 right angles
3 right angles
4 right angles
The _____ triangle always has altitude outside itself.
It is possible for an obtuse triangle to be isosceles.
- True
- False
The sum of all three interior angles in a right angled triangle is equal to ___.
360∘
90∘
240∘
180∘
The three angles are in ratio 2:3:5. find the measure of each angle. classify the triangle
The ratio between the base angle and the vertical angle is 2:5 find each angle of the triangle
The value of is
Does not exist.
One angle of a quadrilateral is ofand the remaining three angles are equal. Find each of the three equal angles.
All the angles of a quadrilateral are equal. What special name is given to this quadrilateral?
One side of a triangle is produced and the exterior angle so formed is 140°. If the corresponding interior opposite angles are in the ratio 3:4, find the measure of all the angles of the triangle.
In the given isosceles triangle ABC, AB = AC, ∠ABC = 70°. Find ∠ BAC.
40∘
60∘
45∘
50∘
Angles of a triangle are (x+10∘), (x+40∘) and (2x−30∘). Find the value of x.
30∘
40∘
20∘
10∘
- 105∘
- 110∘
- 120∘
- 130∘
Question 77
The sum of two vertically opposite angles is 166∘. Find each of the angles.