Construction of 60 degree Angle and Its Proof
Trending Questions
One of the acute angles of a right triangle is . Find the other acute angle.
If two angles of a triangle are and , then the third angle is
Write True or False :
The sum of the angles of a triangle is equal to the two right angles.
- True
- False
The three angles of a triangle are in the ratio . The measure of the smallest angle is
Question 6
ΔABC is an isosceles triangle in which AB = AC. Side BA is produced to D such that AD = AB (see the given figure). Show that ∠ BCD is a right angle.
Look at the figure given below. State for each triangle whether it is acute, obtuse or right.
An Isosceles triangle has two equal angles as each. What is the third angle?
Write True or False :
A triangle can have all angles less than .
- True
- False
If the difference of two complementary angles is 10°, then the smaller angle is _____.
50°
40°
0°
45°
- 45, 45
- 35, 65
- 40, 50
- 30, 60
- 45, 45
- 30, 60
- 35, 65
- 40, 50
∠CAB=60∘, the value of ∠CBD is
- 120
∠CAB=60∘, the value of ∠CBD is
- 120
- 4:00
- 9:00
- 6:30
- 3:30
- 60°
- 45°
- 90°
- 30°
One of the angles of a triangle is . The other two angles are in the ratio . The measure of the smallest angle is
One of the angles of a triangle is . The other two angles are in the ratio . The measure of the greatest angle is
- 30 degrees
- 90 degrees
- 60 degrees
- 45 degrees
∠CAB=60∘, the value of ∠CBD is
- 120
- True
- False
- 3 cm
- 6 cm
- 9 cm
- 12 cm
- 3 cm
- 6 cm
- 9 cm
- 12 cm
- 9
- 135 degree
- 45 degree
- 90 degree
- 40 degree
- 60°
- 45°
- 90°
- 30°
- 40 degree
- 105 degree
- 30 degree
- 75 degree
The angles of a triangle are in A.P. If the greatest angle is twice the least, find the greatest angle.
40∘
80∘
60∘
100∘
The measures of the angles of a triangle are in the ratio Find the measures of the angles.
- 35, 65
- 45, 45
- 40, 50
- 30, 60
- 40, 60 & 80
- 80, 60 & 40
- 60, 40 & 80
- 50, 60 & 70