Angle Sum Property
Trending Questions
- One
- Two
- Three
A triangle with all the three angles less than 60 degree is possible. (True/False)
True
False
Is the sum of any two angles of a triangle always greater than the third angle?
We can draw exactly one triangle whose angles are . Say True or False
- True
- False
- 60∘
- 40∘
- 120∘
- 80∘
Which of the following cannot be the measure of three angles of a triangle?
∠A = 60°, ∠B = 60°, ∠C = 60°
∠A = 70°, ∠B = 20°, ∠C = 100°
∠A = 90°, ∠B = 90°, ∠C = 90°
∠A = 72°, ∠B = 30°, ∠C = 78°
Question 47
Name the following angles of the given figure using three letters.
a) ∠1
b) ∠2
c) ∠3
d) ∠1 + ∠2
e) ∠2 + ∠3
f) ∠1 + ∠2+∠3
g) ∠CBA - ∠1
If one angle of a right angled triangle measures 25∘, then find the measure of the other acute angle.
50∘
70∘
65∘
55∘
In a triangle ABC , angle A is half of B and angle C is thrice of A . Find the value of angle A, B and C? [4 MARKS]
Question 51
Will the measures of ∠ABC and ∠CBD make the measure of ∠ABD in the figure?
If the angles of a triangle are in the ratio 1 : 2 : 3, then the smallest angle is
60°
30°
15°
45°
In the figure, ∠BAD=4∠DBA, what is the measure of ∠ABC and x in degrees?
- 15∘, 45∘
- 60∘, 45∘
- 30∘, 60∘
- 60∘, 30∘
The three angles of a triangle are in the ratio of . Find the measure of each angle.
The angles of a triangle are in the ratio 3:5:7. What are the angles?
36∘, 60∘, 84∘
32∘, 66∘, 82∘
34∘, 60∘, 86∘
46∘, 50∘, 84∘
- 40
In the given figure, if ∠ABD=120∘ and ∠ACE=135∘, then x∘ =
60∘
80∘
70∘
75∘
Consider the figure:
If BC=AC, x=2y, and angle ∠ACB=60∘, then the value of ∠B+y is
A triangle can have all the three angles greater than 60∘.
True
False
- 60o
- 90o
- 120o
- 180o
Bisectors of interior and exterior of a intersect at the point . Prove that
The measures of three angles of a triangle are in the ratio . Then the triangle is
[3 MARKS]
- 90∘
- 120∘
- 180∘
- 45∘
In the figure given below, If AB || CD and CD || EF and y : z = 3 : 7, find x.
- None of these
State whether the statements are true or false.
A triangle can have three acute angles.
- True
- False