Advertisements
Advertisements
Question
Which of the following triplets cannot be the angles of a triangle?
Options
67°, 51°, 62°
70°, 83°, 27°
90°, 70°, 20°
40°, 132°, 18°
Advertisements
Solution
40°, 132°, 18°
Explanation:
We know that, the sum of the interior angles of a triangle is 180°.
Now, we will verify the given triplets:
- 67° + 51° + 62° = 180°
- 70° + 83° + 27° = 180°
- 90° + 70° + 20° = 180°
- 40° + 132° + 18° = 190°
Clearly, triplets in 40°, 132°, 18° cannot be the angles of a triangle.
APPEARS IN
RELATED QUESTIONS
Find the value of the unknown exterior angle x in the following diagram:
Using the measures of the angles given in the figure alongside, find the measures of the remaining three angles.
If the exterior angle of a triangle is 140° and its interior opposite angles are equal, find all the interior angles of the triangle
In the given figure find the value of x
In the following figure, if AB || CD, then ______.
In the following figure QP || RT. Find the values of x and y.
In the following figure, if y is five times x, find the value of z.
A triangle has interior opposite angles measuring 50° and 75°. What is the measure of the exterior angle at the third vertex?
If all three sides of a triangle are extended, how many distinct exterior angles are formed in total?
In the context of a triangle, which term describes the relationship between an exterior angle and its adjacent interior angle?
