# Classify the angles whose magnitudes are given below:

$91^\circ $

Last updated date: 20th Mar 2023

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Answer

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**Hint:**When two rays intersect each other and form an angle between $0^\circ $ to $90^\circ $, we can say that the angle between them is acute.

When two rays intersect each other and the angle between them is $90^\circ $, we can say that the angle between them is the right angle.

When two rays intersect each other and the angle between them is more than $90^\circ $ and less than $180^\circ $, then the angle is said to be an obtuse angle.

**Complete step-by-step solution:**

In this question, we are given a measure of an angle and we need to find out which type of angle it is.

Now, angles are the base of geometry and there are 4 types of angles in geometry.

Acute Angle:

When two rays intersect each other and form an angle between $0^\circ $ to $90^\circ $, we can say that the angle between them is acute.

For example: $30^\circ ,45^\circ ,60^\circ $

Right angle:

When two rays intersect each other and the angle between them is $90^\circ $, we can say that the angle between them is the right angle.

Obtuse angles:

When two rays intersect each other and the angle between them is more than $90^\circ $ and less than $180^\circ $, then the angle is said to be obtuse angle.

For example: $95^\circ ,120^\circ ,130^\circ ,150^\circ $

Straight angle:

When the angle between two rays is equal to $180^\circ $, then we can say that the angle is straight angle.

For example:

Now, in our question, we are given an angle with measure $91^\circ $ which is greater than $90^\circ $ and less than $180^\circ $. Therefore, the given angle is obtuse angle.

**Note:**FOr answering this type of question we should have a theoretical concept of angles.

> When the sum measure of two angles equals to $90^\circ $, then the two angles are said to be complementary angles.

> When the sum measure of two angles equals to $180^\circ $, then the two angles are said to be supplementary angles.

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