CLASS 9 · Math · CHAPTER PRACTICE

Class 9 Maths: Lines and Angles Olympiad Questions

Build your understanding of Lines and Angles, try the sample questions, and review your answers at your own pace.

UNDERSTAND THE CONCEPTS

The lines and angles are two different terms. The term line refers to a straight part of a line. At the same time, an angle refers to the sequence between two lines.

Line segment

The line segment refers to a line that consists of two endpoints, i.e., one at starting and one at the end.

Ray

The term ray refers to a line that only consists of one endpoint.

Angle

When two rays intersect at the originating point, it is known as the angle.

Angle types

The angles are classified into several parts. All the parts of the angle are different from each other. Every type of angle is discussed here below:

  1. Acute angle:

    The type of angle smaller than 90° is known as an acute angle.

  2. Right angle:

    The right angle is the angle that forms an angle of 90°.

  3. Straight angle:

    The straight angle is an angle that is always equal to 180°.

  4. Obtuse angle:

    The obtuse angle is always greater than 90°, but it is always less than 180°.

  5. Reflex angle:

    The reflex angle is an angle that is always greater than 180° but less than 90°.

WATCH AND LEARN

Class 9 Lines and Angles learning videos

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LEARN BY DOING

Free Lines and Angles Olympiad Questions for Class 9

5 questions to build confidence. Choose an answer, then explore the explanation.

01

Complete the square to find the minimum or maximum value.x^2+12x-3

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The answer key for this sample question is not available yet.

02

When lines intersect to form a right angle.

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03

The square root of x^16 is x^4.

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04

Angles MRQ and RPN are alternate interior angles of two parallel lines cut by a transversal. If angle MRQ = 5x + 7 and angle RPN = 7x - 21, what is the value for angle MRQ?

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Answer: C. 42

Alternate interior angles are equal, so 5x+7=7x-21. Solving gives x=14, and angle MRQ=5(14)+7=77.

05

This line divides a parabola into two matching halves and always passes through the vertex of the parabola.

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KEEP PRACTISING

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