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RS Aggarwal Solutions: Lines and Angles (Exercise 9C) MCQs

Solution 1: 
(c) a line

Solution 2: 
(b) a ray

Solution 3: 
(a) a line segment

Solution 4: 
(b) a line segment

Solution 5:
(b) a line segment.

Solution 6:
(d) unlimited number

Solution 7:
(a) one only

Solution 8: 
(c) in a line

Solution 9: 
(a) at a point
Two lines intersect at a point.

Solution 10:
(a) exactly one line segment

Solution 11:
(d) 0

Solution 12:
(d) 3

Solution 13: 
(c) every line segment has a definite length

Solution 14:
(c) An unlimited number

Solution 15:
(b) Ray RS Aggarwal Solutions: Lines and Angles (Exercise 9C) MCQsis the same as ray RS Aggarwal Solutions: Lines and Angles (Exercise 9C) MCQs
Explanation: Ray AB not same as ray BA. Both are different.

Solution 16: 
(c) vertex of an angle lie on it.

Solution 17: 
(c) an angle.

Solution 18:
(c) A straight angle

Solution 19: 
(b) a right angle.

Solution 20: 
(b) an obtuse angle
Explanation: An angle measuring 91° is an obtuse angle as it is more than 90° and less than 180°.

Solution 21:
(d) a reflex angle
Explanation: An angle measuring 270° is a reflex angle as it is greater than 180° and less than 360°.

Solution 22: 
(c) 180°

Solution 23: 
(c) a reflex angle
Explanation: A reflex angle is greater than 180° but less than 360°

Solution 24: 
(d) a complete angle

Solution 25:
(b) more than 180° but less than 360°

Solution 26: 
(b) 180°
Explanation: Two right angles = (2 × 90)° = 180°

Solution 27: 
(b) 135°
Explanation: 3/2 of a right angle = 3/2 × 90° = 3 × 45° = 135°

Solution 28: (c) 10°
Explanation: Number of spokes = 36
Measure of the angle of the wheel = Complete angle = 360°
∴ Angle between a pair of adjacent spokes = Measure of angles/Number of spokes = 360° / 36 = 10°

The document RS Aggarwal Solutions: Lines and Angles (Exercise 9C) MCQs is a part of the Class 6 Course Mathematics for Class 6.
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FAQs on RS Aggarwal Solutions: Lines and Angles (Exercise 9C) MCQs

1. What are the different types of angles discussed in Lines and Angles?
Ans. In the study of Lines and Angles, the different types of angles discussed include acute angles (less than 90 degrees), right angles (exactly 90 degrees), obtuse angles (greater than 90 degrees but less than 180 degrees), straight angles (exactly 180 degrees), reflex angles (greater than 180 degrees but less than 360 degrees), and full angles (exactly 360 degrees).
2. How do complementary and supplementary angles differ?
Ans. Complementary angles are two angles whose sum is 90 degrees, while supplementary angles are two angles whose sum is 180 degrees. For example, if one angle measures 30 degrees, its complementary angle would measure 60 degrees, and its supplementary angle would measure 150 degrees.
3. What is the importance of the transversal line in geometry?
Ans. A transversal line is important in geometry as it intersects two or more lines, creating various angles. Understanding the relationships between these angles, such as alternate interior angles, corresponding angles, and interior angles on the same side, is crucial for solving problems related to parallel lines and angle measures.
4. Can you explain what vertical angles are?
Ans. Vertical angles are the angles that are opposite each other when two lines intersect. They are always equal in measure. For instance, if two lines intersect and form angles of 40 degrees and 140 degrees, then the angles opposite to these (the vertical angles) will also measure 40 degrees and 140 degrees, respectively.
5. What is the relationship between parallel lines and angles formed when a transversal intersects them?
Ans. When a transversal intersects parallel lines, several angle relationships are formed. Corresponding angles are equal, alternate interior angles are equal, and same-side interior angles are supplementary (adding up to 180 degrees). These properties are useful in proving lines are parallel and solving various geometric problems.
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