Sunday, July 13, 2025

CLASS 6 CH -1 & 2 HOME TEST JULY 2025-26

 

                                                HOME TEST JULY 2025-26

Q1: The next number in the sequence: 1, 4, 9, 16, 25____ (F/B)                                    (1Mark)

Q2. What comes next ______?                                                 (1 Mark)

     

Q3. Number of points in the following figure are_____                                                        (1 Mark)


 

Q4. The meeting point of a pair of arms of an angle is called ______                                    (1 Mark)

Q5. Rihan marked one point on a piece of paper. How many different lines can he draw that pass

through the point?                                                                                                             (1 Mark)

Q6. Write any two sequences of powers                                                                          (1 Mark)               

Q7. Write first four triangular numbers and show any one of them pictorially                 (2 Marks) 

Q8. Continue the pattern for the next three terms: 1, 2, 4, 8,   ___, ___, ___.                (3 Marks)  

Q9. . Match the items of column A in column B with their respective values                  (4 Marks)

COLUMN A

COLUMN B

(A) The line segment joiining points A and B is denoted by 

(i) vertex

(B) Meeting point of a pair of sides is called 

(ii)


  

(C)  A Ray PQ is denoted by

(iii) Acute angle

(D) Angle measure of less than 900  is called

(iv)   


  

 

  

 

 

Saturday, July 12, 2025

ASSERTION-REASONING WORKSHEET CH-10 The Other Side of Zero CLASS 6

  ASSERTION-REASONING WORKSHEET CH-10 The Other Side of Zero CLASS 6

ASSERTION-REASONING WORKSHEET

Chapter: The Other Side of Zero (Integers)                FOR DOWNLOAD PDF CLICK HERE
Class: 6 | NCERT Maths Chapter 10

✍🏽 Choose the correct option:
(A) Both Assertion and Reason are true, and Reason is the correct explanation of Assertion.
(B) Both Assertion and Reason are true, but Reason is not the correct explanation.
(C) Assertion is true, but Reason is false.
(D) Assertion is false, but Reason is true.


Q1.

Assertion (A): Integers include positive numbers, negative numbers, and zero.
Reason (R): Integers are only the numbers greater than zero.
Option: ___


Q2.

Assertion (A): The opposite of +7 is −7.
Reason (R): Opposite integers are at equal distance from zero but on opposite sides.
Option: ___


Q3.

Assertion (A): Zero is a positive integer.
Reason (R): Zero lies to the right of all negative numbers on the number line.
Option: ___


Q4.

Assertion (A): −3 is smaller than −2.
Reason (R): On a number line, numbers towards the left are smaller.
Option: ___


Q5.

Assertion (A): Integers can be represented on a number line.
Reason (R): Each integer has a fixed position on the number line.
Option: ___


Q6.

Assertion (A): The sum of two negative integers is a positive integer.
Reason (R): Negative plus negative makes the number smaller.
Option: ___


Q7.

Assertion (A): Zero has no sign.
Reason (R): Zero is neither positive nor negative.
Option: ___


Q8.

Assertion (A): The opposite of 0 is 0.
Reason (R): Zero is at the center of the number line and has no direction.
Option: ___


Q9.

Assertion (A): −8 + (+3) = −5
Reason (R): Adding a positive number to a negative number shifts to the right on the number line.
Option: ___


Q10.

Assertion (A): −2 − (−3) = 1
Reason (R): Subtracting a negative number is same as adding its positive.
Option: ___


Q11.

Assertion (A): −10 is greater than −9.
Reason (R): Greater negative number means greater value.
Option: ___


Q12.

Assertion (A): (−4) + (−5) = −9
Reason (R): When two negative numbers are added, their sum is also negative.
Option: ___


Q13.

Assertion (A): Addition of two integers always results in a larger integer.
Reason (R): Adding any two numbers always increases value.
Option: ___


Q14.

Assertion (A): Integers are closed under subtraction.
Reason (R): Subtracting any two integers always gives another integer.
Option: ___


Q15.

Assertion (A): Zero is the identity for addition of integers.
Reason (R): Adding zero to any integer doesn’t change its value.
Option: ___


Q16.

Assertion (A): On the number line, the farther a negative number is from zero, the smaller it is.
Reason (R): Distance from zero increases negativity.
Option: ___


Q17.

Assertion (A): The sum of a number and its opposite is always zero.
Reason (R): Opposites cancel each other on the number line.
Option: ___


Q18.

Assertion (A): The result of subtracting a positive integer from a negative integer is always negative.
Reason (R): Subtracting a positive makes a number smaller.
Option: ___


Q19.

Assertion (A): Integers help in representing real-life situations like gains and losses.
Reason (R): Positive and negative numbers can represent profit and loss respectively.
Option: ___


Q20.

Assertion (A): −1 is the greatest negative integer.
Reason (R): On the number line, −1 is closest to zero among all negative numbers.
Option: ___
ANSWER KEY CLICK HERE

ASSERTION-REASONING WORKSHEET CH-9 Symmetry CLASS 6

  ASSERTION-REASONING WORKSHEET CH-9 Symmetry CLASS 6

ASSERTION-REASONING WORKSHEET

Chapter: Symmetry                                    FOR DOWNLOAD PDF CLICK HERE
Class: 6 | NCERT Maths Chapter 9

✍🏽 Choose the correct option:
(A) Both Assertion and Reason are true, and Reason is the correct explanation of Assertion.
(B) Both Assertion and Reason are true, but Reason is not the correct explanation.
(C) Assertion is true, but Reason is false.
(D) Assertion is false, but Reason is true.


Q1.

Assertion (A): A figure is symmetrical if it can be folded into two equal halves.
Reason (R): The line along which the figure is folded is called the line of symmetry.
Option: ___


Q2.

Assertion (A): A rectangle has two lines of symmetry.
Reason (R): Both horizontal and vertical lines divide it into equal halves.
Option: ___


Q3.

Assertion (A): A square has four lines of symmetry.
Reason (R): A square has all sides and angles equal.
Option: ___


Q4.

Assertion (A): A circle has exactly one line of symmetry.
Reason (R): A line of symmetry in a figure always passes through its center.
Option: ___


Q5.

Assertion (A): An equilateral triangle has three lines of symmetry.
Reason (R): All sides and angles of an equilateral triangle are equal.
Option: ___


Q6.

Assertion (A): The English letter “M” has a vertical line of symmetry.
Reason (R): Symmetry in alphabets depends on their geometric shapes.
Option: ___


Q7.

Assertion (A): All regular polygons have as many lines of symmetry as the number of sides.
Reason (R): Regular polygons have equal sides and angles.
Option: ___


Q8.

Assertion (A): A scalene triangle has three lines of symmetry.
Reason (R): Triangles always have at least one line of symmetry.
Option: ___


Q9.

Assertion (A): The letter “A” has a horizontal line of symmetry.
Reason (R): The upper and lower halves of “A” are mirror images.
Option: ___


Q10.

Assertion (A): A figure can have more than one line of symmetry.
Reason (R): Symmetrical figures may fold evenly along multiple lines.
Option: ___


Q11.

Assertion (A): Symmetry helps in understanding geometry and design.
Reason (R): Many patterns and designs are based on symmetrical shapes.
Option: ___


Q12.

Assertion (A): A parallelogram has no lines of symmetry.
Reason (R): Opposite sides of a parallelogram are equal but angles are not right angles.
Option: ___


Q13.

Assertion (A): Mirror symmetry is observed when an image appears exactly the same on the opposite side of a line.
Reason (R): A mirror acts like a line of symmetry.
Option: ___


Q14.

Assertion (A): A regular hexagon has 6 lines of symmetry.
Reason (R): It has 6 equal sides and 6 equal angles.
Option: ___


Q15.

Assertion (A): The letter “H” has both vertical and horizontal lines of symmetry.
Reason (R): Symmetrical letters can be used to explain line symmetry.
Option: ___


Q16.

Assertion (A): A line of symmetry always lies within the figure.
Reason (R): It must divide the figure into two equal parts.
Option: ___


Q17.

Assertion (A): An isosceles triangle always has two lines of symmetry.
Reason (R): It has two sides of equal length.
Option: ___


Q18.

Assertion (A): A rhombus always has two lines of symmetry.
Reason (R): Both diagonals of a rhombus are lines of symmetry.
Option: ___


Q19.

Assertion (A): A semicircle has one line of symmetry.
Reason (R): The straight edge of the semicircle can be folded over the curved edge.
Option: ___


Q20.

Assertion (A): Objects with symmetry are always more stable.
Reason (R): Symmetry helps in making designs that are balanced and aesthetic.
Option: ___
ANSWER KEY CLICK HERE

ASSERTION-REASONING WORKSHEET CH-8 Playing with Constructions CLASS 6

  ASSERTION-REASONING WORKSHEET CH-8 Playing with Constructions CLASS 6

ASSERTION-REASONING WORKSHEET

Chapter: Playing with Constructions                    FOR DOWNLOAD PDF CLICK HERE
Class: 6 | NCERT Maths Chapter 8

✍🏽 Choose the correct option:
(A) Both Assertion and Reason are true, and Reason is the correct explanation of Assertion.
(B) Both Assertion and Reason are true, but Reason is not the correct explanation.
(C) Assertion is true, but Reason is false.
(D) Assertion is false, but Reason is true.


Q1.

Assertion (A): A line segment of any length can be drawn using a ruler.
Reason (R): A ruler is a straightedge with marked lengths.
Option: ___


Q2.

Assertion (A): A circle can be drawn using a ruler and compass.
Reason (R): The compass is used to fix a radius and draw the curve.
Option: ___


Q3.

Assertion (A): A perpendicular bisector divides a line segment into two equal parts.
Reason (R): The perpendicular bisector intersects the line segment at a right angle.
Option: ___


Q4.

Assertion (A): A line can be constructed perpendicular to a given line using only a compass.
Reason (R): A compass allows equal arc constructions needed for perpendiculars.
Option: ___


Q5.

Assertion (A): The compass can be used to copy a line segment without using a ruler.
Reason (R): The compass can preserve the exact length when transferring.
Option: ___


Q6.

Assertion (A): Using only a ruler, one can construct a perfect 90° angle.
Reason (R): Angles need protractors or compass constructions for accuracy.
Option: ___


Q7.

Assertion (A): The intersection point of two arcs from ends of a line segment helps draw a perpendicular bisector.
Reason (R): The arcs from both ends intersect at equal distances from the segment’s midpoint.
Option: ___


Q8.

Assertion (A): A 60° angle can be constructed using a compass only.
Reason (R): An equilateral triangle’s angles are all 60°.
Option: ___


Q9.

Assertion (A): An angle of 30° can be constructed directly using only compass.
Reason (R): 30° is a basic geometric angle constructible by default.
Option: ___


Q10.

Assertion (A): A triangle can be constructed when three sides (SSS) are known.
Reason (R): The SSS criterion is sufficient for unique triangle construction.
Option: ___


Q11.

Assertion (A): Using compass and ruler, we can bisect any angle.
Reason (R): The method uses equal arcs and intersection points for accuracy.
Option: ___


Q12.

Assertion (A): An angle greater than 90° is called an obtuse angle.
Reason (R): Acute angles are greater than 90°.
Option: ___


Q13.

Assertion (A): The length of a line segment can be verified using a compass.
Reason (R): A compass can hold the fixed distance of a segment to compare.
Option: ___


Q14.

Assertion (A): All angles of a triangle can be constructed using compass and ruler.
Reason (R): Triangle construction methods include SSS, SAS, ASA.
Option: ___


Q15.

Assertion (A): A triangle can always be constructed from any three lengths.
Reason (R): The sum of two sides must always be greater than the third.
Option: ___


Q16.

Assertion (A): The compass is used to measure curved lengths.
Reason (R): Compass is a tool for drawing and measuring arcs and circles.
Option: ___


Q17.

Assertion (A): The midpoint of a line segment is the point that divides it equally.
Reason (R): The perpendicular bisector passes through the midpoint.
Option: ___


Q18.

Assertion (A): 90° angle can be constructed by bisecting a 60° angle.
Reason (R): 60° ÷ 2 = 90°
Option: ___


Q19.

Assertion (A): A protractor is used in constructions to measure and draw angles accurately.
Reason (R): It has degree markings from 0° to 180°.
Option: ___


Q20.

Assertion (A): Using compass and straightedge only, any angle can be constructed.
Reason (R): Only angles like 30°, 60°, 90°, 120° are constructible using classical methods.
Option: ___
ANSWER KEY CLICK HERE

Class 6 Maths – Chapter 2: Lines and Angles - Case-Based Study Questions

  Class 6 Maths – Chapter 2: Lines and Angles πŸŽ“ Case-Based Study Questions 🧾 Case Study 1: The Clock Shop Case : Riya visits a clock ...