CBSE Class 5  >  Class 5 Notes  >  Mathematics  >  Worksheet: Symmetry and Nets

Worksheet: Symmetry and Nets

Question 1: Guess the words by looking at their mirror images:

  • Worksheet: Symmetry and Nets
  • Worksheet: Symmetry and Nets

Question 2: Complete the following figures such that the dotted lines p and q are the lines of symmetry of the total new figures:


  • Worksheet: Symmetry and Nets

  • Worksheet: Symmetry and Nets

Question 3: Here is a figure of an angle PQR and a mirror line l. Draw mirror image of ∠PQR. Do you find that the resulting image has the same measure?
Worksheet: Symmetry and Nets
Question 4: A cube is cut into two pieces by the plane through P,Q,R and S as shown in the figure. Sketch the section.
Worksheet: Symmetry and Nets
Question 5: How many planes of symmetry does this cuboid have?
Worksheet: Symmetry and Nets
Question 6: A cricket ball is cut by a plane passing through the centre. Draw the section.

Question 7: Draw the shape of the section given by slicing down through the middle of each of the following solids.


  • Worksheet: Symmetry and Nets

  • Worksheet: Symmetry and Nets

Question 8: How many planes of symmetry does this cube have?
Worksheet: Symmetry and Nets
Question 9: A notebook has an approximate plane of symmetry as shown in the figure. Name other objects that have a plane of symmetry.
Worksheet: Symmetry and Nets
Question 10: Which letters of English alphabet have a rotational symmetry?

Question 11: Separate the letters of the word MOTHERLAND which have:

  • no symmetry
  • linear symmetry

Question 12: What is the line of symmetry of a semicircle? Does it have a rotational symmetry?

Question 13: Name the quadrilaterals which have both linear and rotational symmetry of order more than 1.

Question 14: Draw a net of a cuboid whose dimensions are 3 cm × 2 cm × 2 cm.

Question 15: Using a square graph paper, draw a net for a cube with an edge 3.5 cm.

Question 16: The dimensions of the cuboid are: 3 cm × 2 cm × 1 cm.
Worksheet: Symmetry and Nets

  • How many faces does this cuboid have?
  • Draw a net for the above cuboid.

Question 17: Complete these letters from their halves:


  • Worksheet: Symmetry and Nets

  • Worksheet: Symmetry and Nets

Question 18: Find out which letters of English alphabet are symmetrical:

Worksheet: Symmetry and Nets

Question 19: Identify which of the following figures are symmetrical. In case of symmetrical figure, draw the line(s) of symmetry:


  • Worksheet: Symmetry and Nets

  • Worksheet: Symmetry and Nets

  • Worksheet: Symmetry and Nets

Question 20: A cylinder is cut by a plane as shown in the figure. Draw the section.
Worksheet: Symmetry and Nets

The document Worksheet: Symmetry and Nets is a part of the Class 5 Course Mathematics for Class 5.
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FAQs on Worksheet: Symmetry and Nets

1. What is symmetry?
Ans. Symmetry refers to a balanced arrangement of elements on either side of a line or a point. It is a visual concept that signifies equality and harmony in shapes and patterns.
2. How can symmetry be identified in objects?
Ans. Symmetry in objects can be identified by examining if they can be divided into two parts that are mirror images of each other. This means that if a line or axis is drawn through the object, both sides will be identical.
3. What are some examples of symmetry in everyday life?
Ans. Some examples of symmetry in everyday life include the human face, butterfly wings, snowflakes, and flowers. These objects exhibit bilateral symmetry, where one side is a mirror image of the other.
4. How is symmetry important in mathematics?
Ans. Symmetry is important in mathematics as it helps in understanding patterns, shapes, and spatial relationships. It is used to solve problems related to geometry, algebra, and calculus, and is also applied in fields like architecture and design.
5. What are nets in geometry?
Ans. Nets in geometry are flat, two-dimensional representations of three-dimensional objects. They show how the faces of a solid object can be unfolded and laid flat, allowing for easier understanding of its structure and surface area calculations.
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