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Chapter-9 Symmetry — Online MCQ Test

MATHS · CLASS 6th · Andhra State Board
Practice Chapter-9 Symmetry with a free chapter-wise online MCQ test. This chapter covers: line of symmetry - mirror image - reflection - rotational symmetry - symmetrical designs. AI-generated questions from basic to board-exam level, with instant results and explanations.

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Chapter-9 Symmetry — Important Questions & Answers

What is a line of symmetry?
  • A. A line that divides a shape into two identical mirror images
  • B. A line that divides a shape into two equal parts of any kind
  • C. A line that goes through the center of any shape
  • D. A line that makes a shape rotate
Answer: A. A line that divides a shape into two identical mirror images
A line of symmetry is a line along which a figure can be folded so that the two halves match exactly, creating mirror images.
How many lines of symmetry does a square have?
  • A. 1
  • B. 2
  • C. 3
  • D. 4
Answer: D. 4
A square has 4 lines of symmetry: 2 diagonal lines and 2 lines through the midpoints of opposite sides.
Which of the following letters has a line of symmetry?
  • A. L
  • B. A
  • C. P
  • D. Q
Answer: B. A
The letter 'A' has a vertical line of symmetry down its middle, dividing it into two mirror images.
What is a mirror image?
  • A. An image that is the same as the original
  • B. An image that looks like the original reflected in a mirror
  • C. An image that is rotated 180 degrees
  • D. An image that is smaller than the original
Answer: B. An image that looks like the original reflected in a mirror
A mirror image is the reflection of an object as it would appear if reflected across a line, typically a vertical mirror.
Which letter does NOT have any line of symmetry?
  • A. H
  • B. I
  • C. F
  • D. V
Answer: C. F
The letter 'F' has no line of symmetry because there is no line that divides it into two identical mirror images.
If a shape has 2 lines of symmetry and rotational symmetry of order 2, which shape could it be?
  • A. Isosceles triangle
  • B. Rectangle
  • C. Circle
  • D. Equilateral triangle
Answer: B. Rectangle
A rectangle has exactly 2 lines of symmetry (horizontal and vertical through the center) and rotational symmetry of order 2 (180° rotation).
A design is made by reflecting a pattern across a vertical line 3 times alternately. Which statement is true?
  • A. The final design will have only 1 line of symmetry
  • B. The final design will have 3 lines of symmetry
  • C. The final design will have no lines of symmetry
  • D. The final design depends on the original pattern
Answer: D. The final design depends on the original pattern
The number of lines of symmetry in the final design depends on the symmetry properties of the original pattern being reflected.
A regular octagon has _____ lines of symmetry and rotational symmetry of order _____.
  • A. 8, 8
  • B. 4, 4
  • C. 8, 4
  • D. 4, 8
Answer: A. 8, 8
A regular octagon has 8 lines of symmetry (4 through opposite vertices and 4 through midpoints of opposite sides) and rotational symmetry of order 8.
In a symmetrical design created by folding paper along a line and cutting shapes, if you cut a triangle from one side, what shape appears on the other side when unfolded?
  • A. A different polygon
  • B. An identical triangle (mirror image)
  • C. No shape appears
  • D. A larger triangle
Answer: B. An identical triangle (mirror image)
When paper is folded and cut, the cut creates a mirror image on the other side of the fold line, so cutting a triangle produces an identical triangle when unfolded.
A shape has rotational symmetry of order 5. If you also claim it has 5 lines of symmetry, which statement about this claim is most accurate?
  • A. The claim is always true
  • B. The claim is always false
  • C. The claim is true only if the shape is a regular polygon
  • D. The claim cannot be verified without seeing the shape
Answer: C. The claim is true only if the shape is a regular polygon
Regular polygons with rotational symmetry of order n also have n lines of symmetry. However, irregular shapes might have rotational symmetry without corresponding mirror symmetry.