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Which of the following shapes is an example of an irregular shape with symmetry?
  • a)
    Circle
  • b)
    Rectangle
  • c)
    Square
  • d)
    Equilateral triangle
Correct answer is option 'B'. Can you explain this answer?
Most Upvoted Answer
Which of the following shapes is an example of an irregular shape with...
Explanation:

An irregular shape is a shape that does not have equal sides or angles. It can have different lengths and angles in its sides and may not have any specific geometric properties. On the other hand, symmetry refers to an object that can be divided into two equal halves that are mirror images of each other.

Circle:
A circle is a regular shape that has perfect symmetry. It can be divided into two equal halves by any diameter. However, a circle is not an irregular shape.

Square and Equilateral Triangle:
Both a square and an equilateral triangle are regular shapes. They have equal sides and angles, and they possess multiple lines of symmetry. Therefore, neither a square nor an equilateral triangle can be considered as irregular shapes with symmetry.

Rectangle:
A rectangle is an example of an irregular shape with symmetry. It has four sides, with opposite sides being equal in length. However, its adjacent sides are not equal. A rectangle can be divided into two equal halves by its vertical or horizontal axis, resulting in mirror images of each other. This property of a rectangle makes it an irregular shape with symmetry.

In conclusion, the correct answer is option 'B' - Rectangle. It is an irregular shape with symmetry because it can be divided into two equal halves that are mirror images of each other.
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Community Answer
Which of the following shapes is an example of an irregular shape with...
A rectangle is an example of an irregular shape with symmetry. It has two pairs of opposite sides that are equal, which results in symmetry.
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Which of the following shapes is an example of an irregular shape with symmetry?a)Circleb)Rectanglec)Squared)Equilateral triangleCorrect answer is option 'B'. Can you explain this answer?
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