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  1. A line of symmetry is an imaginary line that divides a figure into two identical and congruent halves. These halves are mirror images of each other and overlap perfectly when folded along the line. To identify a line of symmetry, one can draw lines through the figure and check if the parts on eitherRead more

    A line of symmetry is an imaginary line that divides a figure into two identical and congruent halves. These halves are mirror images of each other and overlap perfectly when folded along the line. To identify a line of symmetry, one can draw lines through the figure and check if the parts on either side are identical. Geometric shapes like squares, circles, and triangles often have clear symmetry lines, while irregular shapes lack this property.

    For more NCERT Solutions for Class 6 Math Chapter 9 Symmetry Extra Questions and Answer:
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  2. An isosceles triangle is an example of a shape with exactly one line of symmetry. The line runs vertically from the top vertex to the midpoint of the base, dividing the triangle into two congruent halves. This symmetry arises from the two equal sides and the equal angles opposite them. The line of sRead more

    An isosceles triangle is an example of a shape with exactly one line of symmetry. The line runs vertically from the top vertex to the midpoint of the base, dividing the triangle into two congruent halves. This symmetry arises from the two equal sides and the equal angles opposite them. The line of symmetry ensures that the shape maintains balance, with each half mirroring the other. Such symmetry is commonly observed in triangular designs and patterns.

    For more NCERT Solutions for Class 6 Math Chapter 9 Symmetry Extra Questions and Answer:
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  3. A square exhibits four lines of symmetry due to its equal sides and angles. The vertical line divides it into left and right halves, while the horizontal line splits it into top and bottom halves. Additionally, the diagonals, which connect opposite corners, also serve as symmetry lines. These four lRead more

    A square exhibits four lines of symmetry due to its equal sides and angles. The vertical line divides it into left and right halves, while the horizontal line splits it into top and bottom halves. Additionally, the diagonals, which connect opposite corners, also serve as symmetry lines. These four lines intersect at the square’s center, creating a balanced and harmonious shape. The squareтАЩs symmetry makes it a fundamental element in geometric patterns and architectural designs.

    For more NCERT Solutions for Class 6 Math Chapter 9 Symmetry Extra Questions and Answer:
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  4. The diagonals of a rectangle cannot be considered lines of symmetry because they fail to divide the shape into congruent halves. When a rectangle is folded along a diagonal, the resulting triangles have different side lengths, preventing them from overlapping perfectly. This contrasts with squares,Read more

    The diagonals of a rectangle cannot be considered lines of symmetry because they fail to divide the shape into congruent halves. When a rectangle is folded along a diagonal, the resulting triangles have different side lengths, preventing them from overlapping perfectly. This contrasts with squares, where diagonals are symmetry lines due to equal side lengths. Thus, a rectangle has only vertical and horizontal lines of symmetry, reflecting its less symmetrical nature compared to a square.

    For more NCERT Solutions for Class 6 Math Chapter 9 Symmetry Extra Questions and Answer:
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  5. "рдЕрдВрдзреЗрд░ рдирдЧрд░реА" рдирд╛рдЯрдХ рдореЗрдВ рдореБрдЭреЗ рд╕рдмрд╕реЗ рдЕрдЪреНрдЫрд╛ рдкрд╛рддреНрд░ рдЧреЛрд╡рд░реНрдзрди рдмрд╛рдмрд╛ (рдпрд╛ рдЧреЛрд╡рд┐рдиреНрдж рдмрд╛рдмрд╛) рд▓рдЧрд╛ред рдЗрд╕рдХреЗ рдХрдИ рдХрд╛рд░рдг рд╣реИрдВ: рдкреНрд░рдЬреНрдЮрд╛ рдФрд░ рд╡рд┐рд╡реЗрдХ: рдЧреЛрд╡рд░реНрдзрди рдмрд╛рдмрд╛ рдПрдХрдорд╛рддреНрд░ рдкрд╛рддреНрд░ рд╣реИрдВ рдЬреЛ рдЕрдкрдиреЗ рд╡рд┐рд╡реЗрдХ рдФрд░ рдкреНрд░рдЬреНрдЮрд╛ рдХрд╛ рдкреНрд░рдпреЛрдЧ рдХрд░рддреЗ рд╣реИрдВред рд╡реЗ рд╕рд╣реА рдФрд░ рдЧрд▓рдд рдХрд╛ рдЕрдВрддрд░ рд╕реНрдкрд╖реНрдЯ рд░реВрдк рд╕реЗ рд╕рдордЭрддреЗ рд╣реИрдВ рдФрд░ рдЕрдкрдиреЗ рд╢рд┐рд╖реНрдпреЛрдВ рдХреЛ рднреА рдпрд╣реА рд╢рд┐рдХреНрд╖рд╛ рджреЗрддреЗ рд╣реИрдВред рд╕рддреНрдп рдХреЗ рдкреНрд░рддрд┐ рдирд┐рд╖реНрдаRead more

    “рдЕрдВрдзреЗрд░ рдирдЧрд░реА” рдирд╛рдЯрдХ рдореЗрдВ рдореБрдЭреЗ рд╕рдмрд╕реЗ рдЕрдЪреНрдЫрд╛ рдкрд╛рддреНрд░ рдЧреЛрд╡рд░реНрдзрди рдмрд╛рдмрд╛ (рдпрд╛ рдЧреЛрд╡рд┐рдиреНрдж рдмрд╛рдмрд╛) рд▓рдЧрд╛ред рдЗрд╕рдХреЗ рдХрдИ рдХрд╛рд░рдг рд╣реИрдВ:
    рдкреНрд░рдЬреНрдЮрд╛ рдФрд░ рд╡рд┐рд╡реЗрдХ: рдЧреЛрд╡рд░реНрдзрди рдмрд╛рдмрд╛ рдПрдХрдорд╛рддреНрд░ рдкрд╛рддреНрд░ рд╣реИрдВ рдЬреЛ рдЕрдкрдиреЗ рд╡рд┐рд╡реЗрдХ рдФрд░ рдкреНрд░рдЬреНрдЮрд╛ рдХрд╛ рдкреНрд░рдпреЛрдЧ рдХрд░рддреЗ рд╣реИрдВред рд╡реЗ рд╕рд╣реА рдФрд░ рдЧрд▓рдд рдХрд╛ рдЕрдВрддрд░ рд╕реНрдкрд╖реНрдЯ рд░реВрдк рд╕реЗ рд╕рдордЭрддреЗ рд╣реИрдВ рдФрд░ рдЕрдкрдиреЗ рд╢рд┐рд╖реНрдпреЛрдВ рдХреЛ рднреА рдпрд╣реА рд╢рд┐рдХреНрд╖рд╛ рджреЗрддреЗ рд╣реИрдВред
    рд╕рддреНрдп рдХреЗ рдкреНрд░рддрд┐ рдирд┐рд╖реНрдард╛: рдмрд╛рдмрд╛ рд╕рддреНрдп рдФрд░ рдзрд░реНрдо рдХреЗ рдкреНрд░рддрд┐ рдирд┐рд╖реНрдард╛рд╡рд╛рди рд╣реИрдВред рд╡реЗ рдЕрдкрдиреЗ рд╢рд┐рд╖реНрдпреЛрдВ рдХреЛ “рдЕрдВрдзреЗрд░ рдирдЧрд░реА” рдореЗрдВ рдЬрд╛рдиреЗ рд╕реЗ рдордирд╛ рдХрд░рддреЗ рд╣реИрдВ рдХреНрдпреЛрдВрдХрд┐ рд╡рд╣ рдЬрд╛рдирддреЗ рд╣реИрдВ рдХрд┐ рд╡рд╣рд╛рдВ рдХреЗ рд░рд╛рдЬрд╛ рдФрд░ рдкреНрд░рдЬрд╛ рднреНрд░рд╖реНрдЯрд╛рдЪрд╛рд░ рдореЗрдВ рдбреВрдмреА рд╣реБрдИ рд╣реИред рдЙрдирдХрд╛ рдпрд╣ рд╕рддрд░реНрдХрддрд╛ рднрд╛рд╡ рдФрд░ рдЙрдирдХреА рджреГрд╖реНрдЯрд┐ рдЙрдиреНрд╣реЗрдВ рдПрдХ рдЖрджрд░реНрд╢ рдЧреБрд░реБ рдмрдирд╛рддреА рд╣реИред
    рд╡реНрдпрдВрдЧреНрдп рдФрд░ рд╣реНрдпреВрдорд░: рдмрд╛рдмрд╛ рдХрд╛ рдЪрд░рд┐рддреНрд░ рд╡реНрдпрдВрдЧреНрдп рдФрд░ рд╣реНрдпреВрдорд░ рд╕реЗ рднрд░рд╛ рд╣реБрдЖ рд╣реИред рд╡реЗ рдЕрдкрдиреА рдмрд╛рддреЗрдВ рд╕рд╛рдзрд╛рд░рдг рд╢рдмреНрджреЛрдВ рдореЗрдВ рдХрд╣рддреЗ рд╣реИрдВ рд▓реЗрдХрд┐рди рдЙрдирдореЗрдВ рдЧрд╣рд░реЗ рдЕрд░реНрде рдЫрд┐рдкреЗ рд╣реЛрддреЗ рд╣реИрдВред рдпрд╣ рдирд╛рдЯрдХ рдХреЛ рдФрд░ рдЕрдзрд┐рдХ рдордиреЛрд░рдВрдЬрдХ рдФрд░ рд╡рд┐рдЪрд╛рд░рдгреАрдп рдмрдирд╛рддрд╛ рд╣реИред
    рд╕рдорд░реНрдкрдг рдФрд░ рдиреЗрддреГрддреНрд╡: рдЧреЛрд╡рд░реНрдзрди рдмрд╛рдмрд╛ рдЕрдкрдиреЗ рд╢рд┐рд╖реНрдпреЛрдВ рдХреЗ рдкреНрд░рддрд┐ рд╕рдорд░реНрдкрд┐рдд рд╣реИрдВред рд╡реЗ рдЙрдирдХреЗ рднрд▓реЗ рдХреЗ рд▓рд┐рдП рд╣рд░ рд╕рдВрднрд╡ рдкреНрд░рдпрд╛рд╕ рдХрд░рддреЗ рд╣реИрдВ рдФрд░ рдЙрдиреНрд╣реЗрдВ рд╕рд╣реА рдорд╛рд░реНрдЧ рдкрд░ рд▓реЗ рдЬрд╛рдиреЗ рдХреА рдХреЛрд╢рд┐рд╢ рдХрд░рддреЗ рд╣реИрдВред
    рдЧреЛрд╡рд░реНрдзрди рдмрд╛рдмрд╛ рдХрд╛ рдЪрд░рд┐рддреНрд░ рди рдХреЗрд╡рд▓ рдирд╛рдЯрдХ рдореЗрдВ рдПрдХ рдорд╣рддреНрд╡рдкреВрд░реНрдг рднреВрдорд┐рдХрд╛ рдирд┐рднрд╛рддрд╛ рд╣реИ рдмрд▓реНрдХрд┐ рдпрд╣ рд╣рдореЗрдВ рдЬреАрд╡рди рдореЗрдВ рд╕рд╣реА рдирд┐рд░реНрдгрдп рд▓реЗрдиреЗ рдФрд░ рд╕рддреНрдп рдХреЗ рдорд╛рд░реНрдЧ рдкрд░ рдЪрд▓рдиреЗ рдХреА рдкреНрд░реЗрд░рдгрд╛ рднреА рджреЗрддрд╛ рд╣реИред рдпрд╣реА рдХрд╛рд░рдг рд╣реИ рдХрд┐ рдореБрдЭреЗ рдпрд╣ рдкрд╛рддреНрд░ рд╕рдмрд╕реЗ рдЕрдзрд┐рдХ рдкреНрд░рднрд╛рд╡рд╢рд╛рд▓реА рдФрд░ рдкреНрд░реЗрд░рдгрд╛рджрд╛рдпрдХ рд▓рдЧрддрд╛ рд╣реИред

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