हिंदी

Draw, wherever possible, a rough sketch of a triangle with only line symmetry and no rotational symmetry of order more than 1.

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प्रश्न

Draw, wherever possible, a rough sketch of a triangle with only line symmetry and no rotational symmetry of order more than 1.

आकृति
एक पंक्ति में उत्तर
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उत्तर

An isosceles triangle has only 1 line of symmetry and no rotational symmetry of order more than 1.

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  क्या इस प्रश्न या उत्तर में कोई त्रुटि है?
अध्याय 12: Symmetry - EXERCISE 12.3 [पृष्ठ १९६]

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एनसीईआरटी Mathematics [English] Class 7
अध्याय 12 Symmetry
EXERCISE 12.3 | Q 2. (ii) | पृष्ठ १९६

वीडियो ट्यूटोरियलVIEW ALL [1]

संबंधित प्रश्न

Draw, wherever possible, a rough sketch of a triangle with both line and rotational symmetries of order more than 1.


Fill in the blanks:

Shape Centre of Rotation Order of Rotation Angle of Rotation
Square      
Rectangle      
Rhombus      
Equilateral Triangle      
Regular Hexagon      
Circle      
Semi-circle      

The number of lines of symmetry in the figure given below is ______.


In the following figure, write the number of lines of symmetry and order of rotational symmetry.

[Hint: Consider these as 2-D figures not as 3-D objects.]


In the following figure, write the number of lines of symmetry and order of rotational symmetry.


[Hint: Consider these as 2-D figures not as 3-D objects.]


In the following figure, write the number of lines of symmetry and order of rotational symmetry.


[Hint: Consider these as 2-D figures not as 3-D objects.]


In the following figure, write the number of lines of symmetry and order of rotational symmetry.


[Hint: Consider these as 2-D figures not as 3-D objects.]


In the following figure, write the number of lines of symmetry and order of rotational symmetry.


[Hint: Consider these as 2-D figures not as 3-D objects.]


In the following figure, write the number of lines of symmetry and order of rotational symmetry.


[Hint: Consider these as 2-D figures not as 3-D objects.]


In the following figure, write the number of lines of symmetry and order of rotational symmetry.


[Hint: Consider these as 2-D figures not as 3-D objects.]


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