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प्रश्न
Draw the line of symmetry in the following figure.
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उत्तर
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संबंधित प्रश्न
Copy the figure with punched holes and find the axes of symmetry for the following:
Copy the figure with punched holes and find the axes of symmetry for the following:
Copy the figure with punched holes and find the axes of symmetry for the following:
Given the line of symmetry, find the other hole:
Given the line of symmetry, find the other hole:
In the given figure, the mirror line (i.e., the line of symmetry) is given as a dotted line. Complete given figure performing reflection in the dotted (mirror) line. (You might perhaps place a mirror along the dotted line and look into the mirror for the image). Are you able to recall the name of the figure you complete?
The following figures have more than one line of symmetry. Such figures are said to have multiple lines of symmetry.
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| (a) | (b) | (c) |
Identify multiple lines of symmetry, if any, in the following figure:
The following figures have more than one line of symmetry. Such figures are said to have multiple lines of symmetry.
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| (a) | (b) | (c) |
Identify multiple lines of symmetry, if any, in the following figure.
State the number of lines of symmetry for a square figure.
State the number of lines of symmetry for a rhombus figure.
State the number of lines of symmetry for a regular hexagon figure.
What other name can you give to the line of symmetry of a circle?
How many lines of symmetry for the following figure
Draw what the following shapes would look like on a `1/4` turn and half a turn.
| On `1/4` turn | On half turn | |
a)  |
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b)  |
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c)  |
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d)  |
- Which of the above shapes do not look the same on the `1/4` turn?
- Which shapes do not look the same on `1/2` a turn?
Look at the following shapes:
a) Find out which of these figures look the same in a `1/3` turn. Mark them with (✓).
Which of the following letters of English alphabets have more than 2 lines of symmetry?
An isosceles trapezium has one line of symmetry.
The number of lines of symmetry of a regular polygon is equal to the vertices of the polygon.
By what minimum angle does a regular hexagon rotate so as to coincide with its original position for the first time?
