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प्रश्न
- Take a rectangular sheet of paper.
- Count its corners.
- Now fold one of its corners.
a) How many corners does it have now?
b) How many corners will you get by folding
i) 2 corners
ii) 3 corners
iii) 4 corners
c) Can you fold this paper in such a way that it has only three corners? You are allowed only two folds.
What shape will you get? - Repeat the activity with a square sheet of paper.
- Can you fold all the corners of the square sheet in such a way that the number of corners remains unchanged?
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उत्तर
- Do as directed.
- There are four corners.
- a) Five comers.
b) (i) 6 comers,
(ii) 7 comers,
(iii) 8 corners.
c) Yes, it can be folded to have three corners by folding it twice. The shape thus obtained is a triangle. - Do as directed.
- Yes, all the corners of the square sheet can be folded in such a way that the number of corners remains unchanged.
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संबंधित प्रश्न
How many triangles are there in the following figures?
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In the following figures, tick (√) those which have corners.
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Do these figures have curved lines?
Using only straight lines, can you draw a figure which has no corners?
Take pieces 4 and 5 from the set and find out on which side of the triangle you can join the other piece.
Use pieces 1, 2, 3, 4 and 5

Look at your cloths, your mother’s saris/shawls, rugs and mats. Can you identify some patterns? Draw them in your notebook.
You can also make your own tiles and use them to make your own tiling patterns. You will find some such tiles at the end of the book that you can cut out, trace and colour.
Complete this pattern. Compare it with the pattern on page 70 which also uses six sided shapes. What is the difference between the two?

Use different colour combinations to make your own patterns.
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Have you seen this shape in any other design - on a wall, a dress, on a basket, a mat etc.?












