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Question
Look at the following matchstick pattern of squares. The squares are not separate. Two neighbouring squares have a common matchstick. Observe the patterns and find the rule that gives the number of matchsticks in terms of the number of squares. (Hint: If you remove the vertical stick at the end, you will get a pattern of Cs.)
![]() (a) |
![]() (b) |
![]() (c) |
![]() (d) |
Short Note
Solution
We may observe that in the given matchstick pattern, the number of matchsticks is 4, 7, 10 and 13, which is 1 more than thrice the number of squares in the pattern
Therefore, the pattern is 3x + 1, where x is the number of squares.
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