Look at this pattern of trapezium made with matchsticks and answer the following questions. How many matchsticks do you think are needed to make:
5 trapeziums
Hence, 21 matchsticks are required to make 5 trapeziums
Question 4 (c)Try to construct a triangle using matchsticks. Some are shown here.
Can you make a triangle with 5 matchsticks?
(Remember you have to use all the available matchsticks) Name the type of triangle. If you cannot make a triangle, think of reasons for it.
Question 4 (d)Try to construct a triangle using matchsticks. Some are shown here.
Can you make a triangle with 6 matchsticks?
Question 11(i)
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 matchstick's pattern of trapeziums is shown. They are not separate and two neighboring trapeziums have a common matchstick. Can you find the rule for this pattern that gives the number of matchsticks in terms of the number of trapeziums ( where x represents the number of trapeziums)?