Mathematics
Grade6
Easy
Question
Shelly wants to divide 27 cm long ribbon into pieces of
cm long.
Find the number of
cm long pieces that can be cut from 27 cm long ribbon.
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)
- 9
- 12
- 15
- 18
Hint:
To find the number of pieces of ribbon she get ,we need to divide the total length of ribbon by length of each piece of ribbon.
The correct answer is: 15
Length of ribbon
cm
Length of each piece she wanted to cut =
cm
Number of pieces ![equals 27 divided by fraction numerator 9 over denominator 5 end fraction](data:image/png;base64,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)
we can multiply the reciprocal of the denominator with the numerator to find the value of the problem.
![equals 27 cross times fraction numerator 5 over denominator 9 end fraction open parentheses text reciprocal of end text fraction numerator 9 over denominator 5 end fraction text is end text fraction numerator 5 over denominator 9 end fraction close parentheses](data:image/png;base64,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)
pieces
Therefore, the number of
cm long pieces that can be cut from 27 cm long ribbon is 15.
Therefore, the number of