How many pieces of $\dfrac{1}{4}$m length can Shreya cut from a tape of length $6\dfrac{1}{2}$m?
Answer
634.8k+ views
Hint: In this type of questions, using the formula (No. of pieces possible$=\dfrac{\text {Total length of the tape}}{\text {desired length of each piece}}$) we can get the required solution.
Complete step-by-step answer:
Given:
Desired length for each piece is $\dfrac{1}{4}$m.
Total Length of tape is $6\dfrac{1}{2}$m.
$6\dfrac{1}{2} = \dfrac{{13}}{2}$m
Therefore, number of pieces possible $ = \dfrac{\text {Total length of the tape}}{\text {desired length of each piece}}$
number of pieces possible, $
n = {\dfrac{\dfrac{{13}}{2} }{\dfrac{1}{4}}}
= \dfrac{{13}}{2} \times 4
= 26
$
Therefore, the number of pieces possible of length $\dfrac{1}{4}$m is 26.
Note: Whenever such a type of question appears, use the concept of dividing a larger piece into smaller pieces by dividing the total length of the tape with the desired length of the piece, and then you can easily solve these types of questions.
Complete step-by-step answer:
Given:
Desired length for each piece is $\dfrac{1}{4}$m.
Total Length of tape is $6\dfrac{1}{2}$m.
$6\dfrac{1}{2} = \dfrac{{13}}{2}$m
Therefore, number of pieces possible $ = \dfrac{\text {Total length of the tape}}{\text {desired length of each piece}}$
number of pieces possible, $
n = {\dfrac{\dfrac{{13}}{2} }{\dfrac{1}{4}}}
= \dfrac{{13}}{2} \times 4
= 26
$
Therefore, the number of pieces possible of length $\dfrac{1}{4}$m is 26.
Note: Whenever such a type of question appears, use the concept of dividing a larger piece into smaller pieces by dividing the total length of the tape with the desired length of the piece, and then you can easily solve these types of questions.
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