(A) The maximum number of columns in which they can march is given by the $HCF$ of $616$ and $32$.We use Euclid's division algorithm to find the $HCF$

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(A) The maximum number of columns in which they can march is given by the $HCF$ of $616$ and $32$.We use Euclid's division algorithm to find the $HCF$:$616 = 32 \times 19 + 8$$32 = 8 \times 4 + 0$Since the remainder is $0$,the $HCF$ of $616$ and $32$ is $8$.Therefore,the maximum number of columns in which they can march is $8$.

Class 10 Mathematics Real Numbers Textbook - Real Numbers

Medium

An army contingent of $616$ members is to march behind an army band of $32$ members in a parade. The two groups are to march in the same number of columns. What is the maximum number of columns in which they can march?

A
$8$
B
$10$
C
$6$
D
$4$

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Write down the decimal expansion of the rational number $\frac{15}{1600}$.

Medium

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Find the $LCM$ and $HCF$ of the following integers by applying the prime factorisation method: $8, 9$ and $25$.

Medium

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Without actually performing the long division,state whether the following rational number will have a terminating decimal expansion or a non-terminating repeating decimal expansion: $\frac{35}{50}$.

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Express $156$ as a product of its prime factors.

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Without actually performing the long division,state whether the following rational number will have a terminating decimal expansion or a non-terminating repeating decimal expansion: $\frac{23}{2^{3} \times 5^{2}}$

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An army contingent of $616$ members is to march behind an army band of $32$ members in a parade. The two groups are to march in the same number of columns. What is the maximum number of columns in which they can march?

Similar Questions

Write down the decimal expansion of the rational number $\frac{15}{1600}$.

Find the $LCM$ and $HCF$ of the following integers by applying the prime factorisation method: $8, 9$ and $25$.

Without actually performing the long division,state whether the following rational number will have a terminating decimal expansion or a non-terminating repeating decimal expansion: $\frac{35}{50}$.

Express $156$ as a product of its prime factors.

Without actually performing the long division,state whether the following rational number will have a terminating decimal expansion or a non-terminating repeating decimal expansion: $\frac{23}{2^{3} \times 5^{2}}$

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