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624 students of a school have to walk behind a group of 32 teachers of a school in a march-against corruption. The two groups are to march in the same number of columns. What is the maximum number of columns in which they can march?
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624 students of a school have to walk behind a group of 32 teachers of...

Maximum Number of Columns for March Against Corruption

Given Information:
624 students and 32 teachers are marching in the same number of columns.

Factors to Consider:
- The number of students and teachers
- The requirement for the same number of columns

Calculation:
- To find the maximum number of columns, we need to determine the greatest common factor (GCF) of 624 and 32.
- The GCF of 624 and 32 is 8.

Explanation:
- Both groups can march in 8 columns, with each column having 78 students and 4 teachers.
- This arrangement ensures that both the students and teachers march in the same number of columns while maintaining an equal distribution among the columns.

Conclusion:
The maximum number of columns in which the 624 students and 32 teachers can march together is 8. This arrangement allows for a cohesive and organized march against corruption.
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624 students of a school have to walk behind a group of 32 teachers of...
16 number of columns in which they can march
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624 students of a school have to walk behind a group of 32 teachers of a school in a march-against corruption. The two groups are to march in the same number of columns. What is the maximum number of columns in which they can march?
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