In school annual day function parade, a group of 1309 students need to march behind the band of 408 members. what is the maximum no. of columns in which they can march?
Answers
Answered by
34
We use EDL ( euclid division lemma)
a = bq+r
Than, 1309 = 408 × 3+ 75
408 = 75 ×5+ 33
75 = 33× 2+ 9
33 = 9 × 4 + 1
9 = 1×9 + 0
So HCF of 1309 and 408 is 1
The maximum no. of columns in which they can March is 1
a = bq+r
Than, 1309 = 408 × 3+ 75
408 = 75 ×5+ 33
75 = 33× 2+ 9
33 = 9 × 4 + 1
9 = 1×9 + 0
So HCF of 1309 and 408 is 1
The maximum no. of columns in which they can March is 1
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Answered by
14
Answer:
Step-by-step explanation:
by EDL
1309=408*3+85
408=85*4+68
85=68*1+17
68=17*5+0
HCF =(1309,408)=17
so the maximum no of columnin the marxh is 17
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