Show that any positive integer is of the from 5q(or)5q+1,5q+2,5q+3,5q+4 for some integer
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Using Euclid's division lemma :
a = bq + r
Step-by-step explanation:
For b = 4
For b = 4possible values of r will be 0,1,2,3
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Answer: Using Euclid's division lemma : Step-by-step explanation: For b = 4 therefore, values of r = 0,1,2,3, a = 5q + 0 = 5q a = 5q + 1 a = 5q + 2 a = 5q + 3. Therefore , 5q ,5q + 1,5q + 3 , are odd positive integers and are not divisible by 2 .HOPE IT HELPS YOU PLEASE MARK ME BRAINLIST✌✌✌
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