2. Show that any positive odd integer is of the form 6q+1, or 6q+3. or 6q+5, where q is
some integer
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We know that,
using Euclid's lemma, r = 0,1,2,3,4,5
✔️when r=0
a = 6q + 0
✔️when r = 1
a = 6q + 1
✔️when r = 2
a = 6q + 2
✔️when r = 3
a = 6q + 3
✔️when r = 4
a = 6q + 4
✔️when r = 5
a = 6q + 5
It is given in question that a is odd positive integer. which are a = 6q + 1, 6q + 3, 6q + 5.
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