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prove that every positive integer different from 1 can be expressed as a product of non negative power of 2 and an odd no
let n be a positive integer different from 1
then it can be expressed as : n= p1a1p2a2p3a3......pkak
there can be 2 different possibilities
1)- when p1 = 2 and p1a1p2a2p3a3......pkak are odd positive integers
n= 2a1 x ( p1a1p2a2p3a3...... pkak )
n = ( a non- negative power of 2) x (an odd positive integer)
2)- whem each of p1a1p2a2p3a3......pkak are odd positive integers
n = p1a1p2a2p3a3......pkak
n = 20 x p1a1p2a2p3a3......pkak
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