show that any postive odd integer is of the form 6q+1 or 6q+5where q€Z
Answers
Answered by
1
Given Euclid's division = a = b q+r .'0 < r < b
6q+r ,' 0 < r < 6
a= 6q , r= 0,1,2,3,4,5,
r= 0 r=1. r=2. r=3. r=4. r=5
6q+0 6q+1 6q+2 6q+3 6q+4. 6q+5
6q
The odd positive integer is in the form of 6q+1 and 6q+5
6q+r ,' 0 < r < 6
a= 6q , r= 0,1,2,3,4,5,
r= 0 r=1. r=2. r=3. r=4. r=5
6q+0 6q+1 6q+2 6q+3 6q+4. 6q+5
6q
The odd positive integer is in the form of 6q+1 and 6q+5
Similar questions