2. Show that any positive odd integer is of the form 6q + 1, or 64+3, or 64 + 5, where o is
some integer.
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LET a= ANY POSITIVE INTEGER AND b=6
THEREFORE,
a CAN BE,
a=6q ...(1)
a=6q+1 ...(2)
a=6q+2 ...(3)
a=6q+3 ...(4)
a=6q+4 ...(5)
a=6q+5 ...(6)
IN EQ.(2),(4)AND(6), a WILL BE ODD NUMBER.(SINCE IN THESE CASES a WILL NOT BE DIVISIBLE BY 2).
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