use ideal to show that the square any positive integer is form 3p, 3p+1
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Answer:
Step-by-step explanation:
Using Euclid division lemme
Integer is of form 3q 3q+1 and 3q+2
(3q)^2=9q^2 =3p where p=3q2
(3q+1)^2=9q^2+1+6q=3p+1 where p=3q^2+2q
(3q+2)^2=9q^2+4+12q=3p+1 where p=3q^2+4q+1
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