If x and y are odd positive integers, then x^2+y^2 is (a) even and divisible by 4 (b) even and no...

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Prove that, if x & y are odd positive integers, then x square + ysquare even but not divisible by 4. Prove that, if x & y are odd positive integers, then x square + ysquare even but not divisible by 4.
If x and y are odd positive integers, then x^2+y^2 is even but not divisible by 4 || Euclid division If x and y are odd positive integers, then x^2+y^2 is even but not divisible by 4 || Euclid division
If x and y are odd positive integers, then x^2+y^2 is even but not divisible by 4 || Euclid division If x and y are odd positive integers, then x^2+y^2 is even but not divisible by 4 || Euclid division
Prove that if x and y are both odd positive integers then (x^2 + y^2) is even but not divisible by 4 Prove that if x and y are both odd positive integers then (x^2 + y^2) is even but not divisible by 4
Prove that if x and y are both odd positive integers then x2 + y2 is even but not divisible by 4 Prove that if x and y are both odd positive integers then x2 + y2 is even but not divisible by 4
If x and y are two odd positive integers, show that x2 + y2 is even but not divisible by 4. If x and y are two odd positive integers, show that x2 + y2 is even but not divisible by 4.
Prove that if x and y are both odd positive integers, then x^2+y^2 is even but not divisible by 4... Prove that if x and y are both odd positive integers, then x^2+y^2 is even but not divisible by 4...
Prove that if x and y are odd positive integers, then x^2 + y^2 is even but not divisible by 4. Prove that if x and y are odd positive integers, then x^2 + y^2 is even but not divisible by 4.