prove that if x and y are both posetive odd integer then x square +y square is even but not divisible by 4
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for any odd number x
x^2 = odd
for any two odd numbers a and b
a + b = 2c where z is odd
let a = x^2 and b = y^2
so x^2 + y^2 = a + b = 2c
so even but not divisible by 4
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