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The second method is much easier. The praise must be who remembered to use that second method? Well done, Sir
The decomposition of x^4 + 4 represents the Sophie Germain identity. Genius French mathematician of the Middle Ages.😎
given n=a^4+4, d=2*a^2+4*a+4, use synthetic division of n/d to obtain n/d = ( (a^2)/2 - a + 1 ) (remainder = 0).
I solved it with my first method, but my substitution was:: 2 ^ 55 = a.
2^111-2^56+1
2(2^112 - 2•2^56 + 2)
The second method is much easier. The praise must be who remembered to use that second method? Well done, Sir
The decomposition of x^4 + 4 represents the Sophie Germain identity. Genius French mathematician of the Middle Ages.😎
given n=a^4+4, d=2*a^2+4*a+4, use synthetic division of n/d to obtain n/d = ( (a^2)/2 - a + 1 ) (remainder = 0).
I solved it with my first method, but my substitution was:: 2 ^ 55 = a.
2^111-2^56+1
2(2^112 - 2•2^56 + 2)