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\(M=1.\left(a+b\right)\left(a^2+b^2\right).......\)
\(=\left(a-b\right)\left(a+b\right)\left(a^2+b^2\right)....\)
\(=\left(a^2-b^2\right)\left(a^2+b^2\right)....\)
\(=\left(a^4-b^4\right)\left(a^4+b^4\right)......\)
\(=\left(a^8-b^8\right)\left(a^8+b^8\right)\left(a^{16}+b^{16}\right)\)
\(=\left(a^{16}-b^{16}\right)\left(a^{16}+b^{16}\right)\)
\(=a^{32}-b^{32}\)
1)a)=>x2+y2+2xy-4(x2-y2-2xy)
=>x2+y2+2xy-4.x2+4y2+8xy
=>-3.x2+5y2+10xy
=\(\left(2^2-1\right)\left(2^2+1\right)\left(2^4+1\right)\left(2^8+1\right)\left(2^{16}+1\right)\)
=\(\left(2^4-1\right)\left(2^4+1\right)\left(2^8+1\right)\left(2^{16}+1\right)\)
=...=2^32-1
a+b+c=0 <=> c = -a-b
M = a3+b3+c(a2+b2)-abc
M = a3+b3+(-a-b)(a2+b2)-abc
M = a3+b3-a3-a2b-ab2-b3-abc
M = -a2b-ab2-abc
M = -ab(a+b+c)
M = -ab.0 = 0