Given that, a-1a=m =(a-1a)2=m2 =a2-2×a×1a+1a2=m2 =a2+1a2-2=m2 =a2+1a2=m2+2 =(a2+1a2)2=(m2+2)2=(a2)2+2×a2×1a2+(1a2)2=(m2)2+2×m2×2+22 =a4+2+1a4=m4+4m2+4 ∴a4+1a4=m4+4m2+2 (proved)
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