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2010-12-12
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原式化为a^2-a-1=0①,假设a=1,带入①,1^2-1-1=-1≠0,∴a≠1.①式两边乘以a+1得:(a+1)(a^2-a-1)=0,化简:a^3-2a-1=0②.同理可证a^5=4a+3.
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A的5次方=A的平方xA的平方XA
=A(A+1)(A+1)
=A(A的平方+2A+1)
=A(A+1+2A+1)
=A(3A+2)
=3A的平方+2A
=3(A+1)+2A
=5A+3
=A(A+1)(A+1)
=A(A的平方+2A+1)
=A(A+1+2A+1)
=A(3A+2)
=3A的平方+2A
=3(A+1)+2A
=5A+3
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a*a*a*a*a
= (a*a)(a*a)*a
= (a+1)(a+1)*a
=(a*a+2a+1)*a
={(a+1)+2a+1}*a
= (3a+2)*a
=3a*a+2a
=3(a+1)+2a
=5a+3
= (a*a)(a*a)*a
= (a+1)(a+1)*a
=(a*a+2a+1)*a
={(a+1)+2a+1}*a
= (3a+2)*a
=3a*a+2a
=3(a+1)+2a
=5a+3
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