if a^2+a=1, prove that a^6+4a^3-1=0
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Step-by-step explanation:
a² + a = 1
cubing on both sides
(a² + a)³ = (1)³
(a²)³ + a³ + 3(a²)(a)(a² + a) = 1
a^6 + a³ + 3a³(1) = 1
a^6 + 4a³ = 1
a^6 + 4a³ - 1 = 0.
Hence proved.
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