The HCF of polynomials (x² -22+1)(x+4) and x²+3x-4) (x+1) is ________.
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Answer:
(x+1/x)² = 3 x+1/x = √3
(x+1/x)³ = x³ + (1/x)³ + 3(x)(1/x) (x + 1/x) √33x³+1/x³ + 3(√3) +1/x³=3√3-3√3 x³+1 x³+1/x³ = 0
Step-by-step explanation:
(x+1/x)² = 3 x+1/x = √3
(x+1/x)³ = x³ + (1/x)³ + 3(x)(1/x) (x + 1/x) √33x³+1/x³ + 3(√3) +1/x³=3√3-3√3 x³+1 x³+1/x³ = 0
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