find the hcf of x²_x+1;x⁴+x
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Answer:
x³ – 1= x³ - 1³
= (x - 1)(x²+x+1)
x² + x² + 1 = (x² + 2x² + 1) - x²
= (x² + 1)² - (x)²2
= (x² +1+x)(x² + 1 - x)
= (x² + x + 1)(x² − x + 1)
Hence, H.C.F. of x³ - 1 and x¹ + x² + 1 is
x² + x + 1.
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