X plus one upon x x x minus one upon x x x square + 1 upon x square x x raise to the power 4 + 1 upon X raise to the power 4
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Given : (x + 1/x) (x - 1/x) (x 2 + 1/x 2 ) (x 4 + 1/x 4 )
To find : Simplify
Solution:
(x + 1/x) (x - 1/x) (x² + 1/x² ) (x⁴ + 1/x⁴)
Using identity (a + b)(a - b) = a² - b²
a = x , b = 1/x
=(x² - 1/x² ) (x² + 1/x² ) (x⁴ + 1/x⁴)
now a = x² & b = 1/x²
= ( (x²)² -(1/x²)²)(x⁴ + 1/x⁴)
= (x⁴ - 1/x⁴)(x⁴ + 1/x⁴)
now a = x⁴ & b = 1/x⁴
= ((x⁴)² - (1/x⁴)²)
= x⁸ - 1/x⁸
(x + 1/x) (x - 1/x) (x² + 1/x² ) (x⁴ + 1/x⁴) = x⁸ - 1/x⁸
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