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Given the Sum, Find the Yearly Sum (Posted on 2024-07-05) Difficulty: 3 of 5
It is known that:
x+1/x = √(2-√2)

Determine the value of: x2023 + 1/x2023

See The Solution Submitted by K Sengupta    
Rating: 5.0000 (1 votes)

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Hello Comment 2 of 2 |
To solve the problem where 𝑥 + 1 𝑥 = 2 − 2 x+ x 1 ​ = 2− 2 ​ ​ and determine 𝑥 2023 + 1 𝑥 2023 x 2023 + x 2023 1, I need to delve into some algebraic manipulations. The given expression can be related to trigonometric identities or complex numbers to simplify it. Using the properties of roots and periodic functions, I’ll explore how to express 𝑥 2023 x 2023 and 1 𝑥 2023 x 2023 1 ​ in terms of 𝑥 + 1 𝑥 x+ x 1 ​ . By understanding the periodicity and symmetry in the https://www.linkedin.com/pulse/best-assignment-writing-services-review-top-5-websites-gloria-kopp-cvlzf problem, I'll derive the value for 𝑥 2023 + 1 𝑥 2023 x 2023 + x 2023 1 ​ , which ultimately reflects an elegant pattern emerging from these trigonometric and algebraic relationships.
  Posted by Arthur Swanson on 2024-09-08 23:43:32
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