If α, β ∈ C are the distinct roots of the equation x² - x + 1 = 0 then α¹⁰¹ + β¹⁰⁷ is equal to

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If α,ß∈C are the distinct roots, of the equation x^2-x+1=0, then α^101+ß^107 is equal to If α,ß∈C are the distinct roots, of the equation x^2-x+1=0, then α^101+ß^107 is equal to
If α, β e C are the distinct roots, of the equation x2−x+1=0, then α101+β107 is equal to : If α, β e C are the distinct roots, of the equation x2−x+1=0, then α101+β107 is equal to :
If α, β ∈ C are the distinct roots, of the equation x2 - x + 1 = 0, then α101+..I Doubtify JEE If α, β ∈ C are the distinct roots, of the equation x2 - x + 1 = 0, then α101+..I Doubtify JEE
If alpha, beta in C are distinct roots of the equation x^2+1=0 then alpha^(101)+beta^(107) is eq... If alpha, beta in C are distinct roots of the equation x^2+1=0 then alpha^(101)+beta^(107) is eq...
If α,β∈C are the distinct roots of the equation x^2−x+1=0, then α^101+β^107 is equal to | JEE Mains If α,β∈C are the distinct roots of the equation x^2−x+1=0, then α^101+β^107 is equal to | JEE Mains
If `alpha, beta in C` are distinct roots of the equation `x^2+1=0` then `alpha^(101)+beta^(107)` is If `alpha, beta in C` are distinct roots of the equation `x^2+1=0` then `alpha^(101)+beta^(107)` is
How to derive formulas of the roots of Quadratic Equations How to derive formulas of the roots of Quadratic Equations
Let α and β be the distinct roots of the equation x 2 + x − 1 = 0 𝑥 2 + 𝑥 − 1 = 0 . Consider the Let α and β be the distinct roots of the equation x 2 + x − 1 = 0 𝑥 2 + 𝑥 − 1 = 0 . Consider the