JEE-MAIN || PREVIOUS YEAR QUESTION | If α, ß are roots of the eq x^2 + (2i - 1) = 0 find |α^8+ß^8|

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Let a and ẞ be the roots of the equation x² + (2i - 1) = 0. Then, the value of a^8 + β^8 is equal to Let a and ẞ be the roots of the equation x² + (2i - 1) = 0. Then, the value of a^8 + β^8 is equal to
Q) Let an and ẞ be the roots of the equation x² + (2i - 1) = 0. Then, the value of a^8 + β^8 is Q) Let an and ẞ be the roots of the equation x² + (2i - 1) = 0. Then, the value of a^8 + β^8 is
Q) Let 𝛼,𝛽 be roots of 𝑥^2+√2 𝑥−8=0. If 𝑈_𝑛=𝛼^𝑛+𝛽^𝑛, then (𝑈_10+√2 𝑈_9)/(2𝑈_8 ) i #jee Q) Let 𝛼,𝛽 be roots of 𝑥^2+√2 𝑥−8=0. If 𝑈_𝑛=𝛼^𝑛+𝛽^𝑛, then (𝑈_10+√2 𝑈_9)/(2𝑈_8 ) i #jee
Let α and β be the roots of the equation x^2+(2i-1) = 0. Then, the value of |α^8+β^8| is equal... Let α and β be the roots of the equation x^2+(2i-1) = 0. Then, the value of |α^8+β^8| is equal...
Let α and β be the root of the equation x^2 +(2i - 1) = 0 Then, the value of |α^8 + β^8| is #iitjee Let α and β be the root of the equation x^2 +(2i - 1) = 0 Then, the value of |α^8 + β^8| is #iitjee
Q) Let 𝛼,𝛽 be roots of 𝑥^2+√2 𝑥−8=0. If 𝑈_𝑛=𝛼^𝑛+𝛽^𝑛, then (𝑈_10+√2 𝑈_9)/(2𝑈_8 ) i #jee2026 #maths # Q) Let 𝛼,𝛽 be roots of 𝑥^2+√2 𝑥−8=0. If 𝑈_𝑛=𝛼^𝑛+𝛽^𝑛, then (𝑈_10+√2 𝑈_9)/(2𝑈_8 ) i #jee2026 #maths #
Let α and β be the roots of the equation x2+(2i−1)=0. Then the Value of | α 8 +β 8 | = Let α and β be the roots of the equation x2+(2i−1)=0. Then the Value of | α 8 +β 8 | =
Q) If 𝛼 and 𝛽 be two roots of the equation 𝑥^2−64𝑥+256=0. Then the value of (𝛼^3/𝛽^5 )^(1/8)+ Q) If 𝛼 and 𝛽 be two roots of the equation 𝑥^2−64𝑥+256=0. Then the value of (𝛼^3/𝛽^5 )^(1/8)+