If alpha beta are the roots of the equation x 2 x 1 0 and S n 2023 alpha....

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NEWTON NEWTON'S FORMULA: If alpha,beta are the roots of the equation, x^2-x-1=0, Sn=2023alpha^n+2024beta^n
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If alpha and beta are the roots of the equation x^2−x+1=0, then α^99+β^107 is equal to If alpha and beta are the roots of the equation x^2−x+1=0, then α^99+β^107 is equal to
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JEE mains 2024 | Quadratic Equation | #pyqs #iitjee If α,β are the roots of the equation x²-x-1=0 JEE mains 2024 | Quadratic Equation | #pyqs #iitjee If α,β are the roots of the equation x²-x-1=0
alpha and beta are distinct roots of the equation x^2-(t^2-5t+6)x+1=0, an=alpha^n+beta^n. Then.. alpha and beta are distinct roots of the equation x^2-(t^2-5t+6)x+1=0, an=alpha^n+beta^n. Then..
Let \( \alpha, \beta \), be the roots of the equation \( a x^{2}+b x+c=0 \). Let \( S_{n}=\alpha... Let \( \alpha, \beta \), be the roots of the equation \( a x^{2}+b x+c=0 \). Let \( S_{n}=\alpha...