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x^2 x1=0 then alpha^(2009)beta^(2009)=

# x^2 x1=0 then alpha^(2009)beta^(2009)=

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x^2 x1=0 then alpha^(2009)beta^(2009)=
If alpha and beta are the roots of the equation x^2 - x +1 , If alpha and beta be the roots of equation x^2-x+1=0, then , If alpha and beta be the roots of equation x^2-x+1=0, then , Ask Questions for CBSE Class 11 , Maths , Binomial Theorem, Solved: If Alpha And Beta Are The Roots Of The Equation X2 , Alpha Beta roots of a Quadratic equation - The Student Room, If $\alpha$ and $\beta$ are the , Q.1 If alpha,beta are the roots of the equation x^2-2x+3=0 , If $\alpha$ and $\beta$ are the .
x2-x+1=0By Shridharacharya's formula, we havex=1±1-42=1±-32=1±i32=1+i32 or 1-i32=--1-i32 or --1+i32=-ω2 or -ωHenceα=-ω and β=-ω2Also we know thatω3n=1 and1+ω+ω2=1..iα2009+β2009=α2007.α2+β2007.β2 2007 is a multiple of 3=-ω2007 -ω2+-ω22007 -ω22=-ω2007 ω2-ω22007 ω4=-1.ω2-1.ω3.ω=-ω2-ωUsing i we get=1 Answer. If #alpha# and #beta# are the roots of the equation #x^2 - x +1 = 0#, then #alpha^2009 + beta^2009# is?. If alpha and beta be the roots of equation x^2-x+1=0, then alpha^2009 + beta^2009 is equal to [Ans: 1] - Math - Logs Equations and Inequalities.
If alpha and beta be the roots of equation x^2-x+1=0, then alpha^2009 + beta^2009 is equal to? [Ans: 1]. if alpha and beta are the roots of the equation x2-x 1=0 then alpha power 2009 beta power 2009 . Tags: Class 11 , Maths , Binomial Theorem Asked by krishna Murari. If alpha and beta are the roots of the equation x2 - x + 1 = 0, then alpha 2009 + beta 2009 = Show transcribed image text If alpha and beta are the roots of the equation x2 - x + 1 = 0, then alpha 2009 + beta 2009 = Expert Answer. 100 %(1 rating) This problem has been solved! See the answer . Previous question Next question . x^2+4x-6=0 with roots ALPHA, Beta. Find equation for roots ALPHA^2 + BETA and BETA^2 + ALPHA. I feel like i'm so lost when the roots change from beta^2 or alpha^3 or when is 1/(over)b^2 etc Find equation for roots ALPHA^2 + BETA and BETA^2 + ALPHA.. Here,Let. a*sqrt(x) + b*x + c = 0 be a quadratic equation. Now,Let. alpha , beta be the roots of the quadratic equation (Since only 2 roots can exist for a quadratic equation). #Q.1# If #alpha,beta# are the roots of the equation #x^2-2x+3=0# obtain the equation whose roots are #alpha^3-3 alpha^2+5 alpha -2# and #beta^3-beta^2+beta+5#?.