Let alpha and beta be the two distinct roots of the equation 2x2−6x+k=0, such that α+β and αβ are

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If alpha and beta are the zeroes of the polynomial then find alpha square + beta square | alpha cubeIf alpha and beta are the zeroes of the polynomial then find alpha square + beta square | alpha cube
quadratic formula in 12 seconds!quadratic formula in 12 seconds!
ROOTS OF QUADRATIC EQUATIONS (alpha and beta)ROOTS OF QUADRATIC EQUATIONS (alpha and beta)
If 𝛼 and 𝛽 are the roots of the equations 2𝑥^2+4𝑥+6=0. Find 𝛼^2−𝛽^2 #quadraticequation #subscribeIf 𝛼 and 𝛽 are the roots of the equations 2𝑥^2+4𝑥+6=0. Find 𝛼^2−𝛽^2 #quadraticequation #subscribe
\[\alpha ,\beta \] be distinct root \[{x^2} - \left( {{t^2} - 5t + 6} \right)x + 1 = 0,t \in R\]\[\alpha ,\beta \] be distinct root \[{x^2} - \left( {{t^2} - 5t + 6} \right)x + 1 = 0,t \in R\]
If α and β are the zeroes of the polynomial f(x)=x^2-6x+k, find the value of k, such that α^2+β^2=40If α and β are the zeroes of the polynomial f(x)=x^2-6x+k, find the value of k, such that α^2+β^2=40
If α and β are the zeroes of the quadratic polynomial f(x)=6x^2+x-2, find the value of α/β+β/α...If α and β are the zeroes of the quadratic polynomial f(x)=6x^2+x-2, find the value of α/β+β/α...