Let a,b∈R such that the equation ax^2−2bx+15=0 has a repeated root α. If α and β are the roots of

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let a,b €R be such that the equation ax²-2bx+15=0 has a repeated roots alpha. if alpha and beta are

Let a,b€R be such that the equation ax^2-2bx+15=0, has a repeated root Alpha. If alpha and beta are

Let \[a,b \in R\] be equation \[a{x^2} - 2bx + 15 = 0\] has a repeated root \[\alpha \]. If \[\alpha

Let a,b∈R be such that the equation ax^2-2bx+15=0 has a repeated root α. If α and β are the roots of

Let a,b€R be such that equation ax^2-bx+15=0 has a repeated root alpha. If alpha and beta| Quadratic

How to derive formulas of the roots of Quadratic Equations

de vergelijking ax2–2bx + 15 = 0 heeft een herhaalde wortel α. Als α en β wortels zijn van x2–2bx...

Let a, b ∈ R, a ≠ 0 be such that the equation, ax2 - 2bx + 5 = 0 has a repeated root α, which is als