Let α and ß be the roots of equation x^2+x+1=0. The equation whose roots are α^19 and ß^7 is

If α,ß∈C are the distinct roots, of the equation x^2-x+1=0, then α^101+ß^107 is equal to

the roots of the quadratic equation x2+x-1=0 are the roots of the quadratic equation X ^ 2 + X - 1

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The number of real roots of the equation 2 x^4+5 x^2+3=0, is 👇

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The sum of the roots of the equation, x^2+|2x-3|-4=0, is

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(x² + 1)² - x²= 0 has a) four real roots. b) two real roots c) no real roots. d) one real

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逆根をもつ二次方程式を求める

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