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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

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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 number of distinct real roots ofx^4-4x+1=0is:

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Let α and ß be two roots of the equation x^2+2x+2=0, then α^15+ß^15 is equal to

If the roots of lx^2+nx+n = 0 are in ratio p:q then prove that root(p/q)+ root(q/p)+ root (n/l) = 0

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The difference between the corresponding roots of x^2 + ax+ b = 0 and x^2 + bx + a = 0 is same and

Number of real roots of 3x5 +15x - 8 = 0 is | Quadratic Equation