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Categories: Polynomials Conic sections Quadratic forms Determinants Algebraic number theory |
Summary Of: Discriminantthe discriminant of the quadratic polynomial... The discriminant of the cubic polynomial... the discriminant vanishes if and only if the polynomial has multiple roots in its... The discriminant is given by... The concept of discriminant has been generalized to other... Discriminant of an algebraic number field... Discriminant of a polynomial... Discriminant of a conic section... Discriminant of a quadratic form... Discriminant of an algebraic number field... Discriminant of a differentiable function... Discriminant of a polynomial... Discriminant of a polynomial... The discriminant of the general polynomial... The discriminant of the degree 4 polynomial is then obtained from this determinant upon dividing by... the discriminant is equal to... The discriminant can be defined for polynomials over arbitrary... Discriminant of a conic section... Discriminant of a conic section... the discriminant is equal to... If the discriminant is less than 0... If the discriminant is greater than 0... Discriminant of a quadratic form... Discriminant of a quadratic form... Discriminant of an algebraic number field... Discriminant of an algebraic number field... Discriminant of an algebraic number field... Discriminant of an algebraic number field... Discriminant of a differentiable function... Discriminant of a differentiable function... The discriminant in this sense is somewhat related to the discriminant of a polynomial... equal to the discriminant of a quadratic polynomial...Encyclodia Page On: Discriminant
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