From Wikipedia, the free encyclopedia


The discriminant Δ of the quadratic equation is equal to

Based on the value of the discriminant, roots can be divided to 3 types : [1]

  • if Δ>0 , two real distinct roots
  • if Δ=0 , one double root

  • if Δ<0, two complex roots

The sum of the roots is equal to

The product of the roots is equal to [2]

  1. ^ Hong, D., & Mi Choi, K. (2014). A comparison of Korean and American secondary school textbooks: The case of quadratic equations. Educational Studies in Mathematics, 85(2), 241-263. Retrieved October 2, 2020, from http://www.jstor.org/stable/43589818
  2. ^ Schuloff, A. (2007). COMPLEX CONJUGATES. The Mathematics Teacher, 100(6), 391-391. Retrieved October 2, 2020, from http://www.jstor.org/stable/27972264
From Wikipedia, the free encyclopedia


The discriminant Δ of the quadratic equation is equal to

Based on the value of the discriminant, roots can be divided to 3 types : [1]

  • if Δ>0 , two real distinct roots
  • if Δ=0 , one double root

  • if Δ<0, two complex roots

The sum of the roots is equal to

The product of the roots is equal to [2]

  1. ^ Hong, D., & Mi Choi, K. (2014). A comparison of Korean and American secondary school textbooks: The case of quadratic equations. Educational Studies in Mathematics, 85(2), 241-263. Retrieved October 2, 2020, from http://www.jstor.org/stable/43589818
  2. ^ Schuloff, A. (2007). COMPLEX CONJUGATES. The Mathematics Teacher, 100(6), 391-391. Retrieved October 2, 2020, from http://www.jstor.org/stable/27972264

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