Mathematics
Mathematics, 02.07.2019 01:10, fifthward92

Another way to present the fundamental theorem of algebra is to state that, "for any polynomial equation of degree n with real coefficients, there exist n complex solutions." why is it important to learn about complex solutions? why is it remarkable that with real coefficients, there must be complex solutions?
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Mathematics, 25.09.2019 08:30, zhuotingwu147
Use the quadratic polynomial 3x2βˆ’3xβˆ’90 to answer the questions. a: which summary correctly applies the fundamental theorem to the quadratic polynomial? b: which statement correctly verifies the application of the fundamental theorem of algebra? select one answer for question a, and select one answer for question b. a: this polynomial has a degree of 2, so the equation 3x2βˆ’3xβˆ’90=0 has more than two roots. b: the quadratic equation 3x2βˆ’3xβˆ’90=0 has two real solutions, x=6 or x=βˆ’5, and therefore has two real roots. b: the quadratic equation 3x2βˆ’3xβˆ’90=0 has one real solution, x=5, and therefore has one real root with a multiplicity of 2. a: this polynomial has a degree of 2, so the equation 3x2βˆ’3xβˆ’90=0 has two or fewer roots. a: this polynomial has a degree of 2, so the equation 3x2βˆ’3xβˆ’90=0 has exactly two roots. b: the quadratic equation 3x2βˆ’3xβˆ’90=0 has two real solutions, x=βˆ’6 or x=5, and therefore has two real roots.
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Mathematics, 05.10.2019 06:00, sky724
Use the quadratic polynomial 3x2βˆ’3xβˆ’90 to answer the questions. a: which summary correctly applies the fundamental theorem to the quadratic polynomial? b: which statement correctly verifies the application of the fundamental theorem of algebra? select one answer for question a, and select one answer for question b. b: the quadratic equation 3x2βˆ’3xβˆ’90=0 has two real solutions, x=6 or x=βˆ’5, and therefore has two real roots. b: the quadratic equation 3x2βˆ’3xβˆ’90=0 has one real solution, x=5, and therefore has one real root with a multiplicity of 2. b: the quadratic equation 3x2βˆ’3xβˆ’90=0 has two real solutions, x=βˆ’6 or x=5, and therefore has two real roots. a: this polynomial has a degree of 2, so the equation 3x2βˆ’3xβˆ’90=0 has more than two roots. a: this polynomial has a degree of 2, so the equation 3x2βˆ’3xβˆ’90=0 has exactly two roots. a: this polynomial has a degree of 2, so the equation 3x2βˆ’3xβˆ’90=0 has two or fewer roots.
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Mathematics, 23.10.2019 23:00, tmax8437
Quickly, will mark brainliest, 50 pts another way to present the fundamental theorem of algebra is to state that, "for any polynomial equation of degree n with real coefficients, there exist n complex solutions." why is it important to learn about complex solutions? why is it remarkable that with real coefficients, there must be complex solutions?
Answers: 1
continue
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Mathematics, 13.11.2019 05:31, abbeyj4737
Quickly, will mark brainliest, 50 pts another way to present the fundamental theorem of algebra is to state that, "for any polynomial equation of degree n with real coefficients, there exist n complex solutions." why is it important to learn about complex solutions? why is it remarkable that with real coefficients, there must be complex solutions?
Answers: 1
continue
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