Answer and Explanation:1 The discriminant of the quadratic equation is, D=B2−4AC, for the quadratic equationAx2+Bx+C=0. If the... Learn more about this topic: Quadratic Function | Formula, Equations & Examples from Chapter 4/ Lesson 10 ...
Ask a question Our experts can answer your tough homework and study questions. Ask a question Search AnswersLearn more about this topic: Imaginary Numbers | Definition, History & Examples from Chapter 5 / Lesson 1 158K What is an imaginary number? Learn about imaginary numbers...
Quadratic inequalities is a topic that comes up a lot in various mathematical problems. To solve them, one has to first solve the equality and then determine the solution by looking at the graph.
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(nonzero) squares ink, we see that the signature and rank yield a complete answer for all such fields. This comes down to fields of characteristic zero containing{\mathbb Q}(\sqrt {2}, \sqrt {3}), and in characteristicp>3, these are all fields ifp\equiv \pm 1\mod 24, those ...
Answer and Explanation:1 Given our quadratic equation: {eq}ax^2 + bx + c = 0 {/eq} Using the factored form: {eq}a(x - x_1)(x - x_2) = 0 {/eq} Since our two solutions are... Learn more about this topic: Quadratic Equation |...
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Moreover, numerical examples are given to demonstrate the solution variety of our flexible models and the numerical verifiability of the proposed schemes.Similar content being viewed by others Adjustable robust multiobjective linear optimization: Pareto optimal solutions via conic programming Article 03 ...
We will not attempt to prove this theorem but note carefully what it states. We can never multiply two numbers and obtain an answer of zero unless at least one of the numbers is zero. Of course, both of the numbers can be zero since (0)(0) = 0. ...