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Work is devoted to the study of nonlinear algebraic systems with three unknowns and is a continuation of the author's research in this area. Previously, for nonlinear algebraic of system of equations was built analog determinant of Kramer and it is given a necessary and sufficient condition for the existence of solutions of nonlinear algebraic systems with a complex dependence on the variables. For two-parameter systems in the abstract case, it is obtained the results to determine the conditions for finding the number of solutions. In this paper describes the method of determining the conditions on the coefficients of algebraic systems to establish the number of solutions of the algebraic system of equations, when an unknowns part in the system as polynomials in any finite degree. This method can be applied to other algebraic systems with more than three unknown variables.
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Work is devoted to the study of nonlinear algebraic systems with three unknowns and is a continuation of the author's research in this area. Previously, for nonlinear algebraic of system of equations was built analog determinant of Kramer and it is given a necessary and sufficient condition for the existence of solutions of nonlinear algebraic systems with a complex dependence on the variables. For two-parameter systems in the abstract case, it is obtained the results to determine the conditions for finding the number of solutions. In this paper describes the method of determining the conditions on the coefficients of algebraic systems to establish the number of solutions of the algebraic system of equations, when an unknowns part in the system as polynomials in any finite degree. This method can be applied to other algebraic systems with more than three unknown variables.
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Math 10.6
1.
Section 10.6 Solve quadratic
equations by the quadratic formula I will solve quadratic equations by the quadratic formula
2.
3.
4.
Example 1
5.
Example 1
6.
Example 2
7.
Example 2
8.
Example 3
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Example 3
10.
Example 4
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Example 4
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13.
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