Solve Lesson 13 Page 30 Math 10 SBT – Kite>
Topic The polygon domain ABCD in Figure 9 is the solution domain of the system of inequalities: A. \(\left\{ {\begin{array}{*{20}{c}}{x + y \le 4}\\{x + y \ge – 1}\\{x –…
Topic The polygon domain ABCD in Figure 9 is the solution domain of the system of inequalities: A. \(\left\{ {\begin{array}{*{20}{c}}{x + y \le 4}\\{x + y \ge – 1}\\{x –…
Topic Solution domain of the system of inequalities \(\left\{ {\begin{array}{*{20}{c}}{2x – 5y > 1}\\{2x + y > – 5}\\{x + y < – 1}\end{array}} \right.\) is the plane part containing…
Topic The solution domain of the inequality \(2x – 3y > 5\) is a semi-plane (excluding the line \(d:2x – 3y = 5\)) that does not contain any of the…
Topic The uncrossed part (including d) in Figure 11 is the solution domain of the inequality: A. \(2x – 3y \le – 12\) B. \(2x – 3y \ge – 12\)…
Topic Which of the following pairs of numbers is the solution of the system of inequalities \(\left\{ {\begin{array}{*{20}{c}}{x – 2y < 0}\\{x + 3y > – 2} \\{ – x…
Topic Make a negative statement of each of the following statements and consider the truth or falsehood of each of them. a) \(\forall n \in \mathbb{N},n(n + 1)\) is divisible…
Topic Given the equation \(a{x^2} + bx + c = 0\). a) Consider the proposition "If \(a + b + c = 0\) then the equation \(a{x^2} + bx +…
Topic Find \(D = E \cap G\), knowing that E and G are the set of solutions of the two inequalities in each of the following cases: a) \(5x –…
Topic Find the sets \(A = \left[ { – 1;7} \right],B = \left( {m – 1;m + 5} \right)\) where m is a real parameter. Find m to a) \(B…
Topic Let \(A = \left( { – \infty ;m + 1} \right),B = \left[{3;+\infty}\right)\)wheremisarealparameterFindmto:[{3;+\infty}\right)\)vớimlàmộtthamsốthựcTìmmđể: a) \(A \cup B = \mathbb{R}\) b) \(A \cap B\) contains exactly 5 integers Detailed explanation…