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          Quarter     Content Standards     Performance Standards                          Most Essential Learning competencies                          Duration

                        The learner…             The learner…                                          The learner…
                    inequalities and       real-life problems         describes the relationship between the coefficients and the roots of a quadratic   Week 2 to
                    functions, and         involving quadratic        equation.                                                                              3
                    rational algebraic     equations, inequalities    solves equations transformable to quadratic equations (including rational algebraic
                    equations.             and functions, and         equations).
                                           rational algebraic         solves problems involving quadratic equations and rational algebraic equations.    Week 4
                                           equations and solve        illustrates quadratic inequalities                                                 Week 5
                                           them using a variety of    solves quadratic inequalities.
                                           strategies.                solves problems involving quadratic inequalities.
                                                                      models real-life situations using quadratic functions.                             Week 6
                                                                      represents a quadratic function using: (a) table of values; (b) graph; and (c)
                                                                      equation.
                                                                                                                     2
                                                                                                                                                2
                                                                      transforms the quadratic function defined byy = ax + bx + cinto the formy = a(x – h)  + k.   Week 7 to
                                                                      graphs a quadratic function: (a) domain; (b) range; (c) intercepts;  (d) axis of       8
                                                                      symmetry; (e) vertex; (f) direction of the opening of the parabola.
                                                                      analyzes the effects of changing the values of a, h and k in the equation y = a(x –
                                                                        2
                                                                      h)  + k of a quadratic function on its graph.
                                                                      determines the equation of a quadratic function given: (a) a table of values; (b)   Week 9
                                                                      graph; (c) zeros.
                                                                      solves problems involving quadratic functions.
            Q2      demonstrates           is able to formulate and   illustrates situations that involve the following variations: (a) direct; (b) inverse; (c)   Week 1 to
                    understanding of key  solve accurately            joint; (d) combined.                                                                   2
                    concepts of variation  problems involving         translates into variation statement a relationship between two quantities given
                    and radicals.          radicals.                  by: (a) a table of values; (b) a mathematical equation; (c) a graph, and vice versa.
                                                                      solves problems involving variation.
                                                                      applies the laws involving positive integral exponents to zero and negative integral   Week 3
                                                                      exponents.
                                                                      simplifies expressions with rational exponents.                                    Week 4
                                                                      writes expressions with rational exponents as radicals and vice versa.
                                                                      derives the laws of radicals.                                                      Week 5
                                                                      simplifies radical expressions using the laws of radicals.                         Week 6
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