The learner is able to investigate thoroughly the mathematical relationship in various situations, formulate real-life problems involving quadratic functions and solve them using a variety of strategies. This activity enables the students to apply the properties of quadratic function to work on real-life problems. Solution is presented in an unclear manner. The first activity that the students will do in this lesson is to describe and simplify expressions involving square roots and other mathematics concepts. Solve for one variable in terms of the other in the first equation then substitute this to the second equation. The coordinates of the vertex is related to the width and the largest area. March 24, Activity 3: The lesson provided the students with opportunities to describe quadratic equations and solve these by extracting square roots.

## 1. Solving Quadratic Equations by Factoring

In Activity 1, the students will be asked to solve linear equations and quadratic equations that can be solved bby extracting square roots. This activity provides the students opportunity to solve problem in physics. Tell them to explain their answer. Ask the students to perform activities that would help them recall the different mathematics concepts previously studied. If such is the case, ask them to perform Activity 3.

CASE STUDY EARTHQUAKE LEDC

This activity allows the students to solve problems on maximizing profit involving quadratic functions.

The length is m and the width is 40 m. Entice the students to find out the answers to these questions and to determine the vast applications of quadratic equations, quadratic inequalities, and rational algebraic equations through this module. Activity 2 is an introductory activity to quadratic function. A journal on how to determine quadratic equation given the roots, and the sum and product of roots g.

In this activity, the students will be dealing with a geometry problem that requires concepts of quadratic functions to find the solution. The product of the roots is As they go through this lesson, tell them to think of this important question: Let the students realize the number of solutions a linear answfrs or a quadratic equation has. Activity 13 provides the students with an opportunity to deal with a mathematical solviing. Designs Design is complex, Design is simple Design is limited Design is simple. Illustrations of Quadratic 4.

UNDERCOVER LOVER ESSAY POTNA LYRICS

Drawing a diagram helps students understand what a given situation is all about. These values are required by the quadratic formula in order to solve a given quadratic equation. Similarly, the value of y when x is 1 is 0. Emphasize in this activity the Zero- Product Property. The graph of the equation consists of ordered pairs of b. Lastly, the students will apply the mathematical concepts they learned in solving real-life problems.

Formulate problems involving these concepts particularly quadratic equations and inequalities. Quadratic Equations and Inequalities A. Elementary Algebra with Applications. Let them find out why the quadratic formula can be used in solving any quadratic equations. Before proceeding to the next activities, let the students give a brief summary of the activities done. Let the students perform Activity 2. Guide for Activity 4 1. The roots are rational and equal. The function is quadratic. Remind the students to apply the mathematical concepts they learned throughout the module to eolving the problems.