Pre-College Mathematics 100 Evening Division Israel Zambrano
This course offers an in-depth exploration of key algebraic concepts and the real number system, designed to build a strong mathematical foundation. You’ll begin by mastering the properties of real numbers, which will serve as the basis for solving and graphing a variety of equations and inequalities. As you progress, you'll perform essential operations on polynomials and exponents, and learn to factorize complex algebraic expressions with confidence. The course also covers solving equations and inequalities involving two variables, along with mastering the techniques needed to solve systems of linear equations. By the end of this course, you'll be equipped with the skills necessary for advanced mathematics and practical problem-solving.
Pre-College Math-Ms. Aretha Flores
This course integrates the topics of arithmetic and beginning algebra. In this course you will add, subtract, multiply, and divide whole numbers, fractions, decimals, and solve related applications; compute percent and solve related applications; find the perimeter and area of plane figures and volumes of solids; perform operations on signed numbers; solve linear equations and inequalities in one variable; perform operations on and factor polynomials; evaluate and simplify expressions with integer exponents; simplify radicals; graph linear equations; simplify algebraic fractions; and solve applications of these topics. It provides a fundamental algebraic concept which serve as a preparatory course for Math 101.
Intermediate Algebra Section one - Mr. F. Yaxcal
This Course consists of topics covered in the final years of high school Algebra and the introductory aspects of College Algebra. It serves as a prerequisite to Business Courses and provides a Mathematical background for students studying in the scientific field. It is vital that students master all the techniques taught in this course, as they are prerequisite to most of the Mathematical Courses. This course fulfills a general core requirement.
Statistical Analysis II
This continuation course further develops the use of appropriate statistical language in written and oral presentation. It will engage students in mathematical; thinking and modeling to examine and solve problems from a wide variety of disciplines. This course studies the use of sampling distribution and confidence intervals in providing information about population (mean and proportion). It also looks at the relevance of tests of hypotheses regarding statements about a population parameter (use of normal versus student distribution). Other topics cover the application of Chi-squared test for independence in a contingency table followed by finding possible association between variables through correlation and linear equation.
Trigonometry, Geometry and Vectors
This course deals with the description of the behavior of trigonometric functions. Establishment of trigonometric identities (compound-angled identities, double/half angle identities, factor identities) will be discussed followed by skills to solve trigonometric equations (including the harmonic form). This course also studies the mathematical field called Co-ordinate Geometry: gradient, equation of a straight line, parallel/perpendicular lines, equation of a circle, Cartesian equation versus parametric representation and points of intersection between curves. At the end of this course the topic Vectors will be discussed. This includes equality, addition, subtraction, scalar multiplication, position/unit/displacement vectors, magnitude and direction of a vector, scalar dot product.
Calculus I
Calculus-I will introduce starting concepts in the Calculus field: Limits, Differentiation and Integration. This course will study the concept of a limit of a function; the continuity/discontinuity of a function; Limit Theorems and The Intermediate Value Theorem. Differentiation discusses the concepts of gradient at a point on a graph, method of First Principles, finding the derivative, product/quotient/chain rules, second derivatives and stationary points. Integration includes the topics: finding integrals (definite/indefinite), integration theorems (linearity), finding areas/volumes, solving differential equations.