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Centennial Math Department

  • Math 9
    • Unit 1: Square Roots, Powers and Exponent Laws
    • Unit 3: Rational Numbers
    • Unit 4: Linear Relations
    • Unit 5: Polynomials
    • Unit 6: Linear Equations
    • Unit 9: Similarity and Scale Factors
  • Pre-Calculus 10
    • Unit 1: Real Numbers
    • Unit 2: Polynomials
    • Unit 3: Relations and Functions
    • Unit 4: Linear Functions
    • Unit 5: Linear Equations
    • Unit 6: Solving Linear Systems
    • Unit 8: Trigonometry
  • Pre- Calculus 11
    • Unit 1: Factoring and Radicals
    • Unit 2: Rational Functions
    • Unit 3: Quadratic Function in General Form
    • Unit 4: Quadratic Functions in Standard Form
    • Unit 5: Quadratic Equations
    • Unit 6: Linear and Quadratic Systems
    • Unit 7: Inequalities
    • Unit 8: Trigonometry
  • Pre-Calculus 12
    • Unit 1: Sequence and Series
    • Unit 2: Transformations
    • Unit 3: Polynomials
    • Unit 4: Radicals and Rational Functions
    • Unit 5: Logarithms
    • Unit 6: Trigonometry Part 1
    • Unit 7: Trigonometry Part 2
    • Unit 8: Conics
  • Calculus 12
    • Unit 1: Functions & Inequalities
    • Unit 2: Limits
    • Unit 3: Derivatives
    • Unit 4: Applications of Derivatives
    • Unit 5: Integrals
    • Unit 6: Applications of Integrals

Tag: Section 2.6

2.6 Combined Transformations

by Savanna Published May 27, 2021

Now that you have learned all about transformations, it’s time to combine them! If you have any questions, feel free to leave them in the comment box down below!

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2.6 Special Factors

by Kelly Published January 26, 2021January 26, 2021

Remember: Difference of Squares: a2 – b2 = (a + b)(a – b) Factoring Perfect Square Trinomials: a2 + 2ab + b2 = (a + b)2 a2 – 2ab + b2 = (a – b)2 General Factoring for Special Factors Factoring Perfect Square Trinomials

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2.6 Graphing Rational Functions

by Savanna Published November 22, 2020November 22, 2020

Do you guys remember how to graph a function? Back in Math 10, we graphed different linear equations such as lines, slopes etc… It’s finally time to graph a rational function! How exciting! But first, what is a rational function? A rational function is f(x) = g(x)/ h(x), where g(x) and h(x) are both polynomials.…

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My Recent Posts

  • Limits
  • 1.8 – Intermediate Value Theorem and Squeeze Theorem
  • 1.7 – Continuity – Formal
  • 1.6- Trigonometric Limits
  • 1.5- More Evaluating Limits Examples
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