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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: square roots

1.7 Power Rules

by Judy - Ling Hing Published May 17, 2021May 17, 2021

To raise a power to a power. multiply the exponents. ex. (2+2)4= 44= 256 power rule can be applied to both products and quotients

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1.4: Defining a Power

by Judy - Ling Hing Published February 24, 2021February 24, 2021

Exponential Notation: ex. 2x2x2x2x2 = 25 ex. 2x2x2x2x2x2= 26 ex. 2x2x2x2x2x2x2= 27  Notes: Even number of negative signs= positive number Odd number of negative signs= negative number –26 is ONLY putting the ‘2’ to the power of 5, NOT the negative. Therefore, the answer would still be negative because (-)(2)(2)(2)(2)(2)(2) = -64 (-2)6 is putting…

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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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