Polynomials Ep. 5 - Multiplying Monomials - 5:30
Math PapaPodcasts26 Tammi 2009

Polynomials Ep. 5 - Multiplying Monomials - 5:30



KEY CONCEPTS:

When multiplying monomials, multiply:

- numbers with numbers
- same letters with same letters

**NOTE: When multiplying the letters with one another keep in mind the exponent rule for multiplying powers with the same base (ADD the exponents)

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Jaksot(27)

Parabolas Ep. 4 - Looking at Parabolas When a is a Fraction - 10:07

Parabolas Ep. 4 - Looking at Parabolas When a is a Fraction - 10:07

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Factoring Ep.1: Guideline to Factoring - 6:34

Factoring Ep.1: Guideline to Factoring - 6:34

KEY CONCEPTS:First step to factoring, is to find a common factor.After that, regardless of whether there is a common factor or not is to count the number of terms.Based on that will determine how to F...

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Polynomials Ep. 8: Special Products (a+b)2 - 6:13

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KEY CONCEPTS:(a+b)^2 = a^2+2ab+b^2- square your a value - first term of your Perfect Square Trinomial- square your b value - third term of your Perfect Square Trinomial- multiply your a and b value to...

28 Tammi 20090s

Polynomials Ep. 7 - Multiplying Binomials

Polynomials Ep. 7 - Multiplying Binomials

KEY CONCEPTS:F.O.I.L Method - First - Outer - Inner - LastMultiplying binomials form trinomials

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Parabolas Episode 9 - The Vertex Form of Quadratic Functions (h,k) - 21:12

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Parabolas Ep. 7 - Introduction of the (0,k) Vertex Form - 22:38

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KEY CONCEPTS: In this video we see how Quadratic Function written in the form of:y=ax^2+k - will lead us to a vertex of (0,k)

27 Tammi 20090s

Parabolas Ep. 6 - Using the 1,3,5-Pattern for Graphing - 11:30

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KEY CONCEPTS: In this video we look at the 1,3,5-Pattern for graphing quadratic function (parabolas). These videos are intended for the viewer to steer away from using Table of Values and to use the V...

27 Tammi 20090s

Parabolas Ep. 2 - The Quadratic Function - 4:16

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KEY CONCEPTS:The following video looks at the various ways that quadratic functions can be written. Be on the lookout for such equations, because if you ever come across them you'll know they form a ...

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