Episode Synopsis "3.4 Graphing f(x)=a(x-h)^2+k"

In this episode I will give you two examples on graphing this quadratic function. In the end I will give a short summary of what I learned in class and some notes to remember. I will also talk about my obsession with Disney+ now. Join key club!

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More episodes of the podcast Math 2 (integrated mathematics)

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• 9.2 special right triangles
• 9.1 Pythagorean theorem
• 8.5 proving triangles similarity by SSS & SAS
• 8.4 proving triangles similarity by AA
• 8.3 similar polygons
• 8.2 similarity and transformations
• 8.1 dilations
• 5.5 permutations and combinations
• 5.4 probability of disjoint and overlapping events
• 5.3 two way tables and probability
• 5.2 Independent and dependent events
• 5.1 Sample Space &Probability
• 4.3 solving quadratic equations using the quadratic formula
• 4.2 solving quadratic equations by completing the square
• 4.1 Solving Quadratic Equations by Graphing
• 3.5 Graphing f(x)=a(x-p)(x-q)
• 3.4 Graphing f(x)=a(x-h)^2+k
• 3.3 Graphing f(x)= ax^2+bx+c
• 3.2 graphing f(x)=ax^2+c
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• 2.8 Factoring polynomial’s completely
• 2.7 Factoring special products
• 2.6 Factoring ax^2+bx+c
• 2.5 factoring x^2+bx+c
• 2.4 solving polynomial equations in factory performance
• 2.3 special products of polynomials
• 2.2 multiplying polynomials
• 2.1 adding and subtracting polynomials
• 005_1.5 radical and rational exponents
• 004 1.4 Properties of Exponents
• 003_1.3 inverse of a function
• 002 1.2 piecewise functions integrated math 2
• 001 section 1.1 absolute value functions
• The introduction to math 2 (integrated mathematics)