AA SL Topics to Review

Select all the concepts from "Topic 1: Number and Algebra" that you would like to do a concept review on.

• Arithmetic and Geometric Sequences and Series (including money math)

• Solving Exponential and Logarithmic Equations (including laws of logarithms)

• Sigma Notation

• Binomial Theorem

• Proof

Select all the concepts from "Topic 2 - Functions" that you would a concept review on.

• Domain, Range and Composite and Inverse Functions

• Transformations of Functions and sketching graphs using a calculator

• Quadratics - Factoring, Finding vertex, completing the square, using the discriminant

• Exponential and Logarithmic Functions

Select all the concepts from "Topic 3 - Geometry and Trigonometry" that you would a concept review on.

• Radians, Arc Length, Area of a Sector, Law of Sines, Law of Cosines, Area of a Triangle

• Unit circle

• Using trigonometric identities (Pythagorean Identity, Double Angle Formulas)

• graphing trigonometric functions sine and cosine (amplitude, period, midline, phase shift)

• Solving trigonometric equations using trigonometric identities and the unit circle

Select all the concepts from "Topic 4 - Statistics and Probability" that you would a concept review on. A lot of this is calculator work.

• Mean, variance, standard deviation, and bivariate statistics (r and regression line)

• Probability - Venn diagrams, tree diagrams, conditional probability

• Discrete probability distributions (table with value and probability, finding the expected value, "fair game")

• Binomial Distribution (fixed number of trials, two options)

• Normal Distribution (calculating z score, mean, variance, probabilities)

Tags

CCSS.HSS.ID.A.4

Select all the concepts from "Topic 5 - Calculus" that you would a concept review on. A lot of this is calculator work.

• Differentiation rules - (basic, chain, product, quotient)

  Integration rules - (basic)

• Integration by substitution

• Equation of a tangent and equation of a normal

• Properties of curves - finding stationary points, optimization, max/min and increasing/decreasing (first derivative), shape/concavity/inflection points (second derivative)

• Kinematics and applied calculus problems