SAT Prep Math College Board
Full course content, a smart revision plan and instant past paper feedback for SAT Prep Math College Board.
Content Overview
41 topics in 4 modules
☑️ Additional Topics 9 topics
- Angles and Arc Length
- Circle Equations
- Circle Theorems
- Complex Numbers
- Congruency and Similarity
- Right Triange Word Problems
- Right Triangle Geometry
- Trig Functions
- Volume Word Problems
☑️ Heart of Algebra 8 topics
- Graphing Linear Equations and Inequalities
- Interpreting Linear Functions
- Linear Equation Word Problems
- Linear Inequality Word Problems
- Solving Linear Equations and Inequalities
- Solving Systems of Equations and Inequalities
- System of Linear Equations Word Problems
- Systems of Linear Inequalities Word Problems
☑️ Passport to Advanced Math 14 topics
- Function Notation
- Graphs of non-linear equations
- Interpreting Non-Linear Expressions
- Isolating Quantities
- Linear and Quadratic Systems of Equations
- Manipulating Quadratic and Exponential Expressions
- Operations with Polynomials
- Operations with Rational Expressions
- Polynomial Factors and Graphs
- Quadratic and Exponential Word Problems
- Radical and Rational Equations
- Radical and Rational Exponents
- Solving Quadratic Equations
- Structures of Expressions (rewriting simple rational expressions)
☑️ Problem Solving and Data Analysis 10 topics
- Data Collection and Conclusions
- Data Inferences
- Interpreting Graphs
- Interpreting Scatterplots
- Interpreting Tables
- Linear and Exponential Growth
- Mean, Median, Mode, Range and Standard Deviation
- Percents
- Ratios, Rates, and Proportions
- Units
SAT Prep Math Revision Content
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SAT Prep Math - Additional Topics - Angles and Arc Length Content Preview
Additional Topics
Angles and Arc Length
- Convert between degrees and radians
- Use radians to determine arc lengths
- Use trigonometric functions of radian measure
- Evaluate trigonometric functions of angles in radians, like sin pi/6.
Question: In radians, what is the length of the arc of a circle with a radius of 4 units subtended by an angle of pi/3?
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