Algebra 1
Algebra 1
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Algebra 1 Series
3
Algebra 1 Study Group
Starts
Each week, we will cover one topic of Algebra 1 with topics including: solving equations/inequalities, equations and graphs (exponential, linear, quadratic), solving systems of equations, functions (exponential, linear, quadratic), sequences, and exponents and radicals. Students should at least have a prerequisite of Pre-Algebra and should come ready to learn with a pencil/pan, paper, and a calculator!
HL
Helena L
0/10
Crash Course Algebra 1: From Zero to Confident
3rd session
This 3โ4 month Algebra 1 crash course ๐ is a fast-paced, comprehensive introduction to the core concepts of algebra โโ. Designed for students who want to build a strong foundation or catch up quickly โฑ๏ธ, the course covers essential topics like linear equations ๐, functions ๐, inequalities โ๏ธ, polynomials and factoring ๐งฉ, quadratics ๐ช, and basic data analysis ๐. With concise lessons and guided practice โ๏ธ, itโs perfect for learners aiming to master Algebra 1 in a short timeโwhether for school, test prep ๐, or independent study ๐ก.
VS
Vedant S
7/10
Linear Functions and Linear Equations study group
22nd session
Timing: Approximately 6 weeks
๏ปฟ
Linear relationships are among the most prevalent and useful relationships to mathematics and the real world. Any inequality in two variables that exhibits a constant rate of change for these variables is linear. Real-world contexts that have a constant rate of change and data sets with a nearly constant rate of change can be effectively modelled by a linear function. You will explore all aspects of linear relationships in this series: contextual problems that involve constant rate of change, lines in the coordinate plane, arithmetic sequences, and algebraic means of expressing a linear relationship between two quantities. Through this series, you will develop deep skills with linear functions and equations and an appreciation for the simplicity and power of linear functions as building blocks of all higher mathematics.
๏ปฟ
ENDURING UNDERSTANDINGS
You will understand that ...
- A linear relationship has a constant rate of change, which can be visualised as the slope of the associated graph.
- There are many ways to algebraically represent a linear function and each form reveals different aspects of the function.
- Linear functions can be used to model contextual scenarios that involve a constant rate of change or data whose general trend is linear.
- A solution to a two-variable linear equation or inequality is an ordered pair that makes the equation or inequality true.
๏ปฟ
KEY CONCEPTS
- 1: Constant rate of change and slope
- 2: Linear functions
- 3: Linear equations
- 4: Linear models of nonlinear scenarios
- 5: Two-variable linear inequalities
JL
Jeremy L
3/30