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πŸ“ Unit 1A β€” Polynomial Functions
1.1
Change in Tandem
Functions, domain/range, increasing/decreasing, concavity, and rate of change
1.2
Rates of Change
ROC at a point (pos/neg/zero), comparing rates, and average rate of change over an interval
1.3
Rates of Change in Linear and Quadratic Functions
AROC patterns to identify linear vs. quadratic Β· concavity from tables
1.4
Polynomial Functions and Rates of Change
Leading term & degree Β· relative & absolute extrema Β· inflection points
1.5
Polynomial Functions and Complex Zeros
Multiplicity Β· conjugate pairs Β· Fundamental Theorem Β· inequalities Β· even/odd
1.6
Polynomial Functions and End Behavior
Limit notation Β· the two rules (LC sign + degree parity) Β· all 4 cases
πŸ“ Unit 1B β€” Rational Functions & Modeling
1.7
Rational Functions and End Behavior
Horizontal & slant asymptotes β€” determined by comparing degrees
1.8
Rational Functions and Zeros
Sign charts with zeros AND VAs Β· endpoint rules Β· reading inequalities from graphs
1.9
Rational Functions and Vertical Asymptotes
Factors that don't cancel β†’ VA Β· limit behavior (±∞) Β· sign analysis near asymptotes
1.10
Rational Functions and Holes
Factors that cancel β†’ holes Β· equal one-sided limits Β· writing equations from limit properties
1.11
Equivalent Representations of Polynomial and Rational Expressions
Binomial theorem, polynomial long division, slant asymptotes
πŸ”’ Coming Soon
1.12
Transformations of Functions
Translations, dilations, reflections β€” vertical & horizontal
1.13
Function Model Selection and Assumption Articulation
Choosing the right model type (linear, polynomial, rational) for a context
πŸ”’ Coming Soon
1.14
Function Model Construction and Application
Building function models from data, tables, and real-world scenarios
πŸ”’ Coming Soon

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