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[MATH-UA 122] - Final Exam Guide - Everything you need to know! (121 pages long)

PHYS-UA 11 Lecture 5: Hooke's Law

PHYS-UA 11 Lecture 4: Solids

PHYS-UA 11 Lecture 1: Basics

PHYS-UA 11 Lecture 3: Static Equilibrium

PHYS-UA 11 Lecture 7: Underdamped/Overdamped

PHYS-UA 11 Lecture 6: Potential Energy

PHYS-UA 11 Lecture 2: Vectors and Rotation

MATH-UA 123 Lecture 8: Curl Test Practice

MATH-UA 123 Lecture 7: Stoke's Theorem and The Curl Test

MATH-UA 123 Lecture 1: Linear Functions

MATH-UA 123 Lecture 6: Theorems

MATH-UA 123 Lecture 5: Flux of a Vector Field Continued

MATH-UA 123 Lecture 4: Flux of a Vector Field

MATH-UA 123 Lecture 3: Parameterization of a surface

MATH-UA 123 Lecture 2: Vector Fields

MATH-UA 122 Lecture 50: Surface Area by Rotation/

MATH-UA 122 Lecture 52: Partial Derivatives and Double Integrals

MATH-UA 122 Lecture 51: Integration by Trig Substitution/Multivariable Functions

MATH-UA 122 Lecture 49: The Hyperbolic Functions

MATH-UA 122 Lecture 47: Function Analysis and Rates/Tabular Data

MATH-UA 122 Lecture 46: Series Reiew

MATH-UA 122 Lecture 48: Series and Particle Motion

MATH-UA 122 Lecture 44: Exponential Growth and Decay/Euler's Method

MATH-UA 122 Lecture 42: Polar Area

MATH-UA 122 Lecture 39: Parametric Equations

MATH-UA 122 Lecture 40: Arc Length of Curves

MATH-UA 122 Lecture 34: Convergence and Direct Comparison Test

MATH-UA 122 Lecture 38: Interval of Convergence

MATH-UA 122 Lecture 31: Power Series Continued

MATH-UA 122 Lecture 33: Taylor's and Lagrange Error

MATH-UA 122 Lecture 36: Integral and Limit Comparison Test/Telescoping Series

MATH-UA 122 Lecture 45: Logistic Growth

MATH-UA 122 Lecture 35: Radius of Convergence and Lagrange Error

MATH-UA 122 Lecture 41: Polar Coordinates

MATH-UA 122 Lecture 43: Separable Differential Equations

MATH-UA 122 Lecture 12: Related Rates Continued

MATH-UA 122 Lecture 29: Series and Convergence

MATH-UA 122 Lecture 24: Integration by Parts/ Partial Fractions

MATH-UA 122 Lecture 15: First Derivative Test