Introduction: What is a limit?
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Stars at Night
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Geometric View of Limits
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Geometric View - One Sided Limits
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Analytic View - Tables
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Limits: Notation, One-sided Limits, and Formal Definitions
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Limit laws
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Equal or not?
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The limit laws
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Continuity and the Intermediate Value Theorem
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Roxy and Yuri like food
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Continuity
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Left/Right Continuity
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Continuity and Limit Laws
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Continuity of piecewise functions
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The Intermediate Value Theorem
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(In)determinate forms
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Could it be anything?
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Limits at Infinity
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What Are Indeterminate Forms?
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Limits of the form zero over zero
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Limits of the form nonzero over zero
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Using limits to detect asymptotes
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Zoom out
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Vertical asymptotes
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Horizontal asymptotes
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An application of limits
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Limits and velocity
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Instantaneous velocity
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Introduction
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Overview
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Derivatives: Geometric View
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Derivatives: Analytic View
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Derivative Conditions
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Derivative Functions
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Derivative And Continuity
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Decomposing Derivatives
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Sum/Difference Rule
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Polynomial Rule
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Product Rule
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Quotient Rule
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Chain Rule
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When/How to Multi Chain Rule
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Implicit Differentiation
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Remaining Functions
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Exponential Functions
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Logarithmic Functions
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Supplemental Techniques
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Logarithmic Differentiation
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Finding Extrema
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Local Extrema
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Extreme Value Theorem
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Absolute Extrema
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Concavity
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Geometric View
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Analytic View
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Points of Inflection Geometric View
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Points of Inflection Analytic View
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Second Derivative Test
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Practical Applications
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Newtonian Mechanics
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Graphing Functions
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Geometric View of Linear Approximation
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Analytic View of Linear Approximation
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Related Rates
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Optimization
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Introduction
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Sigma Notation
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Antiderivative Intro
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Antiderivatives of Core Functions
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Riemann Approximations
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Area under the Curve
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Riemann Approximation Types
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The Definite Integral!
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Perfect Approximations!
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Condensing the Notation, the Indefinite Integral!
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The Indefinite Integral!
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Indefinite Integral
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Classes of Functions
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Fundamental Theorem of Calculus
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First Theorem
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Second Theorem
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U-Substitution
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U-Substitution
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How to see a U-Sub
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Overall
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https://ximera.osu.edu/certificate/H4sIAAAAAAACA02MvQ7CMBCDX6XKTH9yaUrJCAMjS1nYQnKVKqWtlMtJlRDvTrIxWbY%2F%2ByM2u6Iw4s5IqXoSRnESXMSIY1kx2mYnbtBzW1Jqh0tvPeIbvD6PM4xnjb2dpc4zb1O5gg50LaEGNcnRwGC0bHrVvTLhdo5UmHa1DkCpmUNIeKR%2FP2Wf2bSkUNAr07IhUXWzwXFgqh4b5p7cHnPffX8LfyPbxAAAAA%3D%3D/QWG0PuQwnO8MeLCkvQCX9mKI5HGf3vBGNPCnszQskxNkoBCLIG4j1ARh6nt7y4RPevNjQErgPmhDla92e%2FV%2FKyhlZuhFvdBUzpDl%2FX2TPaRkn46hUrrT8ZXHJQtXzUgk7hXQ3%2FCGdeGTBpwi05mjSUCB6EpWXIUEk%2BlXmvf9RgmVD0HsroCjG5s%2BUPUgamOFZ9%2ByF7EdNgEzMhxogi7%2BWwpZ6Oolqw927lC0EUaADNsuw5H9qC08X3KX1PCrC5VaLo3jUtAVtehWcXp%2FsvH5srEzxTZ2diAypx3cBJRoh620DHBqWjI6HVjV%2FOZYRW6lXbWN7LBcVX9jMU2uffo00A%3D%3D