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Calculus BC
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Calculus 2018-2019
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Limits:
Limits From a piecewise graph
Limits from a piecewise equation/Direct Substitution/Properties of Limits
Limit rules involving x approaching infinity(Horizontal Asymptotes
)
Vertical Asymptotes/Sketching Graphs/Limits involving sinx/cosx/e
x
Limits of piecewise/sketching graphs/squeeze thm with trig sine/cosine
Continuity(Holes/Jumps/Vertical Asymptotes
)
Intermediate Value Thm
Intermediate Value Thm/Avg Rate of Change/Intro to Def of Derivative using Limits
Definition of Derivative
Definition of the derivative
Derivatives:
Power Rule/Horizontal Tangents
Product and Quotient Rules
Tangent and Normal Lines/Derivatives from function notation
Derivatives from function notation/Derivatives of Trig Functions
Tangent and Normal Lines from trig functions
Chain Rule
Chain Rule
Chain Rule from function notation
Derivatives of Inverse Trig Functions
Derivatives of
Exponential Functions
Derivatives of
Logarithmic Functions
Derivatives of Parametric Equations/Tangent Lines from Parametric equations
Horizontal and Vertical Tangents from Parametric Equations
Derivatives - Applications
Analyzing the graphs of f(x)/the first derivative/the second derivative
Analyzing and Sketching the graphs of f(x)/the first derivative/the second derivative
Sketching graphs of f(x) and the first derivative
Derivatives from a table
Particle Motion from a function (velocity/acceleration/speed/displacement)
Particle Motion from a graph
Implicit Differentiation
Implicit Differentiation with tangent lines and the 2nd derivative
Implicit AP Problems and Related Rates(Derivatives with respect to time)
Related Rates (Derivatives with respect to time)
Mean Value Theorem
Class Video: Mean Value Thm AP Problems
Critcal Points and Absolute Extrema
Local extrema using the first derivative/Concavity-Inflection Points from the 2nd derivative
Local Extrema from the 2nd Derivative(Concavity)
Optimization (Maximums and Minimums in context)
Interpreting/Sketching graphs of f(x)/the first derivative and the second derivative
Introduction to The Definite Integral (Area/Riemann Sums/Basic Anti-derivatives)
The Integral as Area and Properties of the Integral
Basic Antiderivatives using area (Power Rule and Basic Trig functions)
Average Value
Area using Antiderivatives and Introduction to Math 9
The Fundamental Thm of Calculus (Derivatives of the integral)
Fundamental Thm of Calculus (Given a graph of the derivative)
Fundamental Thm of Calculus (Given graph of velocity) and Left and Rigth Riemann Sums
Trapezoid Rule and Midpoint Riemann Sums and Indefinite Integrals(+C)
Riemann Sums (AP problems) and Intro to Solving Initial Value Problems (Finding +C)
Integration by Separation and Eulers Method
Particular Solutions (AP Problems) and Slope Fields
Anti-Derivatives
Integration by U-Substitution
Integration by recognition (Guess and Check)
Integration by recognition day 2 (Guess and Check)
Tabular Integration Day 1
Tabular Integration Day 2 and Partial Fractions
Partial Fractions Day 2
Improper Integrals
Imprproper Integrals Day 2
Applications of Integrals
Total Distance
Total Distance/Total Amount (AP Problems)
Area
Area/Arc Length
Volume using cross sections
Volume using cross sections day 2
Volume (rotating around an axis)
Volume (rotating around a line)
Area and Volume(AP Problems)
Review Total Distance/Amount-Area-Volume
Series: Convergence
Geometric Series
Nth term test for divergence/Integral Test/P-test
Comparison Tests
Nth root/alternating series test
Alternating series test day 2
Ratio test
Radius/Interval of convergence
Interval of convergence with endpoints
2015 FR #6
Series: Taylor/MacLaurin/Error
MacLaurin Series(centered at x = 0) Geometric
MacLaurin Series(centered at x = 0)
Sinx/Cosx
MacLaurin Series(Centered at x = 0) e
x
and arctan and ln(1+x)
Using Special MacLaurin Series/Finding sums using special MacLaurin Series
Building Polynomials from Derivatives(Centered at x=0)
Bulding Special MacLaurin Series from Derivatives/Finding derivative values/Building Series Not Centered at x = 0
Alternating Series Error
Lagrange Error Bound Day 1
Lagrange Error Bound Day 2
Review 1
Review 2
Review 3
Parametric and Vectors
Parametric (1st/2nd derivatives/Hor-Ver Tangents/Tan lines/Abs Extrema/Arc Length
Vectors(Velocity/Acceleration/Speed/Position/Total Distance
Applications of Parametrics and Vectors
Vectors: Multiple Choice
AP problem
Polar
Polar Basics and Slope
Polar Discuss different graphs with slope/
Polar Area Intro - 1 shape
Polar Area Part of 1 shape and interpreting slope of a polar graph
Polar Area 2 curves
)
Shading Polar Area
Previous Years Free Response
2014 BC4 Given a Table (Riemann Sum)
2016 BC3 Given a Graph
2015 BC1 Given a Rate
2016 BC5 Volume
2014 BC5 Area and Volume
2014 BC2 Polar
2015 BC2 Vectors
2016 BC6 Series
2014 BC6 Series
2015 BC4 Given a Differential Equation
Free Response 2017 #1(Riemann Sum)/2(Polar)
Free Response 2017 #3(Given a graph)/#4(Given a differential eq/#5 Given f(x)
Free Response 2017 #6 Series