BC Lessons

BC Calculus — PowerPoint Presentations
Semester 1 -Calculus B
L49-51 Review	L52-54 Review	L55-57 Reveiw	L58-60 Review
L61: f, f', f''	L62: Work Distance Rates	L63: Critical Number Theorem	L64: Derivatives of Inverse Trig Functions
L65: Falling Bodies	L66: U Substitution	L67: Area with Functions of Y	L68: Even and Odd Functions
L69: Integration by Parts I	L70: Properties of Limits	L71: Solids of Revolutions - Disks	L72: Derivatives of Exponential/Logs
L73: Integrals of Exponential/Logs	L74: Fluid Force	L75: Continuity	L76&83: Odd/Even Powers of Sine/Cosine
L77: Pumping Fluids	L78: Particle Motion I	L79: L'Hopital's Rule	L80: Asymptotes of Rational Functions
L81: Solids of Revolution - Washers	L82: Differentiability	L84: Logarithmic Differentiation	L85: Mean Value Theorem
L86: Even/Odd Funtions	L87: Solids of Revolution - Shells	L88: Separable Differential Equatoins	L89: Average Value of a Funtion, MVT for Integrals
L90: Particle Motion II	L91: Product/Difference Indeterminate Forms	L92: Derivatives of Inverse Functions	L94: Solids of Revolution - Displaced Axes
L95: Trapezoidal Rule	L96: Derivative/Integrals with Absolute Value	L97 - Solids Defined by Cross Sections	L98: Fundamental Theorem of Calculus Part 2
L99: Linear Approximations	L100: Integrals of Tangent, Cotangent, Secant, Cosecant	L101: Proof of Limit of sin(x)/x	L101: Limit of sin(x)/x
L102: Definition of e	L103: Epsilon-Delta Proofs	L104: Slope Fields	L105: Sequences
L106: Intro to Parametric Equations	L107: Polar Coordinates, Polar Curves
Semester 2 - Calculus C
L108: Vectors	L109: Arc Length I	L110: Rose Curves	L111: Exponential Indeterminate Forms
L112: Trigonometric Substitution I	L113: Trigonometric Substitution II	L114: Arc Length II	L115: Partial Fractions I
L116: Series	L117: Geometric and Telescoping Series	L118: Limacons and Lemniscates	L119: Parametric EQ 2nd Derivative, Tangent Lines
L121: Convergence and Divergence, Arithmetic Series	L122: Integration by PartsII	L123: Vector Functions	L124: Implicit Differentiation II
L125: Improper Integrals	L127: P-Series, Harmonic Series	L128: Integral Test, Comparison Test	L129: Area Under Polar Curves
L130: Ratio, Root Tests	L131: Infinite Integrands	L132: Limit Comparison Test	L133: Euler's Method
L134: Slopes of Polar Curves	L135: Absolute Convergence	L136: FTC with Chain Rule	L137: Piecewise Intergration
L138: Conditional Convergence, Leibniz's Theorem	L139: Alternating Series Approximation Theorem	L140: Projectile Motion	L141: Taylor Series
L142: Velocity & Acceleration of Vector Functions	L143: Binomial Series	L144: Remainder Theorem	L145: Convergence of Power Series
L146: Term-by-term Differentiation & Integration	L147: Substitution into Power Series	L148: Integral Approximation Using Power Series