Calculus II Easy Worksheet™

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Select the number of each type of objective: (Selecting Random will randomly generate all subtypes) Click on any title to see the free sample worksheet. (only the first few samples are free) (Random) Approximating and Finding Area a. Using Riemann sums to approximate Area b. Using the Trapezoidal Rule to approximate Area c. Doing Error Analysis with the Trapezoidal Rule d. Using Simpson's Rule to approximate Area e. Doing Error Analysis with Simpson's Rule f. Using Definite Intervals to find Area g. Finding Average Values of Functions over an Interval h. Relating Distance, Velocity and Acceleration (Random) Integrals a. Vocabulary and Symbolic Notation b. Power Rule c. Sum and Difference Rules d. Basic Trigonometric Integrals e. Solving Basic Differential Equations f. Calculating Riemann Sums g. Evaluating Definite Intervals (Fundamental Theorem of Calculus) h. Using the Second Fundamental Theorem of Calculus i. Finding Net or Total Change (Total Change Theorem) j. Integrating using Change of Variables (Substitution Rule) (Random) Integration a. Integration by Part b. Integration by Partial Fractions (Random) Logarithms and Exponential Functions a. Differentiating Logarithmic Functions b. Using Logarithmic Differentiation and Implicit Differentiation c. Finding Equation of Tangent Lines of Logarithms d. The Logararithm Defined as an Interval e. Integrating Using Logarithms f. Finding Area using Logs g. Differentiating Exponential Functions h. Finding Equation of Tangent Lines of Exponentials i. Integrating Exponential Functions j. Finding Area under Exponential Functions k. Solving Word Problems about Compound Interest l. Solving Word Problems with Exponential Growth m. Solving Word Problems about Exponential Decay (Random) Trigonometric Functions and Inverse Functions a. Integrating Trigonometric Functions b. Evaluating the Derivative of an Inverse Function c. Domain/Range of Trigonometric and Inverse Trigonometric Functions d. Integration with Inverse Trigonometric Functions (Random) Integration Techniques a. Integrating with Disguised Log Rules b. Integrating with Disguised Power Rules c. Integrating Using Trigonometric Identities d. Integration By Parts e. Integrating Complex Trigonometric Integrals f. Integrating Using Trigonometric Substitution g. Finding Arc Length h. Finding the Area of a Surface of Revolution i. Integrating With Partial Fractions (Random) Indeterminate Forms and L'Hospital's Rule a. Using L'Hospital's Rule in More Advanced Cases b. Evaluating Improper Integrals with one Infinite Limit c. Using the Comparison Theorem for Improper Integrals with one Infinite Limit d. Evaluating Improper Integrals with Infinite Discontinuities e. Evaluating Improper Integrals with two Infinite Limits (Random) Area and Volume a. Finding the Area of a Region Between Two Curves b. Finding the Area of a Region cut Horizontally Between Two Curves c. Finding Volume when Revolving around the x-Axis d. Finding Volume when Revolving around the y-Axis e. Finding the Volume Given a Cross Section f. Setting up Finding Volume when Revolving with Washers g. Finding Volume when Revolving with Washers h. (Extension) Setting up Finding Volume when Revolving with Shells i. (Extension) Finding Volume when Revolving with Shells	(Random) Polynomial Approximations a. Using Taylor and Maclaurin Polynomial Approximations b. Finding Lagrange Error for a Taylor Polynomial c. Finding Radius of Convergence d. Finding the Interval of Convergence e. Finding Geometric Power Series f. Finding Power Series by Differentiation and Integration g. Taylor and Maclaurin Series for Composite Functions h. Finding A Binomial Series i. Approximating Definite Integrals With Power Series (Random) Sequences and Series a. Determining Convergence / Divergence of the Limit of a Sequence b. Using L'Hospital's Rule to Determine Convergence of the Limit of a Sequence c. Using the Squeeze Theorem for Sequences d. Identifying Bounded Monotonic Sequences e. Finding the n^th Partial Sum f. Identifying Series Tests and Their Conditions g. Using Geometric Series h. Using the Divergence Test i. Using the Integral Test j. Using Telescoping Series k. Using p-Series and Harmonic Series l. Using the Direct Comparison Test m. Using the Limit Comparison Test n. Using the Alternating Series Test o. Using the Alternating Series Remainder to Approximate Error p. Using Absolute and Conditional Convergence q. Using the Ratio Test r. Using the Root Test (Random) Parametric Equations a. Converting From Parametric Equations b. Creating Parametric Equations for a Relation c. Parametric Equations and Orientation d. Differentiation of Parametric Equations e. Finding Slope of Parametric Equations f. Finding Tangent Lines of Parametric Equations g. Finding Concavity of Parametric Equations h. Finding Arc Length of a Parametric Curve i. Finding the Area of a Surface of Revolution (Parametric) j. Relating Position, Speed, Velocity, and Acceleration using Integration for a Parametric Function (Random) Polar Coordinates a. Converting Points from Rectangular to Polar Form b. Converting Points from Polar to Rectangular Form c. Converting Equations from Rectangular to Polar Form d. Converting Equations from Polar to Rectangular Form e. Sketching Special Polar Graphs f. Finding Tangent Lines at the Pole g. Finding Tangent Lines h. Finding Area of a Polar Region (One curve) i. Finding Area of a Polar Region (Two curves) j. Finding Arc Length of a Polar Curve k. Finding the Area of a Surface of Revolution (Polar) l. Classifying Conics by Eccentricity (Random) Vectors a. Identifying Vector Vocabulary b. Finding the Length of a Vector (Magnitude) c. Using Basic Vector Operations (addition, subtraction, scalar multiplication) d. Finding a Unit Vector e. Writing a Vector given Magnitude and Direction f. Finding a Resultant Force and Word Problems g. Finding a Velocity h. Finding the Dot Product of Vectors i. Finding the Angle Between Two Vectors j. Identifying Orthogonal and Parallel Vectors k. Finding Projections l. Finding the Cross Product m. Using the Cross Product n. Finding Velocity and Acceleration (Random) Differential Equations a. Slope Fields b. Using Slope Fields to sketch a Particular Solution c. Solving Separable Differential Equations d. Solving Separable Differential Equations of Exponential Growth e. Solving Separable Differential Equations of Exponential Decay f. Approximating Solutions using Euler's Method g. Solving Word Problems for Logistic Growth
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