Free Printable Math Worksheets for Calculus

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• Limits by Direct Evaluation
• Limits at Jump Discontinuities and Kinks
• Limits at Removable Discontinuities
• Limits at Removable Discontinuities with Trig
• Limits at Essential Discontinuities
• Limits at Infinity

Continuity

Differentiation

• Average Rates of Change
• Definition of the Derivative
• Instantaneous Rates of Change
• Power, Constant, and Sum Rules
• Higher Order Derivatives
• Product Rule
• Quotient Rule
• Chain Rule
• Differentiation Rules with Tables
• Chain Rule with Trig
• Chain Rule with Inverse Trig
• Chain Rule with Natural Logarithms and Exponentials
• Chain Rule with Other Base Logs and Exponentials
• Logarithmic Differentiation
• Implicit Differentiation
• Derivatives of Inverse Functions

Applications of Differentiation

• Derivative at a Value
• Slope at a Value
• Tangent Lines
• Normal Lines
• Points of Horizontal Tangents
• Rolle's Theorem
• Mean Value Theorem
• Intervals of Increase and Decrease
• Intervals of Concavity
• Relative Extrema
• Absolute Extrema
• Optimization
• Curve Sketching
• Comparing a Function and its Derivatives
• Motion Along a Line
• Related Rates
• Differentials
• Newton's Method
• Limits in Form of Definition of Derivative
• L'Hopital's Rule

Indefinite Integration

• Power Rule
• Logarithmic Rule and Exponentials
• Trigonometric Functions
• Inverse Trigonometric Forms
• Substitution with Power Rule
• Substitution with Logarithms and Exponentials
• Substitution with Trigonometric Functions
• Substitution with Inverse Trigonometric Forms
• Integration by Parts

Definite Integration

• Approximating Area Under a Curve
• Area Under a Curve by Limit of Sums
• Riemann Sum Tables
• First Fundamental Theorem of Calculus
• Substitution for Definite Integrals
• Mean Value Theorem for Integrals
• Second Fundamental Theorem of Calculus

Applications of Integration

• Area Under a Curve
• Area Between Curves
• Volume by Slicing - Washers and Disks
• Volume by Cylinder Method
• Volume Using Known Cross Sections
• Motion Along a Line Revisited

Differential Equations

• Slope Fields
• Introduction to Differential Equations
• Separable Equations
• Exponential Growth and Decay