Calculus - Unit 7
Definition and Basic Derivative Rules
Defining average and instantaneous rates of change at a point
Notes:
Videos:
Newton, Leibniz, and Usain Bolt
Derivative as a concept
Secant lines and average rate of change
Derivative as slope of a curve
The derivative and tangent line equations
Assignments:
Secant lines and average rate of change
Derivative as slope of a curve
The derivative and tangent line equations
Newton, Leibniz, and Usain Bolt
Derivative as a concept
Secant lines and average rate of change
Derivative as slope of a curve
The derivative and tangent line equations
Assignments:
Secant lines and average rate of change
Derivative as slope of a curve
The derivative and tangent line equations
Defining the derivative of a function and using derivative notation
Videos:
Formal definition of the derivative as a limit
Formal and alternate form of the derivative
Example: Derivative as a limit
Example: Derivative from limit expression
Using the formal definition of the derivative
The derivative of x^2 at any point using the formal definition
Assignments:
Derivative as a limit
Formal definition of the derivative as a limit
Formal and alternate form of the derivative
Example: Derivative as a limit
Example: Derivative from limit expression
Using the formal definition of the derivative
The derivative of x^2 at any point using the formal definition
Assignments:
Derivative as a limit
Estimating derivatives of a function at a point
Assignments:
Estimating Derivatives
Estimating Derivatives
Connecting differentiability and continuity
Videos:
Differentiability and continuity
Differentiability at a point: Graphical
Differentiability at a point: Algebraic
Assignments:
Differentiability at a point: Graphical
Differentiability at a point: Algebraic
Differentiability and continuity
Differentiability at a point: Graphical
Differentiability at a point: Algebraic
Assignments:
Differentiability at a point: Graphical
Differentiability at a point: Algebraic
Applying the power rule
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Derivative rules: constant, sum, difference, and constant multiple introduction
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Derivative rules: constant, sum, difference, and constant multiple: Connecting with the power rule
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Derivatives of trigonometry and logarithms
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The Product Rule
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The quotient rule
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Derivatives of inverse trigonometry functions
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