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Definition--Calculus Topics--Derivative of a Logarithmic Function |
Definition--Calculus Topics--Derivative of a Logarithmic Function | Calculus Vocabulary |
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Definition--Calculus Topics--Derivative of a Polynomial Function |
Definition--Calculus Topics--Derivative of a Polynomial Function | Calculus Vocabulary |
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Definition--Calculus Topics--Derivative of a Quadratic Function |
Definition--Calculus Topics--Derivative of a Quadratic Function | Calculus Vocabulary |
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Definition--Calculus Topics--Derivative of a Rational Function |
Definition--Calculus Topics--Derivative of a Rational Function | Calculus Vocabulary |
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Definition--Calculus Topics--Derivative of a Trig Function |
Definition--Calculus Topics--Derivative of a Trig Function | Calculus Vocabulary |
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Definition--Calculus Topics--Derivative of an Exponential Function |
Definition--Calculus Topics--Derivative of an Exponential Function | Calculus Vocabulary |
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Definition--Calculus Topics--Derivative of the Inverse of a Trig Function |
Definition--Calculus Topics--Derivative of the Inverse of a Trig Function | Calculus Vocabulary |
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Definition--Calculus Topics--Differentiable Function |
Definition--Calculus Topics--Differentiable Function | Calculus Vocabulary |
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Definition--Calculus Topics--Differential Equation |
Definition--Calculus Topics--Differential Equation | Calculus Vocabulary |
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Definition--Calculus Topics--Differentiation |
Definition--Calculus Topics--Differentiation | Calculus Vocabulary |
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Definition--Calculus Topics--Discontinuous Function |
Definition--Calculus Topics--Discontinuous Function | Calculus Vocabulary |
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Definition--Calculus Topics--Discrete Function |
Definition--Calculus Topics--Discrete Function | Calculus Vocabulary |
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Definition--Calculus Topics--Displacement Function |
Definition--Calculus Topics--Displacement Function | Calculus Vocabulary |
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Definition--Calculus Topics--End Behavior |
Definition--Calculus Topics--End Behavior | Calculus Vocabulary |
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Definition--Calculus Topics--Even Function |
Definition--Calculus Topics--Even Function | Calculus Vocabulary |
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Definition--Calculus Topics--Explicit Function |
Definition--Calculus Topics--Explicit Function | Calculus Vocabulary |
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Definition--Calculus Topics--Extreme Value Theorem |
Definition--Calculus Topics--Extreme Value Theorem | Calculus Vocabulary |
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Definition--Calculus Topics--First Derivative |
Definition--Calculus Topics--First Derivative | Calculus Vocabulary |
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Definition--Calculus Topics--Floor Function |
Definition--Calculus Topics--Floor Function | Calculus Vocabulary |
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Definition--Calculus Topics--Fundamental Theorem of Calculus |
Definition--Calculus Topics--Fundamental Theorem of Calculus | Calculus Vocabulary |
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Definition--Calculus Topics--Hooke's Law |
Definition--Calculus Topics--Hooke's Law | Calculus Vocabulary |
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Definition--Calculus Topics--Horizontal Asymptote |
Definition--Calculus Topics--Horizontal Asymptote | Calculus Vocabulary |
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Definition--Calculus Topics--Implicit Differentiation |
Definition--Calculus Topics--Implicit Differentiation | Calculus Vocabulary |
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Definition--Calculus Topics--Implicit Function |
Definition--Calculus Topics--Implicit Function | Calculus Vocabulary |
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Definition--Calculus Topics--Indefinite Integral |
Definition--Calculus Topics--Indefinite Integral | Calculus Vocabulary |
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Definition--Calculus Topics--Inflection Point |
Definition--Calculus Topics--Inflection Point | Calculus Vocabulary |
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Definition--Calculus Topics--Instantaneous Rate of Change |
Definition--Calculus Topics--Instantaneous Rate of Change | Calculus Vocabulary |
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Definition--Calculus Topics--Integral |
Definition--Calculus Topics--Integral | Calculus Vocabulary |
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Definition--Calculus Topics--Integral Symbol |
Definition--Calculus Topics--Integral Symbol | Calculus Vocabulary |
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Definition--Calculus Topics--Integrand |
Definition--Calculus Topics--Integrand | Calculus Vocabulary |
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Definition--Calculus Topics--Integration by Substitution |
Definition--Calculus Topics--Integration by Substitution | Calculus Vocabulary |
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Definition--Calculus Topics--Intermediate Value Theorem |
Definition--Calculus Topics--Intermediate Value Theorem | Calculus Vocabulary |
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Definition--Calculus Topics--Inverse Function |
Definition--Calculus Topics--Inverse Function | Calculus Vocabulary |
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Definition--Calculus Topics--L'Hopital's Rule |
Definition--Calculus Topics--L'Hopital's Rule | Calculus Vocabulary |
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Definition--Calculus Topics--Left-Hand Limit |
Definition--Calculus Topics--Left-Hand Limit
As a function f(x) approaches a specific input value a, for x-values less than or equal to a, the function may approach a specific limiting value. |
Calculus Vocabulary |
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Definition--Calculus Topics--Limit |
Definition--Calculus Topics--Limit
As a function f(x) approaches a specific input value a, the function may approach a specific limiting value. This limit may or may not exist. |
Calculus Vocabulary |
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Definition--Calculus Topics--Limits at Infinity |
Definition--Calculus Topics--Limits at Infinity
Finding the limiting value for function f(x) as the input value x approaches infinity. This limit may or may not exist. |
Calculus Vocabulary |
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Definition--Calculus Topics--Linear Approximation |
Definition--Calculus Topics--Linear Approximation
For differentiable function f(x), the linear approximation at x = a, for some real number a, is the equation of the line tangent to f(x) at a. |
Calculus Vocabulary |
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Definition--Calculus Topics--Local Maximum |
Definition--Calculus Topics--Local Maximum
When a function takes an input value, a, for some region in the domain, such that f(a) ≥ f(x), for all x in that region. |
Calculus Vocabulary |
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Definition--Calculus Topics--Local Minimum |
Definition--Calculus Topics--Local Minimum
When a function takes an input value, a, for some region in the domain, such that f(a) ≤ f(x), for all x in that region. |
Calculus Vocabulary |
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Definition--Calculus Topics--Matrix Representations of Vectors |
Definition--Calculus Topics--Matrix Representations of Vectors
A vector quantity can be represented by a matrix. |
Calculus Vocabulary |
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Definition--Calculus Topics--Mean Value Theorem |
Definition--Calculus Topics--Mean Value Theorem
For differentiable function f(x) along the closed interval [a, b] there is a value c within that interval such that f'(c) is parallel to the secant formed by th |
Calculus Vocabulary |
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Definition--Calculus Topics--Oblique Asymptote |
Definition--Calculus Topics--Oblique Asymptote
A slanted line that the graph of a function approaches but does not intersect. |
Calculus Vocabulary |
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Definition--Calculus Topics--Odd Function |
Definition--Calculus Topics--Odd Function
A function whose graph has point symmetry about the origin. |
Calculus Vocabulary |
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Definition--Calculus Topics--One-Sided Limits |
Definition--Calculus Topics--One-Sided Limits
Restricting the limit of a function for values approaching the limiting value from one side. |
Calculus Vocabulary |
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Definition--Calculus Topics--Parametric Equations |
Definition--Calculus Topics--Parametric Equations
A set of equations where each variable, x and y, is a function of a third variable, t. Graphs of parametric equations are sometimes not functions. |
Calculus Vocabulary |
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Definition--Calculus Topics--Piecewise Function |
Definition--Calculus Topics--Piecewise Function
A function made up of separate functions, each with its own interval. |
Calculus Vocabulary |
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Definition--Calculus Topics--Power Function |
Definition--Calculus Topics--Power Function
A function with a single term that consists of a variable base raised to a real number power. The variable can also have a real number coefficient. |
Calculus Vocabulary |
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Definition--Calculus Topics--Power Rule |
Definition--Calculus Topics--Power Rule
The process of finding the derivative of a power function. |
Calculus Vocabulary |
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Definition--Calculus Topics--Quotient Rule |
Definition--Calculus Topics--Quotient Rule
The rule for finding the derivative of a function made up of the ratios of two functions f(x) and g(x). |
Calculus Vocabulary |