If a function f is not continuous at a point c, then c is a point of ____ of f
An equation involving two to more variables that are differentiable functions of time can be used to find and equation that relates the corresponding rates.
The antiderivative 1/x
The limit as x approaches zero in the equation 5x + 25
a way to show rate of change: that is, the amount by which a function is changing at one given point.
a function that reverses what the derivative does.
A point where the graph has a tangent line and the concavity changes
Determined by taking the coefficients of the highest degree in the numerator over the denominator
The integral of sinx from 0 to t equal
Tan(x)ln(e) equals
A process for finding dy/dx when y is defined as a function of x by an equation of the form f (x,y) = 0 is _____ diffraction
The rate of change of positions with with respect to time
F(C)= 1/(b-a) time the intergral of f(x) from a to b is the _____ ____ theorem (two words)
If the second derivative is negative at a certain interval, the then graph is ____ at that interval
A function that is defined by applying different formulas to different parts of it domain is a ___ function
D/dx(uv) = u(dv/dx) + v(du/dx)
Down
a relationship or expression involving one or more variables
If the second derivative is positive at a certain interval, the then graph is ____ at that interval
A point in the interior of domain in which f'= 0 or f'= does not exist
The derivative of a function is negative when the domain of f
Maximum or minimum
The process of taking a derivative
In the cartesian coordinate plane, a line parallel to the x-axis
A function f for which f(-x) = f(x) for every x in the domain of f
A method of integrating complex integrals in which you replace the function with u
The equation of the slope 32x^3
The derivative of -cosx
The limit of sinx / x as x approaches zero equals ___
The integral of a function is the ___ under the curve
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