Finding the derivative of a function

    • [DOC File]DERIVATIVES

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      The original function takes x and computes the second coordinate for the graph point at x. The derivative takes x and computes the instantaneous rate of change of the function at x. Let’s look at a table of these: x Graph point. Slope of tngt l (2 (8 12 (1 (1

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    • [DOC File]Derivatives - UH

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      The process of finding the derivative of a function is called . differentiation. A function is . differentiable . at x if its derivative exists at x. The following table lists the basic differentiation rules. (Table 5.1 Basic Differentiation Rules. Let C, a, and n be real numbers with. ...

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    • [DOC File]Below are tables of values for given types of functions

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      Since the derivative of a constant times a function is the constant times the derivative of the function we obtain the following derivatives for each of the terms. To find we need to treat x as a constant and take the derivative of f(x,y) with respect to y, thus we need to …

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    • Definition of the Derivative

      The process of finding the derivative of f is called differentiation of f. Geometrically, the value of f ′(x) represents the slope of the line tangent to the curve y = f (x) at the point (x, f (x)). If a is a number in the domain of f where the derivative exists, then f. is said to be differentiable at a. A function is said to be ...

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    • [DOC File]Lesson Plan Template - Hollywood High School

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      The derivative dy/dx=df(x)/dx is also denoted by y′, or f′(x). The derivative f′(x) is itself a function of x and may be differentiated, the result being termed the second derivative of y with respect to x and denoted by y″, f″(x), or d2y/dx2. This process can be continued to yield a third derivative, a fourth derivative, and so on.

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    • [DOC File]Chapter 10 Multi-Variable Functions

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      Jun 14, 2011 · Standard: The mathematical process of finding the rate at which a . trigonometric function. changes with respect to a variable--the . derivative. of the trigonometric function. Commonplace trigonometric functions include sin(x), cos(x) and tan(x). Knowledge of differentiation from first principles is required, along with competence in the use of

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    • [DOC File]New Chapter 3

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      We have derived our expression for finding the derivative function to any given function. Let’s try it out with a few examples. Starting with something we already known the answer to, let’s consider the line y = 3x. Do we know the slope of this line for all x values? Yes, it should be 3. Let’s check.

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    • [DOC File]What Is Calculus

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      The feasible domain of this function is which makes sense because if is , then the figure will be two -foot-long fences going away from the house with left for the width, Using our First and Second Derivative Tests and the method for finding absolute maximums and minimums on a closed interval (in this problem, ), we see that the function ...

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    • [DOC File]Worksheet on Derivatives

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      The derivative of a function f(x) is. Use this derivative for exercises 64 and 65. 64. At what value(s) of x does the graph of f(x) have a relative maximum? Justify your answer. 65. Use the equation of the tangent line to approximate the value of f(2.1) if f(2) = –3.

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