'Outer function' presentation slideshows

Memory Locations For Variables

Memory Locations For Variables. A Binding Question. Variables are bound (dynamically) to values Those values must be stored somewhere Therefore, variables must somehow be bound to memory locations How?. Functional Meets Imperative.

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Inverse Trig Functions

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Warm Up:

Warm Up:. h(x) is a composite function of f(x) and g(x) . Find f(x) and g(x) . 1. 2. THE CHAIN RULE. Objective: To use the chain rule to find the derivative of composite functions. What if we wanted to take the derivative of the following:. y=(2x+5) 2 y=(2x+5) 3 y=(2x+5) 10.

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Precalculus

Precalculus. Chap 1.8 Combination and composite functions. Arithmetic Combination of Functions. Here is an arithmetic combination of numbers :. Here is an arithmetic combination of functions :. Arithmetic Combination of Functions.

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Unit 9: Combinations of Functions Review

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4-4 Functions

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6.6 Function Operations

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Rotating Calculus Functions to Form Vases

Rotating Calculus Functions to Form Vases. By Alexander Berfond and Alexander Shekhtman. Original Equations. Outer Function: Inner Function: Cutoff : x = 51. Measurements. Volume of Liquid = Volume of Glass= Mass of Glass =. 3-D Graph. Pardon the cutoffs. THE END.

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2 nd Derivatives, and the Chain Rule (2/2/06)

2 nd Derivatives, and the Chain Rule (2/2/06). The second derivative f '' of a function f measures the rate of change of the rate of change of f .

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Differentiating The Chain Rule

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2.5 The Chain Rule

2.5 The Chain Rule. If f and g are both differentiable and F is the composite function defined by F(x)=f(g(x)), then F is differentiable and F ? is given by the product In Leibniz notation, if y=f(u) and u=g(x) are both differentiable functions, then. Example:.

60 views • 5 slides