'Linear approximation' diaporamas de présentation

2-dim discrete dynamical systems: iterated maps of the plane

2-dim discrete dynamical systems: iterated maps of the plane. y. T. T. T. T. x. Example. Cournot Duopoly. Two firms produce a homogeneous good and interact in a competitive market, choosing the quantities: q 1 ( t ) e q 2 ( t )

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3.1 Derivative of a Function

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MA 242.003

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Ultrafast processes in molecules

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Final Exam Review

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Graphing and curve fitting

Graphing and curve fitting. Physics 270. Graphing. y ( x ) Data Set #1. Graphing. What about error bars?. Graphing. Data Set #2. Graphing. Linear Regression Analysis AKA Linear Least Squares analysis. Simple linear regression describes the linear relationship between a predictor

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Illustration III

Illustration III. Computer Graphics Basics. Q : What is a model?. A useful representation It contains significant elements of the object being modeled, but not all elements It is useful Example : A road map. Q : What is a model?. In animation, a mathematical description of the object

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DO NOW

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Linear Approximation and Differentials

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2.7 Related Rates

2.7 Related Rates. Find. Example : Water is draining from a cylindrical tank at 3 liters/second. How fast is the surface dropping?. (We need a formula to relate V and h . ). ( r is a constant.). Steps for Related Rates Problems:. 1. Draw a picture (sketch).

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Curve fit metrics

Curve fit metrics. When we fit a curve to data we ask: What is the error metric for the best fit? What is more accurate, the data or the fit? This lecture deals with the following case: The data is noisy. The functional form of the true function is known.

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TOUCHPAD

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ENGG 1801 Engineering Computing

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Differentials

Differentials. and. Linear. Approximation. 2. Note:. differentials. Linear Approximations. or. Linear Approximations. or. Linear Approximations. or. Linear Approximations. or. linear approximation. is the linearization. 5. Example:. linear approximation. is the linearization.

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5.2 Area and Perimeter

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Sec 15.4 Tangent Planes and Linear Approximations

Sec 15.4 Tangent Planes and Linear Approximations. Suppose f has continuous partial derivatives. An equation of the tangent plane to the surface z = f ( x , y ) at the point The linear function: whose graph is the tangent plane at the point ( a, b ) is called

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Conclusions

Conclusions.

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