'Derivative dy dx' presentation slideshows

Section 2.8 The Derivative as a Function

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Slopes and Areas

Slopes and Areas. Frequently we will want to know the slope of a curve at some point. Or an area under a curve. We calculate slope as the change in height of a curve during some small change in horizontal position: i.e. rise over run.

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In chapter 1, we talked about parametric equations.

In chapter 1, we talked about parametric equations. Parametric equations can be used to describe motion that is not a function. If f and g have derivatives at t , then the parametrized curve also has a derivative at t. The formula for finding the slope of a parametrized curve is:.

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10.1

Parametric Functions. 10.1. In chapter 1, we talked about parametric equations. Parametric equations can be used to describe motion that is not a function. If f and g have derivatives at t , then the parametrized curve also has a derivative at t.

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12.1

Parametric Equations. 12.1. Find the derivative. Parametric equations can be used to describe motion that is not a function. If f and g have derivatives at t , then the parametrized curve also has a derivative at t. The formula for finding the slope of a parametrized curve is:.

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12.1

Parametric Equations. 12.1. Find the derivative. Parametric equations can be used to describe motion that is not a function. If f and g have derivatives at t , then the parametrized curve also has a derivative at t. The formula for finding the slope of a parametrized curve is:.

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10.1 Parametric Equations

10.1 Parametric Equations. In chapter 1, we talked about parametric equations. Parametric equations can be used to describe motion that is not a function. Remember:

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In chapter 1, we talked about parametric equations.

In chapter 1, we talked about parametric equations. Parametric equations can be used to describe motion that is not a function. If f and g have derivatives at t , then the parametrized curve also has a derivative at t. The formula for finding the slope of a parametrized curve is:.

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9.2A Slope Fields & Differential Equations

9.2A Slope Fields & Differential Equations. Solution equation : y or f ( x ). Differential Equation: An equation which has terms that include the function ( y ) and its derivative ( dy / dx or y ? ). Create a slope field Match y & dy / dx to the slope field

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