'Leibniz notation' diaporamas de présentation

DERIVATIVES

3. DERIVATIVES. DERIVATIVES. 3.2 The Derivative as a Function. In this section, we will learn about: The derivative of a function f. DERIVATIVES. 1. Equation. In the preceding section, we considered the derivative of a function f at a fixed number a :

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Limits, Continuity and the Derivative

Limits, Continuity and the Derivative. The Derivative and the Slope of a Graph. Consider the case of an object moving along a curve from left to right. At the point where the object is released, it continues in a straight line. This line is called the tangent line .

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The Chain Rule

The Chain Rule. Wednesday, Feb. Velocity & Acceleration. Velocity = slope of a displacement-time graph Acceleration = slope of a velocity-time graph. Velocity & Acceleration. If the velocity is positive, The object is moving forward

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Further Applications of Integration

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Section 2.2

Section 2.2. The Derivative as a Function. THE DERIVATIVE AS A FUNCTION. Given any number x for which the limit exists, we define a new function f ?( x ) , called the derivative of f , by. NOTE : The function f ? can be graphed and studied just like any other function.

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Section 3.2

Section 3.2. The Derivative as a Function. THE DERIVATIVE AS A FUNCTION. Given any number x for which the limit exists, we define a new function f ?( x ) , called the derivative of f , by. NOTE : The function f ? can be graphed and studied just like any other function.

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Section 2.2

Section 2.2. The Derivative as a Function. THE DERIVATIVE AS A FUNCTION. Given any number x for which the limit exists, we define a new function f ?( x ) , called the derivative of f , by. NOTE : The function f ? can be graphed and studied just like any other function.

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Differentiation of Polynomials

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Differentiation of Polynomials

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