'Horizontal tangents' diaporamas de présentation

3.8

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Parametric Equations

Parametric Equations. Eliminating the Parameter. 1). 2). 11.2 Slope and Concavity. For the curve given by Find the slope and concavity at the point (2,3). At (2, 3) t = 4 and the slope is 8. The second derivative is positive so graph is concave up. Horizontal and Vertical tangents.

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Parametric Equations

Parametric Equations. Eliminating the Parameter. 1). 2). 11.2 Slope and Concavity. For the curve given by Find the slope and concavity at the point (2,3). At (2, 3) t = 4 and the slope is 8. The second derivative is positive so graph is concave up. Horizontal and Vertical tangents.

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3.3 Rules for Differentiation

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AP Calculus AB/BC

Photo by Vickie Kelly, 2003. Greg Kelly, Hanford High School, Richland, Washington. AP Calculus AB/BC. 3.3 Differentiation Rules, p. 116. Colorado National Monument. The derivative of a constant is zero.

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AP Calculus AB/BC

Photo by Vickie Kelly, 2003. Greg Kelly, Hanford High School, Richland, Washington. AP Calculus AB/BC. 3.3 Differentiation Rules, p. 116. Colorado National Monument. The derivative of a constant is zero.

226 views • 18 slides

3.3 Rules for Differentiation

Photo by Vickie Kelly, 2003. Greg Kelly, Hanford High School, Richland, Washington. 3.3 Rules for Differentiation. Colorado National Monument. The derivative of a constant is zero. If the derivative of a function is its slope, then for a constant function, the derivative must be zero.

293 views • 16 slides

3.3 Rules for Differentiation

Photo by Vickie Kelly, 2003. Greg Kelly, Hanford High School, Richland, Washington. 3.3 Rules for Differentiation. Colorado National Monument. The derivative of a constant is zero. If the derivative of a function is its slope, then for a constant function, the derivative must be zero.

165 views • 16 slides

3.1-3.2 Differentiation Rules

Photo by Vickie Kelly, 2003. Greg Kelly, Hanford High School, Richland, Washington. 3.1-3.2 Differentiation Rules. Colorado National Monument. The derivative of a constant is zero. If the derivative of a function is its slope, then for a constant function, the derivative must be zero.

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If the derivative of a function is its slope, then for a constant function, the derivative must be zero.

2.3 Basic Differentiation Formulas. The derivative of a constant is zero. If the derivative of a function is its slope, then for a constant function, the derivative must be zero. example:. Power Rule:. If n is any real number, then. Examples:. Constant Multiple Rule:.

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