'Antiderivative' presentation slideshows

Let: Find the an antiderivative

DEFINITION. Example. A function is called an antiderivative of if. Let: Find the an antiderivative. Can we find another one??. Example. Let: Find an antiderivative. Sec4.9: ANTIDERIVATIVES. F091. F092. F101.

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Areas and Definite Integrals

Areas and Definite Integrals. Objectives. Students will be able to Calculate a definite integral. Calculate the area between a curve and the x -axis over a given interval. Use definite integrals to application problems. Fundamental Theorem of Calculus.

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Section 8.1.2 - Fundamental Theorem of Calculus

Section 8.1.2 - Fundamental Theorem of Calculus. 6.3. SECOND Fundamental Theorem of Calculus. If f is continuous on [a, b] and F is any antiderivative on [a, b],. then.

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Section 3.9

Section 3.9. Antiderivatives. ANTIDERIVATIVES. Definition : A function F is called an antiderivative of f on the interval I if F ?( x ) = f ( x ) for all x in the interval I. A NOTATION FOR THE ANTIDERIVATIVE.

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Integration

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Section 4.9

Section 4.9. ANTIDERIVATES. DEFINITION: A Function F is called the antiderivative of on an interval I if. Theorem: If F is an antiderivative of on an interval, then the most general antiderivative of is F(x) + C , where C is an arbitrary constant.

136 views • 5 slides