'General antiderivative' diaporamas de présentation

APPLICATIONS OF DIFFERENTIATION

4. APPLICATIONS OF DIFFERENTIATION. APPLICATIONS OF DIFFERENTIATION. 4.9 Antiderivatives. In this section, we will learn about: Antiderivatives and how they are useful in solving certain scientific problems. INTRODUCTION.

871 views • 68 slides

Section 17.4 Integration LAST ONE!!! Yah Buddy!

Section 17.4 Integration LAST ONE!!! Yah Buddy!. Introduction. A physicist who knows the velocity of a particle might wish to know its position at a given time.

289 views • 20 slides

4 .9 Antiderivatives

303 views • 15 slides

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.

86 views • 8 slides

Antiderivatives and Indefinite Integrals

67 views • 6 slides

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.

137 views • 5 slides