'Point discontinuity' presentation slideshows

Continuity

Continuity. 2.4. 2. 1. 1. 2. 3. 4. Most of the techniques of calculus require that functions be continuous . A function is continuous if you can draw it in one motion without picking up your pencil.

712 views • 23 slides

Rational Expressions

Rational Expressions. GRAPHING. Objectives. Graph a rational function, find its domain, write equations for its asymptotes, and identify any holes (point discontinuity) in its graph. Glossary Terms. asymptote horizontal asymptote point discontinuity rational function vertical asymptote

417 views • 21 slides

Section 1.5 - Infinite Limits

Section 1.5 - Infinite Limits. Infinite Limits:. As the denominator approaches zero, the value of the fraction gets very large. vertical asymptote at x =0. If the denominator is positive then the fraction is positive. If the denominator is negative then the fraction is negative.

221 views • 8 slides

Section 2.8 - Continuity

Section 2.8 - Continuity. I can determine where functions are continuous and discontinuous. 2.2. Vocab. Continuous: A function f(x) is continuous at x = c if and only if all three of the following tests hold:. Discontinuous: holes, vertical asymptotes, jumps in the graph .

194 views • 8 slides

1.5 Infinite Limits

235 views • 6 slides