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If f’(x) changes from + to – at x=c, then f(x) has a ________ at x=c.

If f’(x) changes from + to – at x=c, then f(x) has a ________ at x=c. local min local max inflection point discontinuity. If f’(c) =0 and f’’(c) < 0, then f(x) has a ________ at x=c. local min local max inflection point discontinuity. Find the horizontal asymptote for.

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If f’(x) changes from + to – at x=c, then f(x) has a ________ at x=c.

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  1. If f’(x) changes from + to – at x=c, then f(x) has a ________ at x=c. • local min • local max • inflection point • discontinuity

  2. If f’(c) =0 and f’’(c) < 0, then f(x) has a ________ at x=c. • local min • local max • inflection point • discontinuity

  3. Find the horizontal asymptote for

  4. Find the horizontal asymptote for

  5. 0 • + infinity (DNE) • - infinity (DNE) • 1

  6. 0 • + infinity (DNE) • - infinity (DNE) • 1

  7. 0 • + infinity (DNE) • - infinity (DNE) • 1

  8. 0 • + infinity (DNE) • - infinity (DNE) • 1

  9. 0 • + infinity (DNE) • - infinity (DNE) • 1

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