MATH 150 - CALCULUS WITH ANALYTIC GEOMETRY I

MATH 150 - CALCULUS WITH ANALYTIC GEOMETRY I

• CLASS ANNOUNCEMENTS (FALL 2011)

• CLASS ANNOUNCEMENTS (SPRING 2012)

(tentative; updated frequently; check regularly)

• Printing Suggestions for Typed Files

I recommend two-page-to-a-side and/or double-sided printing to save paper. If the typed print is too small, try something like Page Setup: Scale: 110%, unless print gets cut off (100% may be better for handwritten notes). Color printing is nice, but B&W printing is cheaper.

These are pdf files. You can get the free Adobe Reader at http://www.adobe.com. Get a version that is compatible with your system!

• Class Notes

• Many students benefit from printing the notes for a lecture beforehand, reviewing them, and commenting on them in class.

• You may want to take personalized “sketch notes” in class.

• FRONT PAGES

Creative Commons License

For “attribution,” simply mention my name and/or web URL somewhere if you’re using huge chunks of the notes. I simply want due credit.

TABLE OF CONTENTS (for Swokowski; my Chapters 1 and 2 are different)

CORRECTIONS… (revised 8/30/11)

Math 121 is an easier version of Math 150. The 121 materials may help. MATH 121 HOME

Chapters 1 and 2: Review; Limits and Continuity (typed; revised 8/21/11)

B&W large-print and small-print versions available at the campus bookstore.

BIG FILE: Chapter 1 (pdf)

BIG FILE: Chapter 2 (pdf) (revised 8/21/11)

CORRECTION TO BOOKSTORE COPIES: Warning about DTS (2.3)

Delete Page 2.3.26 of the bookstore copies. We shouldn’t factor pieces of the numerator and the denominator and eliminate “local factors” as we take limits, because they could have a real impact on the overall limit.

CORRECTION: Page 2.6.9: Replace the first x² with x.

Chapter 3: Derivatives (3.1-3.6 typed; 3.7-3.8 handwritten; revised 8/16/11)

BIG FILES: Sections 3.1-3.2 (pdf) (typed) … Sections 3.3-3.4 (pdf) (typed) … Sections 3.5-3.6 (pdf) (typed) … Sections 3.7-3.8 (pdf) (handwritten) … Chapter 3 Review (typed)

Chapter 4: Applications of Derivatives (handwritten)

Chapter 5: Integrals (handwritten)

Chapter 6: Applications of Integrals (handwritten)

Chapter 7: Logarithmic and Exponential Functions (handwritten)

Chapter 8: Inverse Trigonometric and Hyperbolic Functions (handwritten) (plus an integration review web site)

• Other “Handouts”

Chapter 3 Review (print for yourself)

Section 4.6 on Optimization (print for yourself)

Outline (handed out in class) (revised 1/6/10)