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MATH 2414
Calculus II
Course
Documents
V Payne, Ph.D.
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First-day Handout Information about MATH 2414 Calculus II: includes the name of the text, the grading scheme, and other relevant topics
Assignments A listing of homework assignments and tentative exam dates
Note I put several files at this site. Some will be assigned as homework, some are there for your review, and some are supplements to the text. Assignments will be announced in class. All the files are in pdf format.
Review Materials
· Calculus 1 topics needed for Calculus 2 – a listing of Calculus I topics
· Differentiation Rules Review – a listing of differentiation rules (study sheet)
· Basic Integration Review Calc 2 – a listing of differentiation and integration rules plus basic concepts and theorems about integration. The material here will be discussed during the first week of class.
· Integration Problems 2 – Basic integration exercises for review.
· MATH 2414 Review WS – Calculus I exercises review.
Chapter 4
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Chapter 5 Section 5.5 Add'l Problems Ans ·
Section 5.7 Supplements |
Chapter 6 · Area Formulas – These are needed in Chapter 6 6.2 Add'l Problems Ans · Section 6.2 Slicing Volumes Ans · Section 6.2 Cylindrical Shells |
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Chapter 8 |
Chapter 7 |
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Success in Calculus II
Congratulation – you made it through Calculus
I. You are halfway through the calculus
sequence if you only need single variable calculus, and you are one-third the way
through the sequence that includes more than one variable. In my opinion, Calculus II is the most
technical (difficult) of the three courses, but more students succeed in
Calculus II than do in Calculus I. Maybe
that is because Calculus II students know what it takes to learn the
material.
If your Calculus I
knowledge is not fresh, you should really consider retaking MATH 2413 Calculus
I. You can’t make it though
Calculus II while learning Calculus I at the same time. If you keep this course and later drop the
class, you have lost a semester and will need to take Calculus I next
semester. Be smart about what you know
and enter at the correct course. The
stronger the foundation, the higher you can go.
We will cover several types of integration
techniques, which will challenge your trigonometry knowledge, and applications
of integration, which includes volumes of revolution, arc length, work, and
hydrostatic force. Then you will be
introduced to infinite sequences and series, which can be used to write
expressions that are hard to integrate into equivalent
polynomials expressions over given x-intervals,
which are easy to integrate. Finally,
you will be introduced to Differential Equations, which is considered by
students to be easier than the other techniques covered in this course. That’s why Chapter 7 is covered after Chapter
8 – we’ll get a breather at the very end of the semester.
This is a course that requires a lot of time, so you
need to plan on spending several hours each week working problems. Do not overload your schedule and expect to
pass. You also need to plan on spending
several hours each week working problems.
Do not overload your schedule and expect to pass.