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11 4 a comparison test intro

1.5 c 2 Finding limits using a TI84 calculator

9 5 common and natural logarithms formulas

11 5 a alternating series intro

Graphing quadratic equations translations of parabolas

3 8 Newtons Method

8 3a hydrostatic force intro

7 3 f trig substitution with completing the square

7 3 a Trig substitution with sine

7 2 g integrals Product to Sum

6 2 a Domain of functions with exponentials

7 5 a integration strategies 1 simplify

Factoring binomials two terms

8 3e Center of Mass x axis

7 7g error bound trapezoidal and midpoint

7 4 c rationals integration synthetic division

6 6 g integrals involving inverse functions

6 4 a derivatives of logariths and natural

6 2 b limits of functions with exponentials

6 3 b inverses witth logaritms and exponentials

6 3 a limits of logarithms

6 1 d calculus of inverse functions

11 6 b ratio test

11 6 a absolute convergence

11 6 c root test

11 4 b comparison test more examples

11 4 c limit comparison test

11 4 d limit comparison test more examples factorial

11 3 a integral test intro

11 3 b integral test more examples

11 3 c p series test

11 1 d bounded monotonic sequences

11 1 c squeeze theorem less than greater than limits to infinity sequences

11 1 b tricks sequences to infinity

11 1 a intro to sequences limits

11 2 a converging and diverging series limit of partial sum

11 2 b converging infinite geometric sequences rewriting

11 2 c divergence test series

11 2 d properties of convergent series

10 4 b area of a polar curve

10 4 d area of inner loop polar curve

10 4 e polar curves area inside outside

10 4 g arc length polar curve

10 4 f area of both polar curves

10 4 a intro area of polar curves

10 4 c polar curves area one loop

10 3 b derivatives polar curve tangent

10 3 c polar curve vertical and horizontal tangent

10 3 d vertical and horizontal tangents polar

10 3a derivatives of polar curves tangent

10 2e parametric equations area under curve

10 2a parametric equations derivatives intro

10 2 f arc length parametric equations

10 2 d parametric equations concavity second derivative

10 2 c parametric equations vertical horizontal tangents

10 2 b parametric equations tangent line

10 1 a Parametric equations intro

10 1 d trig parametric equations

10 1 c parametric equations powers

10 1 b Parametric equations linear substitution

10 1 e parametric equations exponentials

8 4 d Net Change

8 4a consumer surplus

8 4b producer surplus

8 4c market equilibrium

8 3 b Hydrostatic pressure and force with dx

8 3 c Hydrostatic pressure and force with using coordinate axis dy

8 3 d Hydrostatic pressure and force with application

8 3 f Center of Mass points

8 3 g Center of Mass Centroid Area under curve

8 3 h Center of Mass Centroid Area between two curves

8 2 a surface area intro

8 2 f surface area application

8 2 d surface area y axis y=

8 2 c surface area x axis x=

8 2 b surface area x axis y=

8 2e surface area y axis x=

composite functions

2 5 c derivatives product quotient rule with chain

8 1 g arc length application

8 1 a intro arc length formula

8 1 b arc length u sub

8 1 c arc length formula perfect squares

$8 1 d arc length formula adding the 1 and the fraction$

8 1 d arc length formula adding the 1 and the fraction

8 1 e arc length in terms of y

8 1f arc length from a starting point to x

$7 4 e partial fraction II repeated linear factors$

7 4 e partial fraction II repeated linear factors

7 8 a improper integrals intro

7 8 b improper integrals infinite

$7 8 d convergent or divergent fractions$

7 8 d convergent or divergent fractions

7 8 f comparison theorm integra

$7 8c improper fractions divergent convergent$

7 8c improper fractions divergent convergent

7 8e improper integrals discontinuous integrands

7 7h finding error bound

7 7f simpsons rule more integral approximation

7 7e simpsons rule approximating integrals

7 7c Trapezoidal rule more integreal approximation

7 7b trapezoidal rule integral approximation

7 7a Midpoint approximation integrals

7 7 d error for trapezoidal and midpoint

7 5 b integration strategies 2 u sub

7 5 c integration strategies integration by parts and more

7 5 b part III integration strategies 2 u sub trig

7 5 b pII integration strategies 2 u sub

7 4i Rationalizing substitution

$7 4 b partial fractions integration linear factors$

7 4 b partial fractions integration linear factors

$7 4 g partial fractions quadratics part ii repeated$

7 4 g partial fractions quadratics part ii repeated

$7 4h rationals integration with without paetial fractions$

7 4h rationals integration with without paetial fractions

$7 4a partial fraction decomposition intro$

7 4a partial fraction decomposition intro

$7 4 d partial fractions long division first$

7 4 d partial fractions long division first

$7 4 f partial fractions quadratic factors$

7 4 f partial fractions quadratic factors

7 3 d trig sub definite integral

7 3 c trig sub x=asec

7 3 e application of trig sub circle area

7 3 b trig sun x=atan

1 7 c rt II calculator finding delta given epsilon

7 2 c even power sec odd power tangent integrals

7 2 e just secant integration

7 2 b even power sine and cosine integration

7 2 f even power tangent odd sec integration

7 2 d integration with just Tangent

7 2 a integrals trig sub odd power sine cosine

7 1f tntegration by parts definite integral

7 1 e more examples of tabular method

7 1 d Integration by parts Tabular Method

7 1 c Integration by parts tricks part II u sub

7 1 b Integration by parts more examples

7 1 a Integration by parts

6 8 b lhospitals rule more indeterminant forms

6 8a lhospitals rule

6 7a hyperbolic trig functions intro

6 7g integrals of hyperbolic functions

6 7e inverse hyperbolic functions intro

6 7d derivatives hyperbolic trig functiins

6 7 f derivatives of inverse hyperbolic functions

6 7 c hyperbolic trig functions evaluating

6 7 b hyperbolic trig functions identities

6 2 f finding the equation of the tangent line exponential functions

6 2 g integrals with exponential functions

6 2 d derivatives exponential functions chain product quotient rule

6 6f derivatives with exponential functions

6 2 c derivatives of exponential functions

6 2 h volume rotation disc exponential function

6 2 e application of exponential functions

6 4 b more complicated derivatives with logarithms

6 4 c max and min closed interval with logarithms

6 4 d integrals involving logarithms

6 4e logarithmic differentiation

6 4f logarithmic differentiation more complicated

6 5 b e as a limit

6 5 d newtons law of cooling and derivatives

6 5a exponential growth derivative

6 5c exponential compounding derivative and integral

6 6 c inverse trig functions no brackets

6 6 e limits with inverse trig functions

6 6a inverse sine functions

6 6b inverse cosine function

5 3 a cylindrical shells intro

5 5 a average value

5 3 b more examples of cylindrical shells

5 5 b mean value theorem

5 2 b intro to disc method

5 3 c which method shells or discs

5 4 a intro to work

5 2 e washers rotation about x

5 4 b work variable force

5 3 e cylindical shells rotate about different axis

5 3 d shells and washers both methods together

5 1 b area between two curves more examples

5 2 g rotations about a different axis washers

5 2 h volume of a solid made from perpendicular squares

5 2 f washer method both x and y axis

5 1 a intro to area between two curves

5 2 c disc method more examples

5 1 c rectangle creation for chapter 5

5 2 a review of volume of solids

5 2 d rotations about y disc

5 1 d area between curves dy

4 4e position of vertical object from acceleration initial

4 5 d u substitution definite integral

4 5 a u substitution

4 4 c total and net distance with integral

4 4 a integral with respect to y instead of x

4 5 b u substitution more examples

4 4 b net change with definite integral

4 3 c definite integrals tricks

4 5 c u substitution trick

4 3 d ftc part 1 derivatives of definite integrals

4 3 b definite integrals simplify first

4 4 d another net change example

4 3 a fundamental theorem of calculus

4 1 d Reimann sums with ti 84

4 2 c limit definition of a definite integral

4 2 b definite integral limit definition Reimann sums

3 9 h antiderivatives with second derivatives

4 1 a Reimann sums intro left right middle

3 9 g applications of anti derivatives

3 9 c anti derivative sums

4 1 e Reimann sums with ti 84 table function

4 1 b Reimann sums part 2 left right more subintervals