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Calculus

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AP Calculus
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Pi Digits

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Calculus
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Human development
behavior
Interpersonal relationships
Love
Psychoanalysis
Human behavior
Attachment theory
Personal life
Technology
pi

3.?14159 26535 89793 23846 26433 83279 50288 41971 69399 37510 ?58209 74944 59230 78164 06286 20899 86280 34825 34211 70679 ?82148 08651 32823 06647 09384 46095 50582 23172 53594 08128 ?48111 74502 84102 70193 85211 05559 64462 29489 54930 38196 ?44288 10975 66593 34461 28475 64823 37867 83165 27120 19091 ?45648 56692 34603 48610 45432 66482 13393 60726 02491 41273 ?72458 70066 06315 58817 48815 20920 96282 92540 91715 36436 ?78925 90360 01133 05305 48820 46652 13841 46951 94151 16094 ?33057 27036 57595 91953 09218 61173 81932 61179 31051 18548 ?07446 23799 62749 56735 18857 52724 89122 79381 83011 94912 ?98336 73362 44065 66430 86021 39494 63952 24737 19070 21798 ?60943 70277 05392 17176 29317 67523 84674 81846 76694 05132 ?00056 81271 45263 56082 77857 71342 75778 96091 73637 17872

test21-12

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Calculus
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united states
War
Battles of the War
Military history of Canada
Military history
Battle of the Thames
Battle of Plattsburgh
Burning of Washington
USS Chesapeake
Battle of Lake Erie
Treaty of Ghent
Battle of York

Key Events & Causes: War of 1812 Event Date Location Significance Napolean excludes British goods from "fortress Europe" 1806 Europe American ships caught in middle as British respond with blockade. British seize 1000 U.S. ships, French ca. 500. British impress American sailors 1803-1812 High seas British captains took over 10,000 American citizens to man ships. Chesapeake -Leopard fight June 1807 3 miles off Norfolk, Virginia Chesapeake fired on by Leopard after refusing to be boarded. 3 Americans killed, 18 wounded. Embargo Act December 1807 Washington, D.C. Jefferson's attempt at "peaceful coercion" resulted in economic disaster for merchants. War Hawks elected to Congress 1810 U.S.

test21-6

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Calculus
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Royalty
christianity
History of the United States
Congregationalism
English Reformation
Puritan
Dominion of New England
Charles I of England
Salutary neglect
religion
Politics

ENGLISH SOVEREIGNS SOVEREIGN REIGN RELIGION MAJOR EVENTS EFFECT ON COLONIES Henry VIII 1509-1553 Anglican English Protestant Reformation no interest Mary 1553-1558 Catholic persecution of Protestants - beheaded after coup - fear of Spanish Catholicism no interest Elizabeth I (virgin queen) last of Tudor dynasty 1558-1603 Anglican sets temperament for constitutional monarchy - establishes Anglican church Puritans (Calvinists) challenge official Church defeat of Spanish Armada makes England a world power -search for "northwest passage" begins - Roanoke settlement fails James I (Stuart dynasty - Scotland) 1603-1625 Catholic

test21-5`

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Calculus
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Conservatism in the United States
Politics of the United States
History of the United States
Federalist Party
Democratic-Republican Party
Politics
Jay Treaty
Nullification
federalist
Democratic Party
Federalist Era

Federalist Party vs. Democrat-Republicans Issue Federalists Demorat-Republicans Notes National vs. state governments Favored a strong central government with the power to control commerce, tax, declare war, and make treaties Sought to limit the role of the national government, favoring local control ? This issue, never finally settled until the Civil War, was the basic philosophical point of contention between the two parties. French Revolution Opposed the Revolution and opposed American support for the anti- monarchy group Supported the popular forces in the French Revolution and favored American assistance ? The debt of America to France for its assistance during the American Revolution is seen as due and unpaid by the D-Rs

Precalculus Functions Anecdotes

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Calculus
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Mathematics
Mathematical analysis
geometry
trigonometry
Analytic geometry
Analytic functions
Functions and mappings
Conic sections
Hyperbola
Trigonometric functions
Sine
Logarithm
Precalculus Functions Anecdotes

1. Identity Function-This is the only function thats acts on every real number by leaving it alone 2. Square Root Function-Put any positive number into your calculator. Take the square root. Then take the square root again, and so on. Eventually you will always get 1. 3. Squaring Function-The graph of this function, called a parabola, had a reflection property that is useful in making flashlights and satellite dishes. 4. Cubing Function-The origin is called a ?point of inflection? for this curve because the graph changes the curvature at the point. 5. Reciprocal Function-This curve, called a hyperbola, also has a reflection property that is useful in satellite dishes. 6. Natural Log Function-This function increases very slowly. If the x-axis and y-axis

Pre-Calculus Functions Chart

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Calculus
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Mathematics
Mathematical analysis
trigonometry
Analytic functions
Trigonometric functions
Continuous function
Floor and ceiling functions
Sine
law
Other
Pre-Calculus Functions Chart

Sheet1 Formula Name Domain Range Increasing Interval Decreasing Interval Maximum Minimum x-Intercept y-Intercept End-Behavior VA HA Symmetry Continuity 1a(Parent) f(x)=x Identity Function (-?,?) (-?,?) (-?,?) None None None (0,0) (0,0) y-->? None None Odd Continuous 1b f(x)=x-6 None (-?,?) (-?,?) (-?,?) None None None (6,0) (0,-6) y-->? None None Neither Continuous 1c f(x)=x+3 None (-?,?) (-?,?) (-?,?) None None None (-3,0) (0,3) y-->? None None Neither Continuous 1d f(x)=3x None (-?,?) (-?,?) (-?,?) None None None (0,0) (0,0) y-->? None None Neither Continuous 1e f(x)=-x None (-?,?) (-?,?) None (-?,?) None None (0,0) (0,0) y-->-? None None Neither Continuous 1f f(x)=-3x+6 None (-?,?) (-?,?) None (-?,?) None None (2,0) (0,6) y-->-? None None Neither Continuous 1g y=a(x-h) +k

AP Calculus Cheat Sheet

Subject: 
Calculus
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Calculus
Mathematical analysis
Mathematics
Integral calculus
Differentiation rules
Integration by parts
Differential equation
derivative
Quotient Rule
Integration by substitution
Antiderivative
Product rule

Calculus Cheat Sheet Visit http://tutorial.math.lamar.edu for a complete set of Calculus notes. ? 2005 Paul Dawkins Limits Definitions Precise Definition : We say ( )limx a f x L? = if for every 0e > there is a 0d > such that whenever 0 x a d< - < then ( )f x L e- < . ?Working? Definition : We say ( )limx a f x L? = if we can make ( )f x as close to L as we want by taking x sufficiently close to a (on either side of a) without letting x a= . Right hand limit : ( )limx a f x L+? = . This has the same definition as the limit except it requires x a> . Left hand limit : ( )limx a f x L-? = . This has the same definition as the limit except it requires x a< . Limit at Infinity : We say ( )limx f x L?? = if we

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