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Submitted By mrrecardo

Words 666

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Words 666

Pages 3

John Smith

ACME Corporation

123 Corporate Lane

Milford, CT 06461

March 2, 2007

Charles Jones

CFO

Fictiona, Inc.

456 Executive Drive

Anywhere, CT 06777

Dear Charles Jones:

As a long-time admirer of the outstanding work that your organization has done in the market, I particularly enjoyed having the opportunity to see how your company functions from the inside. As you indicated during our meeting, your organization has grown to a point where it needs to dramatically enhance its accounting function so that it can continue to function effectively.

This correspondence outlines the complete scope of work you requested, including objectives, procedures, identification of responsibilities, and estimated fees.

OBJECTIVE

Implement the Model 60 accounting system on the network. Install the Model 60 software, including implementation and setup, training, conversion assistance, and post-conversion support of the library master, general ledger, accounts payable, and import master modules. Provide professional assistance related to this new system and coordinate the bridge to and from the Wile Research and Coyot, Ltd. software. Success of this project is dependent not only on the software, but also on your personnel's skill, effort, and willingness to work as a cohesive team.

SCOPE OF SERVICES 1. Procedures

a. Assist in planning implementation of the Model 60 accounting system.

b. Recommend steps required to successfully install the new system and assist in assembling setup information and accounting data used in the implementation process.

c. Establish specifications for the bridge from the Wile Research software to capture cash receipt information. (Note: Wile Research software has a "general ledger distribution" file that contains information that can be bridged in detail or summary format. The interface (export file) will be written by Wile…...

...no welfare state, trade unions or universal health care. Various secret signs and handshakes were created to serve as proof of their membership allowing them to visit guilds in distant places that are associated with the guild they belong. From “People in Power”, depending on whether they were seen as a source of revenue (taxes) or a threat to their power. The suppression of these trade guilds removed an important form of social and financial support from ordinary men and women. In many instances fraternities are limited to male membership, but these are not always the case, and there are mixed male and female, and even wholly female, fraternities. For example, for general fraternities: the Grande Loge Mixte de France, the Honorable Fraternity of Ancient Freemasons, the Grande Loge Feminine de France, the various Orders of Odd Fellows, Orange Order, Rebekah and the Order of the Eastern Star. College and university fraternities Fraternities have a history in American colleges and universities and form a major subsection of the whole range of fraternities. In Europe, students were organized in nations and corporations since the beginnings of the modern university in the late medieval period, but the situation can differ greatly by country. In the United States, Many were strongly influenced by the patterns set by Freemasonry. The main difference between the older European organizations and the American organizations is that the American student societies virtually always......

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...In many instances fraternities are limited to male membership such as the Dutch “Alpinisten Vereniging Gelderlan Midden” but this is not always the case, and there is mixed male and female, and even wholly female, fraternities for example, for general fraternities: The Grande Loge Mixte De France, The Honorable Fraternity of Ancient Freemasons, The Grande Loge Féminine de France, the various Order of Odd Fellows, and The Order of the Eastern Star. Fraternities can be organized for many purposes, including university education, work skills, ethics, ethnicity, religion, politics, charity, chivalry, other standards of personal conducts, asceticism, service, performing arts, family command of territory, and even crime. The is almost always an explicit goal of mutual support, and while there have been fraternal orders for the well-off there also have been many fraternities for those in the lower ranks of society, especially for national or religious minorities. Trade unions also grew out of fraternities such as “The Knights of Labors”. The ability to organize freely, apart from the institutions of government and religion, was a fundamental part and the establishment of the modern world. In living the Enlightenment, Margaret C. Jacobs showed the development of Jurgen Habermas’ “public space” in the 17th century Netherlands was closely related was closely related to the establishment of Lodges of Freemasons. Objectives: * What are the reasons why students join......

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..."brother") is a brotherhood, though the term usually connotes a distinct or formal organization. The only true distinction between a fraternity and any other form of social organization is the implication that the members freely associate as equals for a mutually beneficial purpose, rather than because of a religious, governmental, commercial, or familial bond, although there are fraternities dedicated to each of these topics.[1] In many instances fraternities are limited to male membership such as the Dutch 'Alpinisten Vereniging Gelderland Midden' but this is not always the case, and there are mixed male and female, and even wholly female, fraternities. For example, for general fraternities: theGrande Loge Mixte de France, the Honorable Fraternity of Ancient Freemasons, the Grande Loge Féminine de France, the various Orders of Odd Fellows, and the Order of the Eastern Star. Fraternities can be organized for many purposes, including university education, work skills, ethics, ethnicity, religion, politics, charity, chivalry, other standards of personal conduct, asceticism, service, performing arts, family command of territory, and even crime. There is almost always an explicit goal of mutual support, and while there have been fraternal orders for the well-off there have also been many fraternities for those in the lower ranks of society, especially for national or religious minorities. Trade unions also grew out of fraternities such as the Knights of Labor. The ability to......

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...as X=ay This watermark does not appear in the registered version - http://www.clicktoconvert.com 15 Thus from an exponential function y=ax , we may construct the logarithmic function x=ay by interchanging the variables. This shows that the inverse of an exponential function is a logarithmic function. The two most widely used bases for logarithms are ’10’ and ‘e’ (=2.7182). i) Common logarithm: It is the logarithm to the base 10 of a number x. it is written as log10 x. if y=log10 x, then x=10y ii) Natural logarithm: It is the logarithm to the base ‘e’ of a number x. it is written as loge x or In x. when no base is mentioned, it will be understood that the base is e. Some important properties of the logarithmic function y=loge x are as follows: i) ii) iii) iv) v) vi) log 1=0 loge=1 log (xy)=log x+log y log (x/y)=log x - log y log (xn ) = n log x loge 10 = 1/ log10 e vii) loge a = (loge 0) (log10 a) = log 10 a/log10 e viii) logarithm of zero and negative number is not defined. Exercise 1. Draw the graph of the following functions a) y=3x-5 b) y=x2 c) y=log2 x 2. The data of machine operating cost © and the age (t) of the machine are shown in the following table: t (years) : 1 2 3 4 5 c (in ‘000’s) : 5 8 13 20 29 i) Express operating cost as a function of the machine age ii) Sketch the graph of the function derived in (i). 2.4 Solution of Functions The value (s) of x at which the given function f(x) becomes equal to zero are called the roots (or zeros) of the......

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...because they were misled by someone else, but it happens. I understand there has to be a line somewhere and juveniles cannot be held accountable for their actions in these situations but it seems there should be some sort of accountability if not by the child then by the parents. Another example of strict liability is shown in case State v. Loge (Min. 2000). The case basically stems around an open container law in Minnesota. Loge borrowed a truck that belonged to his father to go to work one evening. When Loge was on his way home from work he was stopped by two police officers for allegedly speeding. During the stop an open beer bottle was found by one of the officers along with an opened, empty beer can and a full beer can. After several field sobriety tests given to Loge it was determined that he was not driving under the influence but he was charged with open container even though it was not his truck and he claimed now knowledge of the containers. Loge was convicted of the offense and filed an appeal that was affirmed in the Court of Appeals to which he appealed again to the Minnesota Supreme Court and they also affirmed (State v. Loge, 2000).” While it may seem unfair to be charged and convicted with something that you had nothing to do with, this is one of those cases what that is exactly what happened. Minnesota’s legislature made it necessary that someone that is driving a vehicle becomes responsible for the content of the vehicle while it is under their......

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...find 5. dy dx Ans: We have y sinh x sinh 1 x dy 1 cos h x . h dx 1 x2 6. Find dy of 3x sec x dx Ans: We have y 3x sec x So dy d d 3x sec x sec x. 3x dx dx dx 3x sec x .tan x 3x .log3sec x dy if y loge e1sin x dx 7. Find Ans: y loge e1sin x y 1 sin x So dy cos x dx 8. Find the derivative of log sec x tan x w.r.t. x Ans: y log sec x tan x dy 1 . sec x tan x sec2 x dx sec x tan x sec x tan x sec x sec x tan x sec x 9. Differentiate log cosh x w.r.t. x Ans: y log cosh x dy 1 .sinh x dx cosh x 2 tanh x PU12 Mathematics Question Bank – Differentiation 10. If y log x x 2 a 2 prove that Ans: y log x x 2 a 2 dy dx 1 x a2 2 1 dy 1 1 . 1 . .2 x dx x x 2 a 2 2 x 2 a 2 1 x x2 a2 . 2. x 2 a 2 2 x 2 x2 a2 2. x x 2 a 2 x 1 2 x 2 a 2 .2. x 2 a 2 x a2 11. If y Ans: elog x dy then find x dx elog x x y y x x y 1 So dy =0 dx 12. If x log log y ; find dy dx Ans: We have x loge log y So log y e x Differentiation 1 dy . ex y dx So dy y.e x dx 3 PU12 Mathematics Question Bank – Differentiation TWO MARK QUESTION 13. If x y a x prove that Ans: We have x y a x Taking log on both the sides dy x log a......

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...Intro What is a fraternity? The definition found on Wikipedia.org defines a fraternity (Latin frater : "brother") as a brotherhood, though the term usually connotes a distinct or formal organization. The only true distinction between a fraternity and any other form of social organization is the implication that the members freely associate as equals for a mutually beneficial purpose, rather than because of a religious, governmental, commercial, or familial bond, although there are fraternities dedicated to each of these topics. In many instances fraternities are limited to male membership but this is not always the case, and there are mixed male and female, and even wholly female, fraternities. For example, for general fraternities; Grande Loge Mixte de France, Honorable Fraternity of Ancient Freemasons, Grande Lodge Feminine de France, Order of the Eastern Star. Fraternities can be organized for many purposes, including university education, social, work skills, ethics, ethnicity, religion, politics, charity, chivalry, other standards of personal conduct, asceticism, service, performing arts, family command of territory, and even crime. There is almost always an explicit goal of mutual support, and while there have been fraternal orders for the well-off there have also been many fraternities for those in the lower ranks of society, especially for national or religious minorities. Trade unions also grew out of fraternities such as the Knights of Labor. The ability to organize......

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...n(n 1)(n 2) (2)(1) and f (x) = ex is always real and positive. Note that the trigonometric functions can be de ned in terms ix ix ix ix of the exponential function as sin x = e 2e ; cos x = e +e and 2 eix e ix tan x = eix +e ix 10. Hyperbolic Functions: These functions are de ned in terms of the exponential function as sinh x = x x x ex e x e x ; cosh x = e +e ; tanh x = ex +e x ; cschx = ex 2e x ; sechx = 2 2 e e and cothx = ex +e x : Note that the trigonometric and e hyperbolic functions are related by sinh x = i sin(ix); cosh x = cos(ix); p tanh x = tan(ix), where i = 1 de nes the imaginary unit. x 2 ex +e x x 5 11. Logarithmic Functions: These are functions that involve logarithm, for example, f (x) = log10 x or h(x) = loge x = ln jxj 12. Modulus or Absolute Value Functions: This is a function of the form; x f (x) = jxj = fx;x;x 0 such that f (x + T ) = f (x) for every x in the domain of f , T is called the period of f . For example, f : R ! R de ned by f (x) = sin x is periodic with period T = 2 because sin(x + 2 ) = sin x; for every x in the domain of f: 19 Odd Functions: A function f is said to be odd if f ( x) = f (x) 8x 2 D(f ):For example, f (x) = x3 is odd because f ( x) = ( x)3 = x3 = f (x); 8x 2 D(f ):Similarly, sin x is odd because sin( x) = sin x 8 real x: 6 20 Even Functions: A function f is said to be even if f ( x) = f (x) 8x 2 D(f ): For example; f (x) = x2 is even because f ( x) = ( x)2 = x2 = f (x) 8x 2 D(f ):Also; cos x is even......

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...Introduction What is a fraternity? The definition found on Wikipedia.org defines a fraternity (Latin frater : "brother") as a brotherhood, though the term usually connotes a distinct or formal organization. The only true distinction between a fraternity and any other form of social organization is the implication that the members freely associate as equals for a mutually beneficial purpose, rather than because of a religious, governmental, commercial, or familial bond, although there are fraternities dedicated to each of these topics. In many instances fraternities are limited to male membership but this is not always the case, and there is mixed male and female, and even wholly female, fraternities. For example, for general fraternities; Grande Loge Mixte de France, Honorable Fraternity of Ancient Freemasons, Grande Lodge Feminine de France Order of the Eastern Star. Fraternities can be organized for many purposes, including university education, social, work skills, ethics, ethnicity, religion, politics, charity, chivalry, other standards of personal conduct, asceticism, service, performing arts, family command of territory, and even crime. There is almost always an explicit goal of mutual support, and while there have been fraternal orders for the well-off there have also been many fraternities for those in the lower ranks of society, especially for national or religious minorities. Trade unions also grew out of fraternities such as the Knights of Labor. The ability to......

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...Les Loges-en-Josas Zone d’Activités CORRESPONDANCES Express és nt ra ies Ce Ha ut Ci st CORRESPONDANCES J CVJ JLB L LFA N BAK N o m b re de tickets à valider 1 TRAJET = 1 TICKET SACLAY t ris y Ch cla Le Sa de ère i tin ar M ie air M l ze Ra tit Pe ain t Vil B CRC HEC RD 446 HEC Campus HEC LES LOGESEN-JOSAS Le s er cie ns Po nt Co lbe rt Ec ha ng eu rA Ga 86 re du Pe tit Tr ois Jo uy Ca na rd M s us ée de Jo Sa uy int eS uz an Ga ne re de Jo uy Te -e co nm Jo ah sa s M ido ri JOUY-EN-JOSAS CORRESPONDANCES B G H K L LFA P R T X W Express Sa rra en Ve rg Ga re Ri ve Ga uc he ne s Ga re de sC ha Pr nt ov ier ide s nc e Pl oix VERSAILLES Le Christ de Saclay lP TT Zo ne d’ Ac tiv it Z Versailles Gare Rive Gauche ZONE NAVIGO 4 Départs de Versailles Gare Rive Gauche vers le Christ de Saclay Lundi à vendredi Versailles Gare Rive Gauche Vergennes Versailles Gare des Chantiers Cisterciens Gare du Petit Jouy Jouy - Trois Canards Gare de Jouy-en-Josas (*) Tecomah Les Loges ZA Jouy - Campus H.E.C. Mairie de Saclay Le Christ de Saclay 7.15 7.18 7.21 7.24 7.31 7.33 7.44 7.46 7.52 7.50 7.53 7.56 7.59 8.06 8.08 8.14 | | 8.21 8.28 8.31 (*) Bus Stop - Arrêt obligatoire du bus quelques minutes afin de faciliter les correspondances Départs......

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...Course Assessment Task 3 – Trial Examination 4 Question 12 (15 Marks) (a) Commence a NEW page. Marks Find the values of p, p > 0 for which the roots of the equation x2 − px + p = 0 are i. opposite in sign. 1 ii. real 2 i. Sketch the parabola with equation 2 (b) (y − 2)2 = 2(x + 2) Show the vertex of the parabola on your sketch. ii. Find the coordinates of the focus and the equation of the directrix of the parabola. (c) The sum to n terms of a sequence of numbers is given by Sn = 102n − 2n2 . 2 i. Find an expression for Tn , the n-th term of the sequence. ii. What type of a sequence is this? (d) 2 1 Diﬀerentiate the following expressions: 2 i. x3 ii. 3 cos 4x 1 iii. loge (2x) 2 Question 13 (15 Marks) (a) 2 Commence a NEW page. Marks For the curve y = x3 (4 − x) i. Find the stationary point(s) and determine their nature. 3 ii. Find the point(s) of inﬂexion. 2 iii. 3 Draw a neat sketch of the curve showing the intercepts with the coordinate axes, any stationary points and any point(s) of inﬂexion. (b) Find f (x) if f ′ (x) = 2x + (c) Find the primitive of √ i. 3 x x ii. 3 sec2 3 JUNE 21, 2012 1 and the curve passes through the point (1, 2). x2 3 2 2 NORTH SYDNEY BOYS’ HIGH SCHOOL 2012 Mathematics HSC Course Assessment Task 3 – Trial Examination Question 14 (15 Marks) 5 Commence a NEW page. Marks 3 (a) Use......

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...(i) Prove that the particle is undergoing simple harmonic motion about x = 1. (ii) Find the amplitude of the motion. When does the particle first reach maximum speed after time t = 0? (b) The polynomial P(x) = 4x3 + 2x2 + 1 has one real root in the interval 6 –1 < x < 0. (i) (ii) 1 Let x = – – be a first approximation to the root. Apply Newton’s method 4 once to obtain another approximation to the root. (iii) (c) Sketch the graph of y = P(x) for x between –1 and 1. Clearly label any stationary points. Explain why the application of Newton’s method in part (ii) was NOT effective in improving the approximation to the root. 1999 Let f(x) = x + loge x. Use Newton’s method with a first approximation of x = 0·5 to find a second approximation to the root of x + loge x = 0. The diagram shows the graph of the parabola x 2 = 4y. The tangent to the parabola at P(2p, p2 ), p > 0, cuts the x axis at A. The normal to the parabola at P cuts the y axis at B. (i) Derive the equation of the tangent AP. (ii) Show that B has coordinates (0, p2 + 2). (iii) Let C be the midpoint of AB. Find the cartesian equation of the locus of C. (c) The polynomial P(x) = x3 + px2 + qx + r has real roots (i) (d) Show that kα = r. (iii) 4 Explain why α + p = 0. (ii) k , − k and α . Show that pq = r. (b) Show that aa pilot wishing to fly as far as possible in level flight should fly approximately 32% faster than the speed given in......

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...parviens 35. perdre : perd 36. permettre:permettent 37. peser : pèse 38. plaire : plaisent 39. pouvoir : peux 40. prévenir : prévenons 41. prévoir : prévoyez 42. produire:produisent 43. projeter : projette 44. ralentir : ralentis 45. recevoir : reçoivent 46. réfléchir : réfléchissons 47. rendre : rendons 48. répondre : réponds 49. retenir : retient 50. réunir : réunissent 51. réussir : réussissez 52. revoir : revoyons 53. rire : rions 54. s'asseoir : m'assieds 55. s'inscrire:s'inscrivent 56. savoir : savent 57. se rappeler : se rappelle 58. sentir : sens 59. servir : sert 60. suffire : suffit 61. suivre : suis 62. vendre : vend 63. vivre : vis 64. vouloir : veulent Ex. 2 1. changEons 2. passe – loge 3. m’endors – m’endormir 4. partez 5. disparaissent 6. sent 7. comprend – dis 8. vais – essayer trouver 9. êtes - faites 10. bougez - prendre 11. traduisez 12. dépend – pleut 13. vit 14. écrivent 15. cuit – détruit 16. suis – inscris 17. connaissent – 18. plaire 19. interdisez 20. rends – mordre 21. vendre 22. dites 23. aie 24. sais conduisent Ex. 3 1. grandissent 2. suffit 3. mentent 4. avertissez 5. remplissez 6. s’éclaircit 7. ralentis 8. inscrivons 9. mets 10. promettez 11. combattre Ex. 4 1. croyez 2. emmènent 3. revoit ......

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...Did Joe Biden, a spectator at a baseball game, assume the inherent risk of attending a sporting event? Research Joe Biden was sitting in a Loge a closed off area, which would have offered him the necessary protection from errant balls. At some point someone opened the Loge window and Biden was said to be standing there with his back turned to the window. Biden does admit to having previous back problems, while this may an important detail, it should not preclude him from having assumed the inherent risk at attending a football game. Biden also admits that he had several beers over an extended time period. The assumption of risk applies to all activities taking place at sporting events, games and contests. Biden is assumed to have known the inherent risk of attending a sporting event. Spectators cannot assume the management was guilty of negligence when they are given a choice to sit in the open or closed off areas. Application Injuries happen at virtually any sporting event, the courts consistently go under the premise that spectators assume the risk. They should be aware of the inherent risk of getting injured, by errant balls. Conclusion Upon entering the event Joe Biden, a reasonably prudent person should have known the inherent risk of attending a sporting event. Several factors apply here, someone opened the Loge window, Joe Biden turned his back to the window, and he has the assumption of risk while attending a sporting event....

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..."brother") is a brotherhood, though the term usually connotes a distinct or formal organization. The only true distinction between a fraternity and any other form of social organization is the implication that the members freely associate as equals for a mutually beneficial purpose, rather than because of a religious, governmental, commercial, or familial bond, although there are fraternities dedicated to each of these topics. In many instances fraternities are limited to male membership such as the Dutch 'Alpinisten Vereniging Gelderland Midden' but this is not always the case, and there are mixed male and female, and even wholly female, fraternities. For example, for general fraternities: The Grande Loge Mixte de France, the Honorable Fraternity of Ancient Freemasons, the Grande Loge Féminine de France, the various Orders of Odd Fellows, and the Order of the Eastern Star. Fraternities can be organized for many purposes, including university education, work skills, ethics, ethnicity, religion, politics, charity, chivalry, other standards of personal conduct, asceticism, service, performing arts, family command of territory, and even crime. There is almost always an explicit goal of mutual support, and while there have been fraternal orders for the well-off there have also been many fraternities for those in the lower ranks of society, especially for national or religious minorities. Trade unions also grew out of fraternities such as the Knights of Labor. The ability to......

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