I have a homework problem that I do not know how to begin. I must ev.pdf

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I have a homework problem that I do not know how to begin. I must evaluate integral (4/3x+7) dx. I think u= 3x+7 but beyond that I am just lost. Would du = 4x? Please help. Solution yeah, u = 3x + 7 du = 3 dx then substitute it, int 4 dx / ( 3x + 7) = int 4 du / 3 u = 4/3 int du/u = 4/3 ln u = 4/3 ln ( 3x + 7) + C.

I have a couple questions for Diff Eq that need to be done on maple and I have no clue on how to use the program. Can you teach me the basics? Solution Maples are variously classified in a family of their own, the Aceraceae, or together with the Hippocastanaceae included in the family Sapindaceae. Modern classifications, including the Angiosperm Phylogeny Group system, favour inclusion in Sapindaceae. The type species of the genus is Acer pseudoplatanus (Sycamore maple).[3] There are approximately 129 species, most of which are native to Asia,[4] with a number also appearing in Europe, northern Africa, and North America. Only one species, the poorly studied Acer laurinum, is native to the Southern Hemisphere.[5] Fifty-four species of maples meet the International Union for Conservation of Nature criteria for being under threat of extinction in their native habitat.[5] The word Acer derives from a Latin word meaning \"sharp\" (compare \"acerbic\"), referring to the characteristic points on maple leaves. It was first applied to the genus by the French botanist Joseph Pitton de Tournefort in 1700. The earliest known fossil maple is Acer alaskense, from the Latest Paleocene of Alaska. Horticulture A red maple tree between pine trees. Acer palmatum (Japanese maple) has over 1,000 cultivars. This cultivar is A. palmatum \'Sango kaku\', sometimes called \"coralbark maple\". Maples are planted as ornamental trees by homeowners, businesses and municipalities. Acer platanoides (Norway maple) is especially popular as it is fast-growing and extremely cold-resistant, though it is also an invasive species in some regions. Other maples, especially smaller or more unusual species, are popular as specimen trees.[3] [edit]Cultivars Numerous maple cultivars which have been selected for particular characteristics can be propagated only by asexual reproduction such as cuttings, tissue culture, budding or grafting. Acer palmatum (Japanese maple) alone has over 1,000 cultivars, most selected in Japan, and many of them no longer propagated or not in cultivation in the Western world. Some delicate cultivars are usually grown in pots and rarely reach heights of more than 50–100 cm. [edit]Bonsai Bonsai \"Roter Fächerahorn\" Maples are a popular choice for the art of bonsai. Acer palmatum (Japanese maple), Acer buergerianum (Trident maple), Acer ginnala (Amur maple), Acer campestre (Field maple) and Montpellier maple (A. monspessulanum) are popular choices and respond well to techniques that encourage leaf reduction and ramification, but most species can be used.[3][10] [edit]Collections Acer griseum is widely grown for its decorative bark Maple collections, sometimes called aceretums, occupy space in many gardens and arboreta around the world including the \"five great W\'s\" in England: Wakehurst Place Garden, Westonbirt Arboretum, Windsor Great Park, Winkworth Arboretum and Wisley Garden. In the United States, the aceretum at the Harvard-owned Arnold Arboretum in Bos.

I have a boss, Ralph Poore, who is the consummate Dr. Jekyll and Mr..pdf

amiteksecurity

I have a boss, Ralph Poore, who is the consummate Dr. Jekyll and Mr. Hyde. On some days, Poore can be the nicest and Solution Roary`s style of Leadership is very harsh, it only demotivates the employees. We should listen to others also. As we are human beings we can make errors, we cannot be always right. Poore shold understand that others are also people. We should respect others. The thing which can be handle calmly cannot handle with anger. Anger only makes the things difficult. Roary leadership style is not good, it only creates fear in the mind of the others & not the respect. We should be good human beings as well. There should be strictness sometimes & not all the times. It only mess the things. He should understand others. This style of leadership of poore might be appropriate when the workers dont listen to the boss & they do whatever they want, When workers are not working for the benefit of the organisation etc, Whean they are cheating the organisation, their boss etc. Being Cruel is not the solution for every problem. The first.

I have a few questions - 1. There are 25 people, and 12 clubs. If .pdf

amiteksecurity

I have a few questions - 1. There are 25 people, and 12 clubs. If a person can join at MOST one club and some may be in no club. Some clubs will have more members than others. Not paying attention to who SPECIFICALLY joins each club, how many different ways could the people join the clubs. ex: club 1 has 2 people, club 2 has 1 person, club 3 has 4 people etc. or club 1 has 4, club 2 has 3... etc 2. A word is composed of 11 uppercase and 10 lowercase letters . The 11 uppercase letters are grouped together in a block in the middle of the lowercase letters. How many anagrams can be formed that have the uppercase block in any order in this same location? THANKS in advance! An explanation would really be appreciated Solution 1. Think about it in stages. There are 25 people we need to assign to clubs. Therefore there are 25 stages. Each person can join (12) clubs or no club at all and therefore has 13 options. Person 1: 13 options Person 2: 13 options Person 3: 13 options You get the ideals So there are 13^25 ways that the people can join the clubs. First think of how many ways you can arrange the 11 uppercase letters. Stage 1: 11 options Stage 2: 10 options Stage 3: 9 options because you are using 1 letter every time. So there are 11! ways to arrange the upper case letters. But, that block can be rearranged within the lowercase letters. L L L L L L L L L L Assuming it has to be between two of the lower case letters, there are 9 space. So there are 11! * 9 <.

I had heard that, at the start of the Great Depression, JP Morgan an.pdf

amiteksecurity

I had heard that, at the start of the Great Depression, JP Morgan and other bankers attempted to prevent the depression by purchasing some of the overpriced stock. Did the actions of JP Morgan and the other bankers have any effect on the US economy at the time? Were the effects of the Great Depression mitigated by their actions? Solution Not really. While it\'s possible that the Morgan intervention softened the initial stock market decline, the vast majority of the ultimate collapse in securities prices, commodity prices, industrial production, and the banking sector took place after the purchases had been liquidated. First some history: the bankers\' pool intended to lift the stock market was assembled at the J.P. Morgan & Co. offices on October 24, 1929, \"Black Thursday\", the initial day of market chaos. They pooled their resources and directed broker Richard Whitney to place high bids on blue chip stocks at the NYSE to lift the confidence of the markets. This stemmed the crash on Thursday and led to a rally that continued the next two days. Indeed, the following Sunday\'s New York Times lauded the \"carefully arranged\" plan to boost the market, and mentioned that the inclusion of the First National Bank in the buyers\' pool the next day confirmed to Wall Street that \"the danger of panic had been averted\". Some history of these events is provided in the Wikipedia article on the crash. Alas, the Monday and Tuesday immediately following this confident appraisal - October 28 and 29, 1929 - are known as Black Monday and Tuesday, respectively. They experienced the second and fourth largest daily percentage DJIA declines in history, combining for easily the largest two-day percentage decline in history. Most newspapers at the time described the bankers\' pool as waiting to intervene until late Tuesday, when they cut margin requirements and placed buying orders (see AP article). An AP article describing the crash on Monday opened with \"powerful financial interests stepped aside today and let the stock market drop...\". Finally, on Wednesday the bankers\' pool entered with strong buying orders, leading to the third highest daily percentage DJIA increase in history. The next day the pool apparently stepped away from the markets once more. It kept going like this for a little while, with some more volatility in markets over the next few weeks but eventual stabilization and partial recovery. Finally, the banking group quietly wrapped up its activities in February 1930, with press accounts mentioning that it \"come out about even\". Given all this, it\'s possible that the bankers\' pool offered some initial stabilization of the markets. (Although even that\'s not clear: from press accounts, it seems just as likely that volatility was increased by the erratic day-to-day decisions of the pool.) But again, any significant effect seems unlikely, because the vast majority of the carnage in the Great Depression took place after the pool had been liquid.

I got 0 Limx rightarrow 0 + [lnx]sinx Solution as lim x->0 we have ln(0+) tends to negative infinity and sinx tends to zero so we have *0 form we multiply and divide by x lim x->0 (xlnx)*(sinx/x) we know as x->0+ sinx/x ->1 we need to determine where xlnx will go limx->0+ xlnx = limx->0+(lnx/(1/x)) apply L-hospital rule = limx->0+ (1/x)/(-1/x^2) = limx->0+ -x so it tends to 0 so product limx->0+ ln(x) sinx = limx->0+ (xlnx)*(sinx/x) = 1*0 = 0 so yes you are correct.

I dont understand what I marked at the figure belowhow he know t.pdf

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I am working on the project using matrix transformations. All of a s.pdf

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I could use some help symbolizing these sentences, I have doubts abo.pdf

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I could use some help symbolizing these sentences, I have doubts about my own answers. Any help would be appreciated. Let Fx-x is a female, Mx-x is a male, Sxy-x is sibling of y, Pxy-x is parent of y, b-Britney,Mxy-x is the spouse of y,Lxy-x likes y,Lx-x is lard dip 1. Some grandfathers are not fathers. 2. Britney\'s niece likes lard dip. 3. Britney has no husband but does have two children. Solution 1. False, a Grandfather would be (Ex)(Ey)(Ez)(Mx & Pxy & Pyz) and a Father would be (Ex)(Ey)(Mx & Pxy). To be a grandfather and not a father: (Ex)(Ey)(Ez)(Mx & Pxy & Pyz & ~Pxy). It contradicts itself. 2. To be Britney\'s Neice: (Ex)(Ey)(Sbx & Pxy) and so (Ex)(Ey)(Sbx & Pxy & Lz & Lyz) 3. Britney has no husband : ~(Ex)(Mx & Mxb) and Britney has two kids: (Ey)Pby & (Ez)Pbz. So, ~(Ex)(Mx & Mxb) & (Ey)Pby & (Ez)Pbz.

I claim I can double your investment in two years. What monthly rate.pdf

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I cant understand how the es have disappeared. how did that ha.pdf

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I cant find tha answers of some questions in chapter 5 for Financi.pdf

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I can not tell figure out what the hypothesis is. I am so confused, .pdf

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I borrow $100 frrom the bank for one year at 6 simple interest. How.pdf

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I bought a box of candyfor myself last week. However, by the time I .pdf

amiteksecurity

I bought a box of candyfor myself last week. However, by the time I got home I had eaten1/4 of the candies. As I was putting the groceries away, I ate 1/2of what was left. There are now 6 chocolates left in then box. Howmany chocolates were in the box to being with? Solution 1/2 of what is equal to 6? answer 12. next, 1/4 of what is 12 will give the final answer. this is the same as: 1/4 of 16 = 12, so the answer is 16. All of that is the same as: 2*6*4/3 = x (the 4/3 is the opposite of taking 1/4, since i\'mworking backwards..) x=16 .

I appreciate any answer. Thank you. For each of the following descri.pdf

amiteksecurity

I appreciate any answer. Thank you. For each of the following description!) formulate a mathematical model as a system of differential equations. In each case give a suitable compartment diagram and define any parameters or symbols that you introduce that were not mentioned as part of the question. Consider a model for the spread of a disease where lifelong immunity is attained after catching the disease. The susceptibles are continuously vaccinated at a per-capita rate mu against the disease. Develop differential equations for the number of susceptibles S(t). the number of infectives I(t). the number vaccinated V(t) and the number recovered. R(t). assuming all who recovered from the infection become immune for life. The infectious disease Dengue fever is spread by infected mosquitoes that transmit the disease to humans when they bite susceptible humans. Similarly, when a susceptible mosquito bites an infected human the mosquito becomes infected Assume that humans cannot directly infect other humans nor infected mosquitoes infect other mosquitoes. Let Sm(t) and Im(t) denote the number of susceptible and infected mosquitoes respectively and let S h(t) and I h(t) denote the member of susceptible and infected humans. Assume that there are no birth or deaths of humans over the time-scale of interest but that there is a per-capita birth-rate of mosquitoes 6 and per-capita death rate of mosquitoes of a. Also, assume that humans are infected for a period of gamma-1 and then recover with immunity. Mosquitoes do not recover. (Note: typically gamma-1 is about. 2 weeks for dengue fever). Solution The number of Vaccinated people (V(t)) is a simple one. dV/dt = mu * S(t), where S(t) is the number of susceptable people. A certain percentage of the people who need to be vaccinated are vaccinated every year, and this will slow down as less people need to be vaccinated. Susceptable people are decreasing over time, once you have been vaccinated, become sick, or recover you are set for life. S(t) = 1 - V(t) - R(t) - I(t) The growth of the infective population depends on how infective the disease is, but it is also dependant on how many people can be infected still. Let\'s say every infective person infects beta percent of other vulnerable people, and they recover x days later. dI/dt = [beta * I(t) * S(t)] - I(t-x) The number of recovered people will follow the number of infective people but unlike infective people they remain recovered dR/dt = I(t-x) All of these equations use a total population size of one, you are modelling the percentage of the population that has fallen under these conditions. Eventually, the equations should reach these final end conditions when t = infinity: S(t) = 0, V(t) + R(t) = 1, and I(t) = 0. Part two is just using these equations and applying them..

I am writing a program that implements the Optimal Binary Search Tre.pdf

amiteksecurity

I am writing a program that implements the Optimal Binary Search Tree in Java. I have a method that computes the algorithm, but I am having a terrible time figuring out how to implement building the actual tree. Below is pseudocode that I am working with in order to construct the tree. If someone could please take a look at this pseudocode and help me translate it into Java I woudl very much appreciate it! Input: A set of keys k1,..., kn and a root table R Output: The root node of the OBST root <-- new root node r.key <-- R1, n S <-- empty stack S.push(r,1,n) //In general, we push a node u, and indices i,j While S is not empty DO{ (u,i,j) <-- S.pop k <-- Ri,j If k Solution public class OptimalBinarySearchTree { private int n; private int[][] root; // table of roots of subtrees public OptimalBinarySearchTree(double[] p, double[] q) { n = p.length - 1; root = new int[n+1][n+1]; optimalBST(p, q, n); } public void optimalBST(double[] p, double[] q, int n) { // e[i][j] is the cost ofan optimal solution for keys ki to // kj. The entries used are e[1..n+1][0..n], where j >= i-1. double[][] e = new double[n+2][n+1]; // w[i][j] is the sum of probabilities p[i] through p[j] and // q[i-1] through q[j]. The entries used are w[1..n+1][0..n], // where j >= i-1. double[][] w = new double[n+2][n+1]; for (int i = 1; i <= n + 1; i++) { e[i][i-1] = q[i-1]; w[i][i-1] = q[i-1]; } for (int l = 1; l <= n; l++) { for (int i = 1; i <= n-l+1; i++) { int j = i + l - 1; e[i][j] = Double.POSITIVE_INFINITY; w[i][j] = w[i][j-1] + p[j] + q[j]; for (int r = i; r <= j; r++) { double t = e[i][r-1] + e[r+1][j] + w[i][j]; if (t < e[i][j]) { e[i][j] = t; root[i][j] = r; } } } } } /** Returns the value of n. */ public int getNumberOfKeys() { return n; } /** Returns the table of roots of subtrees. */ public int[][] getRootTable() { return root; } }.

I am studying for finals and I am having a rough time with this...pl.pdf

amiteksecurity

I am stuck on how on how to even begin this one. Thanks )Soluti.pdf

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I am working on a Supply Chain problem and I am struggling to find t.pdf

amiteksecurity

I am working on a Supply Chain problem and I am struggling to find the following: Profit Margin Asset Turnover Cash to Cash (C2C) Accounts Receivable Turnover (ART) Inventory Turnover (INVT) Property, plant, and equipment Turnover (PPET) Please show work so I can follow! Year End January 31, 2013 ($ millions) Net Operating Revenues Cost of Goods Sold Gross Profit Selling, General and administrative expense Operating Income Interest Expense Other income (loss) net Income before income taxes ncome taxes Net Income Walmart 469,162 352,488 1,166,745 88,873 27,801 2,251 187 25,737 7,981 17,756 Assets Cash and cash equivalents Net receivables Inventories Total current assets Property, plant, and equipment Goodwill Other assets Total assets 7,781 6,768 43,803 59,940 116,681 20,497 5,987 203,105 Liabilities and Stockholder Equity Accounts payable Short-term debt Total current liability Long-termm debt Total liabilities Stockholder equity 59,099 12,719 71,818 41,417 126,243 76,343 Solution = Net income/net sales x100 =$17,756/$469,162 x 100 =3.78 =Net sales/Average total assets =$469,162/$203,105 =2.31 = Cash + Cash equivalents/ =$7,781/$71,818=0.11 4.Accounts receivable turnover =Net credit sales/Average accounts receivables =$469,162/$6,768=69.32 5.Inventory Turnover =Cost of Goods sold/Average inventory =$352,488/$43,803 =8.05 6.Property ,Plant and equipment Turnover =Net sales/ Net Property ,Plant and equipment =$469,162/$116,681 =4.02.

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The Roman Empire, a vast and enduring power, stands as one of history's most remarkable civilizations, leaving an indelible imprint on the world. It emerged from the Roman Republic, transitioning into an imperial powerhouse under the leadership of Augustus Caesar in 27 BCE. This transformation marked the beginning of an era defined by unprecedented territorial expansion, architectural marvels, and profound cultural influence. The empire's roots lie in the city of Rome, founded, according to legend, by Romulus in 753 BCE. Over centuries, Rome evolved from a small settlement to a formidable republic, characterized by a complex political system with elected officials and checks on power. However, internal strife, class conflicts, and military ambitions paved the way for the end of the Republic. Julius Caesar’s dictatorship and subsequent assassination in 44 BCE created a power vacuum, leading to a civil war. Octavian, later Augustus, emerged victorious, heralding the Roman Empire’s birth. Under Augustus, the empire experienced the Pax Romana, a 200-year period of relative peace and stability. Augustus reformed the military, established efficient administrative systems, and initiated grand construction projects. The empire's borders expanded, encompassing territories from Britain to Egypt and from Spain to the Euphrates. Roman legions, renowned for their discipline and engineering prowess, secured and maintained these vast territories, building roads, fortifications, and cities that facilitated control and integration. The Roman Empire’s society was hierarchical, with a rigid class system. At the top were the patricians, wealthy elites who held significant political power. Below them were the plebeians, free citizens with limited political influence, and the vast numbers of slaves who formed the backbone of the economy. The family unit was central, governed by the paterfamilias, the male head who held absolute authority. Culturally, the Romans were eclectic, absorbing and adapting elements from the civilizations they encountered, particularly the Greeks. Roman art, literature, and philosophy reflected this synthesis, creating a rich cultural tapestry. Latin, the Roman language, became the lingua franca of the Western world, influencing numerous modern languages. Roman architecture and engineering achievements were monumental. They perfected the arch, vault, and dome, constructing enduring structures like the Colosseum, Pantheon, and aqueducts. These engineering marvels not only showcased Roman ingenuity but also served practical purposes, from public entertainment to water supply.

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