Leadership Case Studies for Greenwood Publishing- myassignmenthelp

Question: Discuss about theLeadership Case Studies for Greenwood Publishing Group. Answer: Introduction Leadership could simply be defined as the ability to inspire others and be prepared to do so. This entails creating a clear vision, sharing the vision with others for them to follow willingly, providing knowledge and information to achieve the vision through coordination and balance of conflict interest of all members and stakeholders in the organization. Most countries, businesses enterprises, companies and even families come to stand tall because of good leaders and leadership qualities. Therefore, leadership is a crucial aspect for the growth of an individual, business, state or nation.(Gallos, 2008, p. 22). This paper utilizes several studies to explore how effective leadership can contribute to the organization success. Jimmys Leadership Characteristics Jimmy has been able to portray various leadership styles as exhibited in the case study. To start with, Jimmy is a responsible leader. He enjoyed being a leader and taking responsibility for his actions as well as those of his team. He has control of his work as the submarine officer Ensign Badger, and he is aware that mistakes in the submarine could lead to destructive consequences for hundreds of people. In his service as a store manager at a medium sized store in the chain, Jimmy also assures his juniors of his support and his willingness to listen to their problems and his work was also recommended highly by his superiors. Ideally, a leader should be supportive to his team as well as providing it with the right and reliable direction for the achievement of the organizational set goals and objectives(Rost, 2013, p. 36). Badger is also democratic. He respects the opinions of his juniors in the home improvement stores and even seeks to know their opinions and suggestions on how to make the store one of the highest performing units in the company. He also promises to inform them of any troubles that he will observe, and this is evidence that he respects the opinions of his subordinates. A good leader should involve his team in the decision making process. This helps in arriving at decisions that all the members feel they are part of them. It is crucial for Jimmy to modify his leadership approach because even though he is a good leader, there are still complaints from the people he leads and this is not good for a leader. He has to learn that people have different abilities and everyone can do things differently. Therefore, he should lower his high expatiations on his workers, and he has to reduce his expectations of perfection. Even one of his workers, a senior officer once told him to be a little more patient with the young sailors. Based on the observation of the Jimmys reactions towards the less experienced employees in the organization it is evident that he is a bit impatient and therefore, he should learn patience skills. a) The home- improvement store is hiring ex-military officers for management because these people understand the concept of responsibility, are experienced and therefore, they are likely to perform better than others. They have gone through difficulties and trials that most people have not. The exposures that ex-military officers go through prepares them on how to become responsible individuals who can carry out duties successfully. The former ex-military officers are also people who will make sure the work done. For example, they have in-built leadership talents, and they come from previous cultures that equips them with mission accomplishment in their mind. Therefore, organization relying on the ex-military officers are assured of success. b) Former military officers are attributed to traits such as being hardworking, responsible, intellect, go-getters and people who can thrive under any conditions. These attributes are important in the management of any business opportunity, and with the ex-military being in management, there are higher chances of gaining success. Based on these attributes, the organization is justified to rely on the services of the ex-military officers. c) The hardware chain risks some factors in employing ex-military officers. Military people are used to achieving perfection and getting missions done. Therefore, there are possibilities that they will put a lot of pressure to workers and this will not work well for especially for the less experienced or newly employed workers. Ex-militaries are also extremely independent people, and they could go to different directions randomly when they lack adequate guidance. This military approach like could work negatively for the hardware chain team since they can make important decisions without consultations. Case Study 2 Julia had chosen the right style to lead the individual managers in her team by holding weekly meetings to conduct her annual performance reviews. She had also allowed Laura, the regional general manager to visit the government bond group and hold a few casual conversations with the managers. Julia leadership style was largely embedded in the effective communication. For Julia to be an effective leader, she needs to create a good rapport with the supervisors who are under her and create good contact with them. The first manager states that Julia was a micro-manager as opposed to being a micromanager. She had minimal contact with the supervisors and cared less about what was happening. Julia herself tells Laura that she believes in management by exception and shuns from getting involved in the managers' work conduct. Julias strategy is not effective since good leadership calls for the good relations between leaders and subordinates for the work to be productive. Good communication in any organization is also crucial for effective leadership. If Julia had established good communication mechanisms between her and the supervisors, it would be have been easier for her to hear their opinions and complaints which could even be solved without having to involving Laura, the regional general manager. The fourth manager says he does not even remember much about Julia and goes ahead to point out that he does not care about his comments concerning her. All the misunderstandings could have been solved if Julia had embraced the culture of effective communication between her and her subordinates. Julia also has to create time for her managers. The third manager acknowledges her as being a great manager and a talented person that they could learn from. However, the supervisor goes on to highlight that she is more involved in higher level management than she is with the managers yet her coaching styles could be of great use to other new managers. Julia Thompson should, therefore, create time for her managers to guide them on different aspects and also get to understand their opinions, challenges and other problems they face in their lines of work. With adaption of these suggestions Julia will be a great manager who can be looked upon as the role model by all employees in the organization. For Laura to support Julia to be a more effective leader, she has to advise Julia to change her leadership tactics. She has to create a good communication base between her and her employees since the key to success in any organization. Julia also has to be advised about being responsive to the groups needs. She has to be perspective about the encounters of the group. It is easier to build a strong team when the values and goals of each are known. She also has to motivate her team of managers by issuing guidance and not commands so that they can be inspired to greater heights in their lines of duty. Laura is the regional general manager who was warranted to ask Julia for the direct information about her approaches to leadership. It is important to ask the managers serving under Julias management because they are they are likely to provide convincing results than Julia can do herself. It is a bit hard to evaluate someone performance based on his or opinions because they is a probability that he or she will lay emphasis on her strengths and avoid the weaknesses. Therefore, it is doubtful that Julia's report could have covered all the issues affecting the managers. This calls for Laura to get down to the managers working and Julias management because they were ones directly affected by the Julias leadership approaches. Therefore, Laura was justified to ask reports from both Julia and the managers under her management. This could have helped to resolve the bias that the two reports are likely to portray. Conclusion Following the above case studies, it is important for leaders, especially in companies and organizations to put several factors such as communication, being responsible, motivation to their workers and reducing their high expectations towards the workers. This will be able to create a conducive working environment for the workers and the output produced will be very high. References Gallos, J., 2008. Business Leadership. 2,illustrated,reprint ed. s.l.:John Wiley and Sons,2008. Rost, J. C., 2013. Leadership For The Twenty-First Century. reprint,revised ed. California: Greenwood Publishing Group,2013.

The Australian Defiance Apparel is a leader in the development

Question: Discuss about the Australian Defiance Apparel is a leader in the Development ? Answer: Introducation The Australian Defence Apparel (ADA) is a leader in the development of uniforms for health care professionals, utility workers, armed forces and emergency services. As ADAs primary business comes from defence market, they wanted to enhance their public relation services by means of creating awareness of their services in non-defence markets such as the health care, utility and construction (Australian Defence Apparel B2B public relations, 2017).With this objective, the indicator of success in B2B public relations services might include innovation in product design and manufacturing, protecting the workers in risky work places and dissemination of the benefits of ADA by establishing media contacts at the right time. The success in the objective can be understood by different method of measurement of success. This may include the following: The ADA firm should evaluate the feedback of client and provide prompt response to their question or complains (Swanson, 2014). While establishing media contacts to raise awareness of their brand in other sectors, it is necessary for them to conduct content analysis. This will help in determining the audience of interest and the extent to which they are aware about their apparel. This will help to determine the success of B2B public relations (Smith, 2013). Another method is to conduct a market survey to gain idea about the opinion, attitudes and beliefs of consumers towards their product. This will help to evaluate whether the strategies implemented by Ellis Jones were in favor of the target consumers or not (Austin Pinkleton, 2015). Reference Austin, E. W., Pinkleton, B. E. (2015).Strategic Public Relations Management: Planning and Managing Effective Communication Campaigns(Vol. 10). Routledge. Australian Defence Apparel B2B public relations. (2017).Ellis Jones. Retrieved 24 April 2017, from https://www.ellisjones.com.au/case-studies/australian-defence-apparel-ada/ Smith, R. D. (2013).Strategic planning for public relations. Routledge. Swanson, D. J. (2014). Assessing Public Relations Student Learning and Performance in Real World Client Campaigns and Projects.

THE TRIPOLITAN WAR AN ANNOTATED BIBLIOGRAPHY Essay Example For Students

THE TRIPOLITAN WAR: AN ANNOTATED BIBLIOGRAPHY Essay Carruth, Gorton, ed. Encyclopedia of American Facts and Dates. 8th ed. New York: Harper Row, 1987. R 973. 02 C. On p. 124 under May 14, this source identifies Yusuf Karamanli as the man who started the Tripolitan War. Divided into four columns, each chronologically organized, this source is helpful to one seeking to determine the exact dates of obscure events in American history. CHRONOLOGY Barton, David. Original Intent: The Courts, the Constitution, Religion. We will write a custom essay on THE TRIPOLITAN WAR: AN ANNOTATED BIBLIOGRAPHY specifically for you for only $16.38 $13.9/page Order now Aledo, Tex.: Wallbuilders Press, 1996. Written by a Christian author, this book tells of the Tripolitan War from a Christian perspective. While other books attribute tribute payments to be the cause of the war, this source goes beyond explaining the cause of the war to explain the religious fervor that drove the war (Christianity v. Islam). OTHER Friedel, Frank, ed. Harvard Guide to American History. 2 vol. Revised ed. Cambridge: Harvard University Press, 1974. R 973.016 F. In vol 2, p. 783 under 39.6.1 is listed Bowman,Albert H., Jefferson, Hamilton and American Foreign Policy, Political Science Quarterly, 71 (1956) 18 and Varg, Paul A., Foreign Policies of the Founding Fathers (1963). Formatted in chronological order, this source provides the titles of authoritative works on American history up to 1970. It is the principal reference tool for one seeking information on sources relevant to a particular topic. HARVARD GUIDE Johnson, Allen and Dumas Malone, ed. Dictionary of American Biography. 3 vol. New York: Charles Scribners Sons, 1959. R 920 D. On pp. 187-190, this source gives a biographical sketch of the life of Stephen Decatur, with a special focus on Decaturs involvement in the Tripolitan War. Especially interesting is the account of Decaturs daring revenge on the Tripolitan ship whose crew murdered James Decatur, Stephens brother. BIOGRAPHY Leckie, Robert. The Wars of America. New York: Harper Row, 1968. R 973 L. On pp. 226-227, this source tells of Jeffersons hasty rebuilding of the United States Navy to provide battleships for the Tripolitan War. Specifically written about the wars of America, this source provides information on not only the technical planning of the war, but also the political planning involved in the war. OTHER Merriam-Websters Geographical Dictionary. 3d ed. Springfield, Mass.: Merriam-Webster, 1994. R 910.3 M. On p. 1200 under Tripoli, this source gives the location of Tripoli, the country which began the Tripolitan War with the United States. Also, the dictionary provides a brief sketch of the history of Tripoli. For those seeking information on the location of historical sites, this source is an essential. GAZETTEER Morris, Richard B. and Jeffrey B. Morris ed. Encyclopedia of American History. 7th ed. New York: HarperCollins, 1996. R 973.03 E. On p. 1009, this source summarizes Stephen Decaturs heroic recapture of the U.S. frigate Philadelphia during the Tripolitan War. Divided into four sections, Basic Chronology, Topical Chronology, Five Hundred Notable Americans, and Structure of the Federal Government, this source provides a brief commentary on almost any subject relating to American history or government. ENCYCLOPEDIA .

Systems of Equations in SAT Math Algebra Prep and Practice

Systems of Equations in SAT Math Algebra Prep and Practice SAT / ACT Prep Online Guides and Tips Sure, you’ve done your paces on single variable equations and now they’re no problem, but what do you do when presented with multiple equations and multiple variables at once? These are what we call â€Å"systems of equations† and, luckily for us, they are extremely predictable types of problems with multiple methods for solving them. Depending on how you like to work best, you can basically choose your own adventure when it comes to system of equation problems. But before you choose the method that suits you (or the individual problem) best, let’s look at all the various options you have available as well as the types of questions you’ll see come test day. These questions will always show up once or twice on any given test, so it's best to understand all the strategies you have at your disposal. This will be your complete guide to systems of equations questions- what they are, the many different ways for solving them, and how you’ll see them on the SAT. What Are Systems of Equations? Systems of equations are a set of two (or more) equations which have two (or more) variables. The equations rely on each other and can be solved only with the information that each provides. The majority of the time on the SAT, you will see a system of equations that involves two equations and two variables, but it is certainly not unheard of that you will see three equations and/or a three variables, in any number of combinations. Systems of equations can also be solved in a multitude of ways. As always with the SAT, how you chose to solve your problems mostly depends on how you like to work best as well as the time you have available to dedicate to the problem. The three methods to solve a system of equations problem are: #1: Graphing#2: Substitution#3: Subtraction Let us look at each method and see them in action by using the same system of equations as an example. For the sake of our example, let us say that our given system of equations is: $$2y + 3x = 38$$ $$y - 2x = 12$$ Solving Method 1: Graphing There will only ever beonesolution for the system of equations, and that one solution will be the intersection of the two lines.In order to graph our equations, we must first put each equation into slope-intercept form. If you are familiar with lines and slopes, you know that slope intercept-form looks like: $y = mx + b$ So let us put our two equations into slope-intercept form. $2y + 3x = 38$ $2y = -3x + 38$ $y = {-3/2}x + 19$ And $y - 2x = 12$ $y = 2x + 12$ Now let us graph each equation in order to find their point of intersection. Once we graphed our equation, we can see that the intersection is at (2, 16). So our final results are: $x = 2$ and $y = 16$ Solving Method 2: Substitution In order to solve our system of equations through substitution, we must isolate one variable in one of the equations and then use that found variable for the second equation in order to solve for the remaining variable. For example, we have two equations, $2y + 3x = 38$ $y - 2x = 12$ So let us select just one of the equations and then isolate one of the variables. In this case, let us chose the second equation and isolate our $y$ value. $y - 2x = 12$ $y = 2x + 12$ Next, we must plug that found variable into the second equation. (In this case, because we used the second equation to isolate our $y$, we need to plug in that $y$ value into the first equation.) $2y + 3x = 38$ $2(2x + 12) + 3x = 38$ $4x + 24 + 3x = 38$ $24 + 7x = 38$ $7x = 14$ $x = 2$ And finally, you can find the numerical value for your first variable ($y$) by plugging in the numerical value for your second variable ($x$) into either equation. $2y + 3x = 38$ $2y + 3(2) = 38$ $2y + 6 = 38$ $2y = 32$ $y = 16$ Or $y - 2x = 12$ $y - 2(2) = 12$ $y - 4 = 12$ $y = 16$ Either way, you have found the value of both your $x$ and $y$. Again, $x = 2$ and $y = 16$ Solving Method 3: Subtraction As the last method for solving systems of equations, you can subtract one of the variables completely in order to find the value of the second variable. We do this by subtracting one of the entire equations from the other, complete, equation. Do take note that you can only do this if the variables in question (the one you wish to eliminate) are exactly the same. If they are NOT the same, then we must first multiply the entire equation by the necessary amount in order to make them the same. In the case of our two equations, none of our variables are equal. $2y + 3x = 38$ $y - 2x = 12$ In this case, let us decide to subtract our $y$ values and cancel them out. This means that we must first make them equal by multiplying our second equation by 2, so that both $y$ values match. $2y + 3x = 38$ $y - 2x = 12$ Becomes: $2y + 3x = 38$ (This first equation remains unchanged) And $2(y - 2x = 12)$ = $2y - 4x = 24$ (The entire equation is multiplied by 2) And now we can cancel out our $y$ values by subtracting the entire second equation from the first. $2y + 3x = 38$ - $2y - 4x = 24$ $3x - -4x = 14$ $7x = 14$ $x = 2$ Now that we have isolated our $x$ value, we can plug it into either of our two equations to find our $y$ value. $2y + 3x = 38$ $2y + 3(2) = 38$ $2y + 6 = 38$ $2y = 32$ $y = 16$ Or $y - 2x = 12$ $y - 2(2) = 12$ $y - 4 = 12$ $y = 16$ Our final results are, once again, $x = 2$ and $y = 16$. Though there are many ways to solve your problems, don't let this knowledge overwhelm you; with practice, you'll find the best solving method for you. No matter which method we use to solve our problems, a system of equations will either have one solution- meaning that each variable will have a numerical value attached- no solution, or infinite solutions. In order for a system of equations to have infinite solutions, each system is actually identical. This means that they are the same line. In order for a system of equations to have no solution, the $x$ values will be equal when the $y$ values are set to 1 (which means that both variables- $x$ and $y$- will be equal). The reason this is true is that it will result in two parallel lines, as the lines will have the same slope. The system has no solution because the two lines will never meet and therefore have no point of intersection. For instance, Because our system will have no solution when both our $y$ values and our $x$ values are equal, this means that there will be no solution where we have eliminated both our variables by canceling them out. In this case, the most expedient solution to this problem will be subtraction. Why? We can see this because the two $x$ values ($2x$ and $4x$) are multiples of one another, so we can easily multiply one equation in order to equal them out. $2x - 5y = 8$ $4x + ky = 17$ Now, let us multiply the top equation in order to equal out our $x$ values. So the system pair, $2(2x - 5y = 8)$ $4x + ky = 17$ Becomes, $4x - 10y = 16)$ - $4x + ky = 17$ $-10y - ky = -1$ In order to have NO solution, our two $y$ values must balance out to zero. So let us set our two $y$ values equal to one another: $-10y - ky = 0$ $-ky = 10y$ $k = -10$ Our $k$ valuemust be -10 in order for our system of equations to have no solution. Our final answer is A, -10. [Note: don’t fall for the bait answer of +10! You are still subtracting your system of equations, so keep close track of your negatives.] Also, if it is frustrating or confusing to you to try to decide which of the three solving methods â€Å"best† fits the particular problem, don’t worry about it! You will almost always be able to solve your systems of equations problems no matter which method you choose. For instance, you could have also chosen to graph this question. If you had done so, you would first have to put each equation into slope-intercept form: $2x - 5y = 8$ $4x + ky = 17$ $2x - 5y = 8$ $-5y = -2x + 8$ $y = 2/5(x) + 8$ And $4x + ky = 17$ $ky = -4x + 17$ $y = {-4/k}(x) + 17$ Now, we know a system of equations will have no solution only when each variable balances out to zero, so let us equate our two $x$ variables in order to solve for $k$. $2/5(x) = {-4/k}(x)$ $2/5 = {-4}/k$ ${2k}/5 = -4$ $2k = -20$ $k = -10$ Again, our $k$ value is -10. Our final answer is A, -10. As you can see, there is never any â€Å"best† method to solve a system of equations question, only the solving method that appeals to you the most. All roads lead to Rome, so don't stress yourself by trying to find the "right" solving method for your systems problems. Typical Systems of Equations Questions Most systems of equations questions on the SAT will let you know that it IS a systems of equations by explicitly using the words â€Å"systems of equations† in the question itself. (We will walk through how to solve this question later in the guide) Other problems will simply present you with multiple equations with variables in common and ask you to find the value of a one of the variables, or even a combination of the variables (such as the value of $x + y$ or $x - y$). (We will walk through how to solve this question later in the guide) And finally, the last type of systems of equation question will ask you to find the numerical value of a variable in which there is NO solution, as with the example from earlier. Want to learn more about the SAT but tired of reading blog articles? Then you'll love our free, SAT prep livestreams. Designed and led by PrepScholar SAT experts, these live video events are a great resource for students and parents looking to learn more about the SAT and SAT prep. Click on the button below to register for one of our livestreams today! Strategies for Solving Systems of Equations Questions All systems of equations questions can be solved through the same methods that we outlined above, but there are additional strategies you can use to solve your questions most accurately and expediently. #1: To begin, find the variable that is already the most isolated The ultimate goal is the find the value of all the variables, but we can only do this by finding one variable to start with. The easiest way to solve for this one variable isolate (or eliminate) the variable that has the fewest coefficients or is seemingly the most isolated. For instance, $5x - 3y = -13$ $2x + y = 19$ If we are using substitution, it is easiest for us to first isolate the $y$ value in our second equation. It is already the most isolated variable, as it does not have any coefficients, and so we will not have to deal with fractions once we replace its value in the first equation. If, on the other hand, we were using subtraction, it is still best to target and eliminate our $y$ values. Why? Because we have $3y$ and $y$, which means that we only have to multiply the second equation by 3 in order to match up our $y$ values. If we were to target and eliminate our $x$ values, we would have to multiply both equations- the first by 2 and the second by 5- in order to make our $x$ values match. Though you can always find your solutions no matter which variables you choose to isolate or eliminate, it's always nice to save yourself the time, energy, and hassle (not to mention avoid possible mistakes) by going for the easy pickings first. #2: Practice all three solving methods to see which one is most comfortable to you The best way to decide which system of equation solving method suits you the best is by practicing on multiple problems (though it will help your flexibility if you can become comfortable using all the solving methods available, even if one or two suit you better than the other(s)). When you test yourself on systems questions, try to solve each one using more than one method in order to see which one is most comfortable for you personally. #3: Use subtraction for questions that require finding more than just one variable Most â€Å"multiple variable solve† systems of equations questions will ask you to find $x + y$ or $x - y$, which will almost always be most easily found via the subtraction method. It is also most useful to use the method of subtraction when we have three or more variables, especially when it is a combination of multiple variables AND three or more variables. We will see this kind of problem in action in the next section. Ready to tackle your systems problems and put your strategies to the test? Test Your Knowledge Now let us test your system of equation knowledge on real SAT math questions. 1. 2. 3. Answers: 300, E, 12 Answer Explanations: 1. As we outlined in our strategy section, it is almost always easiest to find the value of multiple variables by using the method of subtraction (though, again, it is not the only way). We are restricted somewhat, though, as we have three variables and only two equations. Why is this important? Well, we can find the individual values for each variable if we have the same number of equations as we have variables, but in this case we do not. This means we need to use a solution that will give us $x + y$, since we cannot find the value of $x$ or $y$ alone. So let us use subtraction. To do this, we must subtract like variables and, luckily for us, both equations have a single $x + y$ value. This means we can isolate our variable $z$. $x + y + 3z = 600$ $x + y + z = 400$ So let us subtract them. $x + y + 3z = 600$ - $x + y + z = 400$ - $2z = 200$ $z = 100$ Now that we have the value of $z$, we can replace it in either of the equations in order to find the value of $x + y$. Because it is always easiest to use the most isolated variable (less math involved for us!), let us our second equation to plug in our $z$ value into. $x + y + z = 400$ $x + y + 100 = 400$ $x + y = 300$ Our final answer for the value of $x + y$ is 300. Do note, however, that if you would much prefer to use substitution, you can definitely do so. Because we are trying to find $x + y$, let us isolate it as our wanted variable in one of our equations. $x + y + 3z = 600$ $x + y + z = 400$ Let us use our first equation. $x + y + 3z = 600$ $x + y = 600 - 3z$ And now we can substitute our $x + y$ value into our second equation. $x + y + z = 400$ $(600 - 3z) + z = 400$ $600 - 2z = 400$ $-2z = -200$ $z = 100$ Now that we have found our value for $z$, we can plug it into either equation to find the numerical value for our $x + y$. Let us use the second equation to do so. Why the second? Because each value is already the most isolated and so will be easiest to work with, but each question will work either way. $x + y + z = 400$ $x + y + 100 = 400$ $x + y = 300$ Again, our final answer is $x + y = 300$ As you can see, any method will suit you- it just depends on how you like to work. 2. Again, though not the only way to solve our problem, it is easiest to use subtraction when we have three or more variables in our equations or we are trying to find a combination of variables (in this case, the value of $y + z$). In this case, we have both, so let us use subtraction. $3x + 2y + 2z = 19$ $3x + y + z = 14$ Our $x$ values are identical, so let us simply subtract the second equation from the first. $3x + 2y + 2z = 19$ - $3x + y + z = 14$ - $y + z = 5$ Our final answer is E, $y + z = 5$ 3. In this case, let us use the method of substitution in order to isolate one of our values and plug it into one of the other equations in our system. The equations we are given are: $x = 3v$ $v = 4t$ $x = pt$ $v$ is already isolated, so let us plug it back into our first equation. $v = 4t$ $x = 3v$ $x = 3(4t)$ $x = 12t$ Now, we are also told that $x = pt$, so we can equate the two expressions. $x = 12t$ $x = pt$ $12t = pt$ Because 12 and $p$ both act as coefficients (numbers before a variable) for $t$, we can see that they are equal. This means that $p = 12$ Our final answer is 12. You did it! Balloons and confetti for you! The Take-Aways As you can see, systems of equations are some of the most versatile problems when it comes to methods for solving them (though the problems themselves are not terribly varied). Though you can solve many problems on the SAT in a variety of ways, most are not quite so flexible, so take heart that you have many choices for how to proceed for your systems of equations questions. Once you practice and familiarize yourself with these types of questions, you’ll find the best method for you- your strengths, and your timing- for taking the test. And pretty soon, you’ll be able to knock out systems of equations questions in multiple ways, blindfolded, and with hands behind your back (though why you would want to is, frankly, anyone’s guess). What’s Next? Systems were a snap, you say? You're ready for math problems, you say? Well lucky you! We have more math guides than you can shake a stick at, all of which cover crucial aspects of the SAT math section. Lines and angles, polygons, integers, ratios...any topic you need to brush up on is at your fingertips, so make the best of your study time and energy and target any of your known problem areas before test day. Want to know the most valuable strategies for SAT math problems? Check out our guides on plugging in answers and plugging in numbers to help finesse the vast majority of your SAT math questions. Looking to get a perfect score? Look no further than our guide to getting a perfect 800 on the SAT math section, written by a perfect-scorer. Want to improve your SAT score by 160 points? Check out our best-in-class online SAT prep program. We guarantee your money back if you don't improve your SAT score by 160 points or more. Our program is entirely online, and it customizes what you study to your strengths and weaknesses. If you liked this Math strategy guide, you'll love our program.Along with more detailed lessons, you'll get thousands ofpractice problems organized by individual skills so you learn most effectively. We'll also give you a step-by-step program to follow so you'll never be confused about what to study next. Check out our 5-day free trial:

Writting a letter to the president Essay Example | Topics and Well Written Essays - 500 words

Writting a letter to the president - Essay Example While I was watching the movie, I kept thinking of my own country, Korea. It reminded me a lot about my own people’s similar experience under the Japanese, who still denies the allegation even until now. In addition, it did not help that the Korean government was not trying their best to prove it. Nevertheless, I believe people ought to be aware that instances like these happened, and is probably still happening albeit subtly, in countries like Canada, Korea and even in the United States. I am writing to the President of Korea, hoping to accomplish 2 things: first is to ask him to watch the same movie and get the picture of how the First Nations people in Canada have been treated; and second is to make him see the bigger picture of it all – the similar (but under different circumstances) situation that Korea has experienced. When, hopefully, he does see this things, he will also realize that cases like these have to be stopped and prevented, even and most especially in this present generation. Hello. My name is Seungeun Lee and I a Korean who loves my country so much. It would be such an honor to talk and propose my thought with you. Please listen to this young student as everyone knows you are a wise leader. I have been a student in Canada for four years now. While I am studying here, I found the story about the First Nation in Canada. It is interesting because they had been through the struggle time as the Koreans. And while people are learning about what happened to them through books, there is this one movie that I think will also let us see a glimpse of the experiences of the First Nation in Canada. The movie is entitled Where the Spirit Lives, and if you watch this you will see what I am talking about. Basically, the First Nation in Canada was forced to lose their identity by Canadian government during 1930’s. The government thought that they were uncivilized and doing a favor for them, when all the while was that they were destroying them. In

Problems In Adulthood Essay Example | Topics and Well Written Essays - 1500 words

Problems In Adulthood - Essay Example From this discussion it is clear that the problem between generations is one which is immemorial. â€Å"No generation has a complete grip on the imagination and work of the next one, not mine and not your parents’, not if you refuse to let it be so.† Today’s seniors have a set of principles which was once considered to be the basis for human existence. However, these ideals are constantly changing, so that these principles are no longer fundamental. New ideas are constantly taking the place of old ones. This is sometimes seen as a detriment for seniors, as they cannot accept the new ideals of the younger generation.   In order for there to be a functioning society, there should be a balance between old and new principles. However, this balance has been elusive.This research highlights that  the problem between competing ideals of different generations is not new.   It has existed since time immemorial. It can be seen on the micro level in families, as the e lder wants to instruct the children on what is best. The children, for their part, want independence from their parents, and want to show that they can make it in life without the support of their parents.   This gap is widening, not narrowing, as the culture rapidly changes and the economy becomes more global and complex. The younger set changes because they are influenced by the world around them.  The generation gap is made worse by the fact that the parents are increasingly more into earning money than talking with their children.

Integration of Evidence-Based Practice into Professional Nursing Research Paper

Integration of Evidence-Based Practice into Professional Nursing Practice - Research Paper Example Evidence based practice for nursing implies not merely using only the best research evidence in patient care decisions, but also includes the factors of clinical expertise, patient values and preferences or circumstances, and clinical assessment and history of the patient in these decisions (Finkelman & Kenner, 2010, p.380-381). Presented here is an example of evidence based clinical nursing practice. A patient was admitted to the ICU subsequent to a cardiac arrest. The patient arrived at the ICU on a mechanical ventilator, basically stabilized, and appeared to have no problems of ventilation and oxygenation. After a short while the clinical experience of the staff nurse prompted her to call for support from an advanced nurse practitioner (APN), as she was not happy with the increased effort that the patient was showing in breathing. The APN arrived and found the patient struggling slightly in breathing, and the first impulse was to check, if the ventilator settings were okay and the ventilator was functioning satisfactorily. All was fine on that front, and though there seemed no reason for alarm, as the patient did not appear hemodynamically compromised, the APN decided to examine the patient closely relying on the experience of the staff nurse.