Analytical Essays

Analytical Essays Analytical Essays Analytical Essays Writing analytical essays, your task is not to describe something but rather to analyze something.   For example, if your analytical essay is devoted to a prominent person, you should choose one aspect of his life and try to analyze it.   In particular, you may discuss how the childhood environment has shaped the moral development of that person.   The topics and approaching to uncovering them are diverse.   If you need help with writing your analytical essays, you have a perfect opportunity to get it here, at our site, .com.   Our professional writers will not let you down.   We do not decline complicated assignments and we are never late with the paper delivery. In addition, our writing guide contains numerous sample essays. Analytical Essays Sample The arrangement between the two women had an obvious social function. Seventeenth-century France was not a caste society. While there were pronounced gaps between social groups, in the daily routines of life people of different classes were constantly associating. This association was found even in the court where Louis XIII grew up: Haroard's Journal makes clear that the dauphin lived amid crowds of peasants and artisans, entertainers and beggars. Such instances are characteristic of that "sociability" - the mixing of ages and classes, and their "coexistence ... in a single space - which Ari's found to be so typical of premodern society. The fact that the children of the rich were nursed by poorer women is only one among many signs of the free association of people who differed greatly in status. However, if we look carefully at such situations, I think we find that they work to differentiate the participants one from another even as they give the appearance of bringing them closer together. Ostensibly a sign of familiar association, the nursing arrangement in fact powerfully emphasized class differences. The upper-class mother was provided with a conspicuous sign of her superiority in that she was free of a degrading occupation which other, poorer women had to perform. The nurse, on the other hand, was presented with an economic problem; or rather the difficulties of sustenance in her life were aggravated by the coming of another mouth to feed. The idea of respect for her masters and of her own lack of worth was underlined in that the nurse had to set aside her own infant and to devote her primary attentions to the intruding child in order to be acquitted of her part in the bargain. As a domesticated animal, she was alienated from her own motherhood. In spite of its air of i ntimacy, I think it clear that the overall effect of the transaction was a sharpened sense of the distance between the two women and between the social groups they represented. Hiring a nurse was part of a particular style of life. It helped to define the status of the participating mothers and of the families to which they belonged. At the same time, I think that this socially oriented analysis still leaves unexplored some facets of the problem. After all, our understanding of the reasons nurses were employed comes almost entirely from the medical literature in favor of maternal breastfeeding. Analytical Essays Custom Writing The first and the most important rule of analytical essays writing is - your analytical essay must be free of plagiarism. You cannot simply copy/paste information found online.   Your task is to provide an analysis of that information.   If you are not sure in your writing skills, you may order analytical essay writing service at our site.   There are no risks!   We guarantee confidentiality and we do not resell delivered papers. We are honest with our clients and we strive not to be late with analytical essays delivery.

The 28 Critical SAT Math Formulas You MUST Know

The 28 Critical SAT Math Formulas You MUST Know SAT / ACT Prep Online Guides and Tips The SAT math test is unlike any math test you’ve taken before. It’s designed to take concepts you’re used to and make you apply them in new (and often strange) ways. It’s tricky, but with attention to detail and knowledge of the basic formulas and concepts covered by the test, you can improve your score. So what formulas do you need to have memorized for the SAT math section before the day of the test? In this complete guide, I'll cover every critical formula you MUST know before you sit down for the test. I'll also explain them in case you need to jog your memory about how a formula works. If you understand every formula in this list, you'll save yourself valuable time on the test and probably get a few extra questions correct. Formulas Given on the SAT, Explained This is exactly what you'll see at the beginning of both math sections (the calculator and no calculator section). It can be easy to look right past it, so familiarize yourself with the formulas now to avoid wasting time on test day. You are given 12 formulas on the test itself and three geometry laws. It can be helpful and save you time and effort to memorize the given formulas, but it is ultimately unnecessary, as they are given on every SAT math section. You are only given geometry formulas, so prioritize memorizing your algebra and trigonometry formulas before test day (we'll cover these in the next section). You should focus most of your study effort on algebra anyways, because geometry has been de-emphasized on the new SAT and now makes up just 10% (or less) of the questions on each test. Nonetheless, you do need to know what the given geometry formulas mean. The explanations of those formulas are as follows: Area of a Circle $$A=Ï€r^2$$ Ï€ is a constant that can, for the purposes of the SAT, be written as 3.14 (or 3.14159) r is the radius of the circle (any line drawn from the center point straight to the edge of the circle) Circumference of a Circle $C=2Ï€r$ (or $C=Ï€d$) d is the diameter of the circle. It is a line that bisects the circle through the midpoint and touches two ends of the circle on opposite sides. It is twice the radius. Area of a Rectangle $$A = lw$$ l is the length of the rectangle w is the width of the rectangle Area of a Triangle $$A = 1/2bh$$ b is the length of the base of triangle (the edge of one side) h is the height of the triangle In a right triangle, the height is the same as a side of the 90-degree angle. For non-right triangles, the height will drop down through the interior of the triangle, as shown above. The Pythagorean Theorem $$a^2 + b^2 = c^2$$ In a right triangle, the two smaller sides (a and b) are each squared. Their sum is the equal to the square of the hypotenuse (c, longest side of the triangle). Properties of Special Right Triangle: Isosceles Triangle An isosceles triangle has two sides that are equal in length and two equal angles opposite those sides. An isosceles right triangle always has a 90-degree angle and two 45 degree angles. The side lengths are determined by the formula: $x$, $x$, $x√2$, with the hypotenuse (side opposite 90 degrees) having a length of one of the smaller sides *$√2$. E.g., An isosceles right triangle may have side lengths of $12$, $12$, and $12√2$. Properties of Special Right Triangle: 30, 60, 90 Degree Triangle A 30, 60, 90 triangle describes the degree measures of the triangle's three angles. The side lengths are determined by the formula: $x$, $x√3$, and $2x$ The side opposite 30 degrees is the smallest, with a measurement of $x$. The side opposite 60 degrees is the middle length, with a measurement of $x√3$. The side opposite 90 degree is the hypotenuse (longest side), with a length of $2x$. For example, a 30-60-90 triangle may have side lengths of $5$, $5√3$, and $10$. Volume of a Rectangular Solid $$V = lwh$$ l is the length of one of the sides. h is the height of the figure. w is the width of one of the sides. Volume of a Cylinder $$V=Ï€r^2h$$ $r$ is the radius of the circular side of the cylinder. $h$ is the height of the cylinder. Volume of a Sphere $$V=(4/3)Ï€r^3$$ $r$ is the radius of the sphere. Volume of a Cone $$V=(1/3)Ï€r^2h$$ $r$ is the radius of the circular side of the cone. $h$ is the height of the pointed part of the cone (as measured from the center of the circular part of the cone). Volume of a Pyramid $$V=(1/3)lwh$$ $l$ is the length of one of the edges of the rectangular part of the pyramid. $h$ is the height of the figure at its peak (as measured from the center of the rectangular part of the pyramid). $w$ is the width of one of the edges of the rectangular part of the pyramid. Law: the number of degrees in a circle is 360 Law: the number of radians in a circle is $2Ï€$ Law: the number of degrees in a triangle is 180 Gear up that brain because here come the formulas you have to memorize. Formulas Not Given on the Test For most of the formulas on this list, you'll simply need to buckle down and memorize them (sorry). Some of them, however, can be useful to know but are ultimately unnecessary to memorize, as their results can be calculated via other means. (It's still useful to know these, though, so treat them seriously). We've broken the list into "Need to Know" and "Good to Know," depending on if you are a formula-loving test taker or a fewer-formulas-the-better kind of test taker. Slopes and Graphs Need to Know Slope formula Given two points, $A (x_1, y_1)$,$B (x_2, y_2)$, find the slope of the line that connects them: $$(y_2 - y_1)/(x_2 - x_1)$$ The slope of a line is the ${\rise (\vertical \change)}/ {\run (\horizontal \change)}$. How to write the equation of a line The equation of a line is written as: $$y = mx + b$$ If you get an equation that is NOT in this form (ex. $mx-y = b$), then re-write it into this format! It is very common for the SAT to give you an equation in a different form and then ask you about whether the slope and intercept are positive or negative. If you don’t re-write the equation into $y = mx + b$, and incorrectly interpret what the slope or intercept is, you will get this question wrong. m is the slope of the line. b is the y-intercept (the point where the line hits the y-axis). If the line passes through the origin $(0,0)$, the line is written as $y = mx$. Good to Know Midpoint formula Given two points, $A (x_1, y_1)$, $B (x_2, y_2)$, find the midpoint of the line that connects them: $$({(x_1 + x_2)}/2, {(y_1 + y_2)}/2)$$ Distance formula Given two points, $A (x_1, y_1)$,$B (x_2, y_2)$, find the distance between them: $$√[(x_2 - x_1)^2 + (y_2 - y_1)^2]$$ You don’t need this formula, as you can simply graph your points and then create a right triangle from them. The distance will be the hypotenuse, which you can find via the Pythagorean Theorem. Circles Good to Know Length of an arc Given a radius and a degree measure of an arc from the center, find the length of the arc Use the formula for the circumference multiplied by the angle of the arc divided by the total angle measure of the circle (360) $$L_{\arc} = (2Ï€r)({\degree \measure \center \of \arc}/360)$$ E.g., A 60 degree arc is $1/6$ of the total circumference because $60/360 = 1/6$ Area of an arc sector Given a radius and a degree measure of an arc from the center, find the area of the arc sector Use the formula for the area multiplied by the angle of the arc divided by the total angle measure of the circle $$A_{\arc \sector} = (Ï€r^2)({\degree \measure \center \of \arc}/360)$$ An alternative to memorizing the â€Å"formula† is just to stop and think about arc circumferences and arc areas logically. You know the formulas for the area and circumference of a circle (because they are in your given equation box on the test). You know how many degrees are in a circle (because it is in your given equation box on the text). Now put the two together: If the arc spans 90 degrees of the circle, it must be $1/4$th the total area/circumference of the circle because $360/90 = 4$. If the arc is at a 45 degree angle, then it is $1/8$th the circle, because $360/45 = 8$. The concept is exactly the same as the formula, but it may help you to think of it this way instead of as a â€Å"formula† to memorize. Algebra Need to Know Quadratic equation Given a polynomial in the form of $ax^2+bx+c$, solve for x. $$x={-b ±Ã¢Ë†Å¡{b^2-4ac}}/{2a}$$ Simply plug the numbers in and solve for x! Some of the polynomials you'll come across on the SAT are easy to factor (e.g. $x^2+3x+2$, $4x^2-1$, $x^2-5x+6$, etc), but some of them will be more difficult to factor and be near-impossible to get with simple trial-and-error mental math. In these cases, the quadratic equation is your friend. Make sure you don't forget to do two different equations for each polynomial: one that's $x={-b+√{b^2-4ac}}/{2a}$ and one that's $x={-b-√{b^2-4ac}}/{2a}$. Note: If you know how to complete the square, then you don't need to memorize the quadratic equation. However, if you're not completely comfortable with completing the square, then it's relatively easy to memorize the quadratic formula and have it ready. I recommend memorizing it to the tune of either "Pop Goes the Weasel" or "Row, Row, Row Your Boat". Averages Need to Know The average is the same thing as the mean Find the average/mean of a set of numbers/terms $$\Mean = {\sum \of \the \terms}/{\number \of \different \terms}$$ Find the average speed $$\Speed = {\total \distance}/{\total \time}$$ Probabilities Need to Know Probability is a representation of the odds of something happening. $$\text"Probability of an outcome" = {\text"number of desired outcomes"}/{\text"total number of possible outcomes"}$$ Good to Know A probability of 1 is guaranteed to happen. A probability of 0 will never happen. Percentages Need to Know Find x percent of a given number n. $$n(x/100)$$ Find out what percent a number n is of another number m. $$(n100)/m$$ Find out what number n is x percent of. $$(n100)/x$$ Trigonometry Trigonometry is a new addition to the new 2016 SAT math section. Though it makes up less than 5% of math questions, you won't be able to answer the trigonometry questions without knowing the following formulas. Need to Know Find the sine of an angle given the measures of the sides of the triangle. $sin(x)$= Measure of the opposite side to the angle / Measure of the hypotenuse In the figure above, the sine of the labeled angle would be $a/h$. Find the cosine of an angle given the measures of the sides of the triangle. $cos(x)$= Measure of the adjacent side to the angle / Measure of the hypotenuse In the figure above, the cosine of the labeled angle would be $b/h$. Find the tangent of an angle given the measures of the sides of the triangle. $tan(x)$= Measure of the opposite side to the angle / Measure of the adjacent side to the angle In the figure above, the tangent of the labeled angle would be $a/b$. A helpful memory trick is an acronym: SOHCAHTOA. Sine equals Opposite over Hypotenuse Cosine equals Adjacent over Hypotenuse Tangent equals Opposite over Adjacent SAT Math: Beyond the Formulas Though these are all the formulas you’ll need (the ones you’re given as well as the ones you need to memorize), this list doesn't cover every aspect of SAT Math.You’ll also need to understand how to factor equations, how to manipulate and solve for absolute values, and how to manipulate and use exponents, and much more. These topics are all covered here. Another important thing to remember is that while memorizing the formulas in this article that aren't given to you on the test is important, knowing this list of formulas doesn't mean you're all set for SAT Math. You also need to practice applying these formulas to answer questions, so that you know when it makes sense to use them. For instance, if you're asked to calculate how likely it is that a white marble would be drawn from a jar that contains three white marbles and four black marbles, it's easy enough to realize you need to take this probability formula: $$\text"Probability of an outcome" = {\text"number of desired outcomes"}/{\text"total number of possible outcomes"}$$ and use it to find the answer: $\text"Probability of a white marble" = {\text"number of white marbles"}/{\text"total number of marbles"}$ $\text"Probability of a white marble" = 3/7$ On the SAT math section, however, you will also run into more complex probability questions like this one: Dreams Recalled During One Week None 1 to 4 5 or more Total Group X 15 28 57 100 Group Y 21 11 68 100 Total 36 39 125 200 The data in the table above were produced by a sleep researcher studying the number of dreams people recall when asked to record their dreams for one week. Group X consisted of 100 people who observed early bedtimes, and Group Y consisted of 100 people who observed later bedtimes. If a person is chosen at random from those who recalled at least 1 dream, what is the probability that the person belonged to Group Y? A) $68/100$ B) $79/100$ C) $79/164$ D) $164/200$ There's a lot of information to synthesize in that question: a table of data, a two-sentence long explanation of the table, and then, finally, what you need to solve for. If you haven't practiced these kinds of problems, you won't necessarily realize that you'll need that probability formula you memorized, and it might take you a few minutes of fumbling through the table and racking your brain to figure out how to get the answer- minutes that you now can't use on other problems in the section or to check your work. If you have practiced these kinds of questions, however, you'll be able to quickly and effectively deploy that memorized probability formula and solve the problem: This is a probability question, so I'll probably (ha) need to use this formula: $$\text"Probability of an outcome" = {\text"number of desired outcomes"}/{\text"total number of possible outcomes"}$$ OK, so the number of desired outcomes is anyone in Group Y who remembered at least one dream. That's these bolded cells: None 1 to 4 5 or more Total Group X 15 28 57 100 Group Y 21 11 68 100 Total 36 39 125 200 And then the total number of possible outcomes is all people who recalled at least one dream. To get that, I have to subtract the number of people who didn't recall at least one dream (36) from the total number of people (200). Now I'll plug it all back into the equation: $\text"Probability of an outcome" = {11+68}/{200-36}$ $\text"Probability of an outcome" = {79}/{164}$ The correct answer is C) $79/164$ The takeaway from this example: once you've memorized these SAT math formulas, you need to learn when and how to use them by drilling yourself on practice questions. What's Next? Now that you know the critical formulas for the SAT, it might be time to check out the complete list of SAT math knowledge and know-how you'll need before test day. And for those of you with particularly lofty score goals, check out our article on How to an 800 on the SAT Math by a perfect SAT-Scorer. Currently scoring in the mid-range on math? Look no further than our article on how to improve your score if you're currently scoring below the 600 range. Want to improve your SAT score by 160 points? Check out our best-in-class online SAT prep classes. We guarantee your money back if you don't improve your SAT score by 160 points or more. Our classes are entirely online, and they're taught by SAT experts. If you liked this article, you'll love our classes. Along with expert-led classes, you'll get personalized homework with thousands of practice problems organized by individual skills so you learn most effectively. We'll also give you a step-by-step, custom program to follow so you'll never be confused about what to study next. Try it risk-free today:

Derivatives and Alternatives Investment Written Assignment Coursework

Derivatives and Alternatives Investment Written Coursework - Assignment Example The mechanism of interest rate swap is explained below with the help of a small example. Let consider to party A & be involved in the interest swap for a period of 5 years. The payment made by A will be calculated at 6% fixed interest rate where as for B the rate is calculated at 6 months floating. The principal let us consider as $10 million. Cash flows for the above case are described in the diagram below: Payment at the end of half year Period Fixed Rate Payments Floating rate Payment 8 months Libor Net cash from A to B 1 300000 337500 -37500 2 300000 337500 -37500 3 300000 337500 -37500 4 300000 325000 -25000 5 300000 325000 -25000 6 300000 325000 -25000 7 300000 312500 -12500 8 300000 312500 -12500 9 300000 312500 -12500 10 300000 325000 -25000 -2500000 b. Is hedging this portfolio necessary?   Hedging can be defined as a process which control or reduce the risk associated with any kind of trade. Hedging can be done taking into consideration of the market potion which may arri ve in the future, which is exactly opposite to that of the present physical market condition in terms of price. Hedging the portfolio is a better option for the asset manager in view of long run profit making. At present there are a fixed rate SWAP in case of EURO market, and floating interest rate with bank of Ericaca for tenure of 1 year. However, If the central bank withdraws the support behind the asset price then there will be a chance of a decrease in the asset price. So to hedge to invest for a 1 year term will help the investor to get the profit. We can consider two different scenarios: if the asset price goes down in next one year or if the asset price goes up in next one year. In the first instance, if the asset price goes down the value of the contract will decrease, so the asset management company will incur loss in future transaction, but the purchase that he has to make will gain profit for him. On the other hand if the value of the asset increases over the year then a t the end of the term, the asset manager will gain profit for his future transaction, but on the other hand to purchase the new asset he has to pay more hence there is a possibility of loss. So in both the cases there is a chance of loss which can be overruled by the profit of long term contract or hedge that the asset management company have take as a precaution. c. Is hedging this portfolio necessary without IRS? The portfolio would require hedging even without the IRS because of the German equities which belongs to the Euro region and needs hedging. The USD LIBOR lending is hedgined by the futures contract but the equities require further hedging with the help of long term futures. Reference Corb, H. (2013), Interest rates Swaps and other Derivatives, Columbia University Press. a) Credit default Swap or CDS can be defined as an agreement between seller and the buyer, in case of loan default. It is a financial swap agreement, where the buyer makes a series of payment to the seller and gets the payoff if the loan gets default. The concept was first invented by Blythe Masters of JP Morgan in the year 1994. According to Schutz (2012), it is an essential insurance contract to hedge the credit risk associated with any kind of loans. It is a kind of derivatives, the value of which depends on the possibility of a company defaulting. Schutz in his writing mentioned about the existence of two different kinds of