There are many versions of the story of King Arthur, the knights of the round table, and the search for the holy Grail. In some versions, Percival is known as the Grail Knight because he is portrayed finding the holy Grail and bringing it to King Arthur, who is wasting away. In some versions of the story it is the Fisher King, a sort of version of King Arthur, who was portrayed as an old man wasting away because the secret of the holy Grail has been lost. In Le Morte D'Arthur by Mallory, for example, one of the most widely known versions of the story, Percival is a humble knight whose purity and loyalty make him suitable to find the Grail. He gives it to King Arthur and after the king drinks from it his vitality is restored.
In some versions of the story Lancelot and Percival are a composite, instead of separate characters (as in Le Morte d'Arthur). In The Quest of the Holy Grail, Percival and Lancelot seem to be combined. The question of whether the Grail is an actual physical object (such is a silver chalice as it is often portrayed), or merely a symbol of purity and love, also depends very much upon the version of the story being discussed. In this particular version, the story begins with the context of the Holy Grail's origins in the story of Jesus Christ, and so the Christian symbolism and tenets of Christianity become very important elements of the story.
The idea that the Grail is a holy relic something that connects Christian dogma with European mythology is also often seen in various stories within the Arthurian legends. In Le Morte d'Arthur, and in the cinematic version of that work, Excalibur (1981), the Grail is connected to the theme of sovereignty, and the connection of the king's well being to the well being of the land. Also in that version, Percival is found worthy, after many trials, and after several failed attempts, he is granted the secret of the Grail in a vision. He offers the cup to Arthur, at he same time revelaing that secret, so it is debatable whether it is the chalice itself, or that secret (the land and the king are one) that is what heals Arthur.
This version of the story, however, focuses a great deal on Percival's shortcomings (he is bold and arrogant) and the many challenges he faces on his quest for the Grail. However, the physical Grail is never found by him, but remains mostly symbolic. Percival is able to learn the secrets of the Grail and pass them along so that the Fisher King may be revived. The takeaway is that the legend is more about symbolism than an actual physical relic to be found.
Sunday, December 2, 2018
Was Percival successful in finding the holy grail?
Calculus: Early Transcendentals, Chapter 2, 2.3, Section 2.3, Problem 29
lim_(t->0) (1/(tsqrt(1+t)) - 1/t)
sol:
lim_(t->0) (1/(tsqrt(1+t)) - 1/t)
=> lim_(t->0) ((1- sqrt(1+t))/(tsqrt(1+t)) )
now simplify the numerator
1- sqrt(1+t) = (1- sqrt(1+t)) *((1+ sqrt(1+t))/(1+ sqrt(1+t)))
= (1^2- (sqrt(1+t))^2)/(1+ sqrt(1+t))
so,
lim_(t->0) ((1-sqrt(1+t))/(tsqrt(1+t)) )
=lim_(t->0)((1^2- (sqrt(1+t))^2)/(1+ sqrt(1+t)))/((tsqrt(1+t)))
= lim_(t->0) (-t/((1+ sqrt(1+t))(t(sqrt(1+t)))))
= lim_(t->0)(-1/((1+ sqrt(1+t))(sqrt(1+t))))
=(lim_(t->0)(-1))/ (lim_(t->0)((1+ sqrt(1+t))(sqrt(1+t)))) --------(1)
as,the denominator is
(lim_(t->0)(1+ sqrt(1+t)(sqrt(1+t))))
=(lim_(t->0)(1+ sqrt(1+t)) (lim_(t->0)(sqrt(1+t)))
as t-> 0 we get
(lim_(t->0)(1+ sqrt(1+t)) = (1+1) = 2
(lim_(t->0)(sqrt(1+t))) = 1
so,
(lim_(t->0)(1+ sqrt(1+t)) (lim_(t->0)(sqrt(1+t)))= (2) (1) =2
so, from (1)
we get
lim_(t->0)(-1)/ (lim_(t->0)(1+ sqrt(1+t)(sqrt(1+t)))) = -1 /2
there fore
lim_(t->0) (1/(tsqrt(1+t)) - 1/t) = -1/2
Saturday, December 1, 2018
Do you agree with Briony’s self-assessment – that it was “an act of kindness” and not of cowardice to allow Robbie and Cecilia to live in a fictional version of events? What contradictions and conditional statements fill the last three paragraphs of the novel? Why does this matter? Please use quotations from the novel!
Briony's guilt is so deep that she is apparently desperate to try and alleviate it by any means possible, including fictionalizing the fates of the two people whose lives she ruined with her dishonesty and petty, childish jealousy. That she describes this fiction, in which Robbie and Cecilia both survive the war and are able to be together again as an act of kindness is very telling: she is in fact revealing that she wishes she had been more kind herself, many years ago, when she lashed out in anger and cruelty, setting things in motion that sent Robbie to prison and finally to his death in war.
Her character says this choice, to have Robbie and Cecilia be together at the end, is "a stand against oblivion and despair," but it's not quiet clear if she means this in a general sense, to celebrate the love that existed between Robbie and Cecilia simply because it makes for a more optimistic story, or because Briony's own advanced age and failing health have filled her with feelings of oblivion and despair and a need to set things right after all these years. She says she likes to think "this is not weakness or evasion," but in fact it is evasive to avoid confronting the hard truth of the result of her actions by essentially trying to undo them, and it shows a weakness of character to not be able to fully accept the consequences of her choices.
College Algebra, Chapter 4, 4.6, Section 4.6, Problem 44
Find the intercepts and asymptotes of the rational function $\displaystyle r(x) = \frac{1 - 2x}{2x + 3}$ and then sketch its graph.
To determine the $x$ intercept, we set $y = 0$, so
$
\begin{equation}
\begin{aligned}
0 =& \frac{1 - 2x}{2x + 3}
\\
\\
0 =& 1 - 2x
\\
\\
2x =& 1
\\
\\
x =& \frac{1}{2}
\end{aligned}
\end{equation}
$
To determine the $y$ intercept, we set $x = 0$
$\displaystyle y = \frac{1 - 2(0)}{2(0) + 3} = \frac{1}{3}$
Next, if we let $\displaystyle f(x) = \frac{1}{x}$, then we can express $r$ in terms of $f$ as follows:
$\displaystyle r(x) = \frac{1 - 2x}{2x + 3}$
By performing division
$
\begin{equation}
\begin{aligned}
r(x) =& \frac{1 - 2x}{2x + 3}\\
\\
=& -1 + \frac{4}{2x + 3}
&&
\\
\\
=& -1 + \frac{4}{2} \left( \frac{1}{\displaystyle x + \frac{3}{2}} \right)
&& \text{Factor out $4$ and $2$}
\\
\\
=& -1 + 2 f \left(x + \frac{3}{2} \right)
&&
\end{aligned}
\end{equation}
$
It shows that the graph of $r$ is obtained by shifting the graph of $\displaystyle f \frac{3}{2}$ units to the left, and stretching vertically by a factor of $\displaystyle 2$. Then, the result is shifted $1$ unit downward. Thus, $r$ has vertical asymptote at $\displaystyle x = \frac{-3}{2}$ and horizontal asymptote at $\displaystyle y = -1$.
Does anyone have chapter summaries or analysis of My Losing Season? I do not know how to do it on my own. Please help me.
Your question indicates you may need to do both a summary and an analysis of My Losing Season. Let's look at a very brief summary of the book, and then consider how you might complete one on your own as well as begin an analysis.
As noted in a previous answer, the book is a coming of age memoir of Pat Conroy's final year of high school basketball in South Carolina. He played for the Citadel Bulldogs and the book looks at the wins and losses the team suffered that season, and the many personal lessons that Conroy gained in that year as a result of basketball, and outside of it.
In general, a summary is meant to capture the main points of a text, in this case a book. A summary is shorter than the original, and the order in which you present the information may be in the same order as the original text or moved around as long as the meaning remains the same. If you think about it, we summarize all the time. For instance, when you go to a movie and your friend asks you what it was about, you tell them briefly the main points of the plot. Summarizing a book requires the same technique.
Analyzing a text requires us to go beyond just summary. In an analysis we have to examine something that happened and provide some insight about it. For instance, if we look at My Losing Season, we may choose to analyze the relationship that Conroy had with both his basketball coach and his father. Each of these men was formidable and influential in Conroy's life. By looking at how and why each of these characters was influential, we begin to analyze their importance to Conroy as well as their significance to the overall story.
My Losing Season is a sort of memoir. Written by Pat Conroy, it chronicles his senior season playing basketball at The Citadel, a military college in South Carolina. Conroy had written a novel, The Lords of Discipline, that was loosely based on his experiences at the school, but this book is nonfiction. As the title implies, the season of 1966–1967 was not the best season for The Citadel, but despite the overall losing record, Conroy remembers it as a year when he "learned much, much more from loss" than he would have from winning. He uses the book to reflect on his youth and on his traumatic experiences at The Citadel, a place where he never really fit in. His relationship with his father, a stern, borderline abusive man, is not unlike that of Conroy's relationship with his coach at The Citadel, Mel Thompson. Much of the book, then, is about his maturation and his relationships with his fellow cadets and teammates. One of the high points of the book is a chapter detailing a classic game against The Citadel's rivals, the Virginia Military Institute. He remembers it as a game in which "the boys on both teams honor[ed] the character and nature of their schools by playing in a game that glitters in remembrance." Conroy and the Bulldogs won that game in four overtimes. What is especially interesting about this chapter, however, is that Conroy uses it to look back on how he fictionalized it in The Lords of Discipline. This is significant because, as Conroy says in his epilogue, the book is as much about "the perilous and shifting nature of memory itself" as it is about a single season or even a single man.
What are the methods for macro environmental analysis?
The methods for macro-environmental analysis are SWOT, PESTLE, Porter's five forces, and scenario planning. SWOT refers to the Strengths, Weaknesses, Opportunity, and Threats that a business has to deal with. A firm should focus on its strengths, work on its weaknesses, take advantage of opportunities, and watch out for threats. PESTLE examines six key factors affect the business: political, economic, sociological, technological, legal, and environmental. The Porter's five forces refer to five factors that influence competition: new businesses, existing firms, consumers, suppliers, and substitute goods and services. Scenario planning looks at what a business must do in order to succeed and meet its main objectives in an uncertain future. All these processes are meant to protect the business from external forces that are beyond their control.
In business, the macro environment is defined as the uncontrollable external factors that impact the organization’s operations, performance, and strategies. Due to the factor’s uncontrollable nature, the organization is forced to employ strategies that would help it adapt and continue thriving in the changed environment.
Approaches have been developed by organizations and business practitioners to help institutions analyze and make informed decisions with regards to the dynamic business environment.
The OT aspect of a SWOT analysis is one of the methods designed to address the macro environment. It deals with establishing the opportunities and threats presented by the dynamic external business environment.
PESTEL analysis is another method employed in the macro environmental analysis. The analysis framework examines an organization’s external environment to anticipate changes and facilitate the appropriate reaction.
The OT and PESTEL analyses study and examine metrics that include the following: political environment, economic environment, socio-cultural environment, technological environment, legal environment and the natural environment.
Who was Eli Whitney?
Eli Whitney was an American-born inventor who was known for the invention of the cotton gin. The cotton gin made it easier to separate the seeds from short staple cotton. This invention had a tremendous impact on the growing of cotton and the expansion of slavery in the United States.
Before the cotton gin, it was more profitable to grow long staple cotton. It was easier to remove the seeds from long staple cotton than from short staple cotton. However, long staple could only be grown along the coast. Thus, there was a limited area where this cotton could be grown and where profits could be made. With the invention of the cotton gin, cotton could now be grown anywhere. This opened up much of the South to the growing of cotton. As more cotton was grown, more slaves were needed. Thus, slavery expanded as a result of the cotton gin. More money could also be made by growing cotton. Cotton was a major export of the South.
Eli Whitney is also connected with the concept of interchangeable parts. He believed production could be increased if identical parts could be used when manufacturing products. He used the interchangeable parts concept when he made muskets for the U.S. government.
Eli Whitney’s inventions and ideas had a significant impact on our country.
http://www.eliwhitney.org/7/museum/about-eli-whitney/inventor
https://www.history.com/topics/inventions/cotton-gin-and-eli-whitney
Summarize the major research findings of "Toward an experimental ecology of human development."
Based on findings of prior research, the author, Bronfenbrenner proposes that methods for natural observation research have been applied in ...
-
Based on findings of prior research, the author, Bronfenbrenner proposes that methods for natural observation research have been applied in ...
-
Show that $\displaystyle a(t) = v(t) \frac{dV}{ds}$ of a particle that moves along a straight line with displacement $s(t)$, velocity $v(t)$...
-
Does the quote "a plague on both your houses" have any significance in the play of Romeo and Juliet?Mercutio utters this line -- "A plague o' both your houses!" -- after he has been killed by Tybalt. Tybalt came looking for R...
-
The narrator of "Sonny's Blues" describes the neighborhood as "filled with a hidden menace which was its very breath of l...
-
Find the indefinite integral $\displaystyle \int \sec^4 \left( \frac{x}{2} \right) dx$. Illustrate by graphing both the integrand and its an...
-
Determine $\displaystyle \frac{dy}{dx}$ of $y^5 + x^2y^3 = 1 + x^4 y$ by Implicit Differentiation. $\displaystyle \frac{d}{dx}(y^5) + ...
-
Determine the area of the region bounded by the hyperbola $9x^2 - 4y^2 = 36$ and the line $ x= 3$ By using vertical strips, Si...