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Oratorical Declamation
An oratorical declamation is a term used to describe the redelivery of a famous speech. Among the famous oratorical declamation pieces are “Shylock’s Defense” by William Shakespeare and “Dirty Hands” by John P. Delaney.
978 Questions
What are other example of Filipino values?
There are many Filipino values that Filipinos should be very proud of! I can only give you some, but there are much much more! Here are some of them; Hospitality is one of the values that tourists from around the world notice first everytime they visit the Philipppines. Filipinos took great care of their guests , making sure that they're comfortable and happy in their stay. Filipinos are also family oriented. They value greatly their families, which is always on top of their priorities. Filipinos are also happy people, always smiling and never forget to have a good laugh amidst the problems and hardships that come their ways. Filipinos are very respectful. They show respect to their elders by saying 'po' and 'opo' and kissing their hands. Filipinos are also religious. They devote time to reconnect with their God. They have strong faith, believing that problems and adversities in life will surpass with the help and providence of God.
Can you give me some example of frustration that can result to fantasy?
Some frustrations are that maybe a girl gets frustrated because the one she likes already have a girlfriend and so she fantasizes that she wishes that she would be his girlfriend, or if a child is having trouble to sleep and it frustrates her, she would fantasize that her dolls are real and will protect her, or a teenage boy frustrated because he couldn't tell his feelings to a girl and so he fantasizes that he did told the girl how he felt and they got married..... ;)
Can you give the declamation pieces of Abraham Lincoln?
There are quite a few speeches that were given by Abraham Lincoln that can be used as a declamation piece. These speeches include the Gettysburg Address that Abraham Lincoln delivered in 1863. The speech is only 265 words long and takes about 3 minutes to deliver.
Can you give a full part of the declamation piece Dirty Hands?
Some example of oratorical piece of william shakespeare?
The most obvious example of an oratorical piece of William Shakespeare's is the "Friends, Romans, and Countrymen..." speech in the play, "Julius Caesar." In this speech, Marc Antony is addressing a crowd of people.
Short declamation piece about nature?
"To you ungenerous indeed
Has nature been, my humble friend,
With weakness aye obliged to bend.
The smallest bird that flits in air
Is quite too much for you to bear;
The slightest wind that wreathes the lake
Your ever-trembling head does shake.
The while, my towering form
Dares with the mountain top
The solar blaze to stop,
And wrestle with the storm.
What seems to you the blast of death,
To me is but a zephyr's breath.
Beneath my branches head you grown.
That spread for round their friendly bower,
Less suffering would your life have known,
Defended from the tempest's power.
Unhappily you oftenest show
In open air your slender form,
Along the marches wet and low,
That fringe the kingdom of the storm.
To you, declare I must,
Dame Nature seems unjust."
Then modesty replied the reed:
"Your pity, sir, is kind indeed,
But wholly needless for my sake.
The wildest wind that ever blew
Is safe to me compared with you
I bend, indeed, but never break.
Thus far, I own the hurricane
Has beat your sturdy back in vain,
But wait the end."
Just as the word -
The tempest's hollow voice was heard.
The North sent forth her fiercest child,
Dark, jagged, pitiless, and wild.
The oak, erect, endured the blow;
The reed bowed gracefully and low,
But, gathering up its strength once more
In greater fury than before,
The savage blast
Overthrew, at last,
That proud, old sky-encircled head,
Whose feet entwined the empire of the dead!
What is a piece of vandalized information?
Answer: A cylinder has 3 faces, the circles on the top and bottom and the circular face.
There are two circular edges and two vertices. (The answer, however, depends on your definition of the terms edges, faces, and vertices.)
This question does not have a simple answer. A detailed answer and explanation is provided since the topic comes up often. Some of the material in this answer may be beyond what a particular reader is looking for, however, this mathematician feels it is needed to have a full understanding of the answer.
Most of the time when people ask about faces, edges and vertices they are dealing with convex polyhedra where the faces are flat plane regions. The
edges are where two faces meet and the vertices are
where three or more faces meet or where three or more edges meet. The vertices are
points. There is a famous formula known as Euler's formula which says |V| - |E| + |F| = 2.
This simply means the number of vertices minus the number of edges plus the number of faces equals two. For example, a cube has 8 vertices, 12 edges and 6 faces so 8-12+6=2
Now the situation becomes interesting when we want to extend the concepts above to a sphere or a cylinder or to polyhedra in general. In fact we can even look at general topological surfaces since one of the main ideas is that the number of faces, vertices and edges will not change when the surface is deformed. Think of a rubber polyhedron which you can bend or deform any way you want except for cutting. This is one of the main ideas of Topology. (Topology is the mathematical study of the properties that are preserved through deformations, twistings, and stretchings of objects.)
In mathematics it is always important to define our terms before we use them. That is a major reason why this question is so confusing. So if we continue to look at general topological surfaces and define things there, we can always consider convex polyhedra as a special case.
Let's define a face of a topological polygon as a "disc" with a boundary of edges.
We define an edge as a closed curve with two boundary edges-vertices and a vertex is defined simply as a point.
Next we introduce the idea of a connected graph which is a graph (In graph theory, a graph consists of a set of points and a set of lines) where there is a path between any two vertices. We can draw a connected graph on a sphere with no edges crossing one another or on a plane. The graph divides the surface into regions that are known as faces. The graph also creates edges and vertices and the number of edges, vertices and faces obeys Euler's theorem.
Now let's look at a cylinder. We will look at the cylinder as two circular discs at the ends and a rectangle which is folded so that two of the edges are joined to form the side. When learning geometry, some students learn about "nets." The idea is to look at 2 dimensional figures that can be used to create a 3 dimensional figure. For example, if we cut the cube mentioned above into pieces that is an example of a net. Now the net for a cylinder could be thought of as the two discs that make up the end and the bent and joined rectangle that makes up the side. We need a minimum of 3 pieces of tape to join these pieces and form a cylinder. We consider these 3 pieces to be the edges. Furthermore, there are 2 points where the tape pieces meet and these are the 2 vertices. (The piece that joins the rectangle you fold to make the side will meet the top once and the bottom once forming 2 vertices.) You can also think of the 3 pieces of paper as the 3 faces, the top, the bottom and the rectangle. So using Euler's formula (|V| - |E| + |F| = 2) we have |V|=2, |E|=3 and |F|=3 and 2-3+3=2 as expected. This approach is quite nice since it obeys Euler's formula. It is also nice since the surface area of a cylinder is 2(pi* r2) + (2 pi* r)* h which can be easily visualized from this model. This of the rectangle with length 2pi *r and height h and top and bottom with area pi* r2 each.
We could do this with spherical objects as well by cutting them along any great circle.
Then we have 1 vertex where the tape meets to join the halves of the sphere, 1 edge since we need only 1 piece of tape to put the cylinder back together and 2 faces which are two halves created by our cut along a great circle. So this also obeys Euler's formula and we have:
|V| - |E| + |F| = 1 - 1 + 2 = 2
So a sphere can be said to have 1 vertex, 1 edge and 2 faces. Many texts and people would have said a sphere has no edges, no vertices and 1 face. It all depends on how the terms are defined.
If we use the narrow definition that is given at the start of this answer for convex polyhedra, we would say edges are simply straight lines and faces are polygonal regions. This would lead us to say a cylinder has two faces and we are done. From a mathematical point of view, this is not at all useful.
Furthermore, if we go one step farther and say faces are regions and edges are where the regions meet, then a circle has 3 faces, 2 edges and no vertices. Some texts have chosen to adopt this answer and it is important to see where it comes from before accepting or dismissing it.
Some might even consider looking at the circles that form the top and bottom of the cylinders as having an infinite number of edges. This is not unreasonable if we think of the method of approximating the area of a circle using inscribed and circumscribed polygons. We look at regular polygons with more and more sides. In fact if the number of sides is n, we look at the limit as n tends to infinity.
The main point of this very lengthy answer is that in math the definition is the starting point. To answer this question we must define what we mean by edge, vertex, and face.
The answer will certainly change based on the definition. This happens all the time in math.
Where can you give a copy of i killed him because i love him?
you can give it to the court or the police so you don't have to suffer
Can you list short phrases starting with who?
Who are you? Who lives there? Who did that? Who called you?
Where can you find the declamation piece 'The Street Child'?
where can you find this so called declamation piece entitled the murderess?
i really need it right away.please help me with my problem!
(Hannah Keziah P. dela Cerna)
A beggar declamation should be a written in a narrative voice from the beggar's perspective. The piece should demonstrate his struggles to find basic necessities such as food and a place to stay.
Where can you get a copy of declamation piece?
"Vengeance is not ours, It's God's"
Alms, alms, alms. Spare me a piece of bread. Spare me your mercy. I am a child so young, so thin, and so ragged.
Why are you staring at me? With my eyes I cannot see but I know that you are all staring at me. Why are you whispering to one another? Why? Do you know my mother? Do you know my father? Did you know me five years ago? Yes, five years of bitterness have passed. I can still remember the vast happiness mother and I shared with each other. We were very happy indeed.
Suddenly, five loud knocks were heard on the door and a deep silence ensued. Did the cruel Nippon's discover our peaceful home? Mother ran to Father's side pleading. "Please, Luis, hide in the cellar, there in the cellar where they cannot find you," I pulled my father's arm but he did not move. It seemed as though his feet were glued to the floor. The door went "bang" and before us five ugly beasts came barging in. "Are you Captain Luis Santos?" roared the ugliest of them all. "Yes," said my father. "You are under arrest," said one of the beasts. They pulled father roughly away from us. Father was not given a chance to bid us goodbye.
We followed them mile after mile. We were hungry and thirsty. We saw group of Japanese eating. Oh, how our mouths watered seeing the delicious fruits they were eating, Then suddenly, we heard a voice call, "Consuelo! Oscar! Consuelo! Oscar! Consuelo! Oscar!" we ran towards the direction of the voice, but it was too late. We saw father hanging on a tree - dead. Oh, it was terrible. He had been badly beaten before he died - and I cried vengeance, vengeance, vengeance! Everything went black. The next thing I knew I was nursing my poor invalid mother.
One day, we heard the church bell ringing "ding-dong, ding-dong!" It was a sign for us to find a shelter in our hide - out, but I could not leave my invalid mother, I tried to show her the way to the hide-out.
Suddenly, bombs started falling; airplanes were roaring overhead, canyons were firing from everywhere. Boom! Boom! Boom! Boom! Mother was hit. Her legs were shattered into pieces. I took her gently in my arms and cried, "I'll have vengeance, vengeance!" "No, Oscar. Vengeance, it is God's," said mother.
But I cried out vengeance. I was like a pent - up volcano. "Vengeance is mine not the Lord's". "No, Oscar. Vengeance is not ours, it's God's" these were the words from my mother before she died.
Mother was dead and I was blind. Vengeance is not ours? To forgive is divine but vengeance is sweeter.
That was five years ago, five years - Alms, alms, alms. Spare me a piece of bread. Spare me your mercy. I am a child so young, so thin, and so ragged. Vengeance is not ours, it is God - God - It's...
okey lng ba e2 pa ang isa
A MAN'S MAN
What is a man's man? A man's man is a real man. He is courageous. He has integrity. But most of all, a man's man knows how to get the job done. He is dedicated. He is powerful. He is clever. A man's man is someone to believe in. Everyone knows a man's man when he or she sees one. A man's man casts out a powerful aura; a man's man doesn't take no for an answer.
In the days of yore, a man's man could be found everywhere. Examples of such include, but are not limited to: black knights, archers, blacksmiths, war heroes, mobsters, dragon slayers, explorers, wizards, time travelers, doctors, grandfathers, sailors, and especially pirates. Nowadays, a man's man is much more difficult to find. He is no longer saving damsels, shooting arrows, making swords, fighting battles, organizing crime, slaying dragons, exploring unknown lands, casting spells, traveling through time, bringing people back from the dead, telling great stories, sailing the seven seas, plundering, pillaging or hording. I find it difficult to think of many instances of a man's man, however, I was able to come up with several examples.
Ian McKellan is a man's man. This is because he has played several amazing characters, one of which was Gandalf the Gray (and White). Gandalf is a man's man because he is a wizard; being magical can definitely push a normal man into the man's man category. Pretty much anyone who fights dragons and orcs is a man's man. If anyone can get the job done, it is him. As an additional bonus, he has an accent. Accents always add to the man's man aura.
Ash is a man's man. He appears in the Evil Dead Triology and played by Bruce Campbell. Although he only has a first name, he is just as strong as the other man's men that I noted above. Only having a first name may make him even cooler than the others. Real men only have first names. ABesides, it is easier to remembenr. former employee of a department store, he was attacked by an evil force on a weekend getaway with his girlfriend. Ash chopped off his own hand because the evil force had infected it. Only a man's man could chop off his own hand. To add to this great feat, he replaced his nub with a chainsaw. What a bad ass.
After reading my rough draft, Mr. [insert teachers name here] suggested I formulate a rough draft. I attempted to do so several times, and each time was met with miserable failure. Therefore, I have nothing even resembling a conclusion. And so, I end this piece with a small bow.
Can you show me a copy of the declamation piece entitled vendetta?
Vendetta... Vendetta... Vendetta...
Please leave me alone stop stop no no leave me alone i am free i know i am free! hahahaha do you know me? they call me vendetta they say i am ugly well i am. I am not deceived........
