Can someone write a 5 paragraph essay for me.

Here is an essay about Paris, France

The oldest traces of human occupation in Paris, discovered in 2008 near the Rue Henri-Farman in the 15th arrondissement, are human bones and evidence of an encampment of hunter-gatherers dating from about 8000 BC, during the Mesolithic period.[1] Between 250 and 225 BC, the Parisii, a sub-tribe of the Celtic Senones, settled at Nanterre on the banks of the Seine, built bridges and a fort, minted coins, and began to trade with other river settlements in Europe.[2]

In 52 BC, a Roman army led by Titus Labienus defeated the Parisii and established a Gallo-Roman garrison town called Lutetia.[3] The town was Christianised in the 3rd century AD, and after the collapse of the Roman Empire, it was occupied by Clovis I, the King of the Franks, who made it his capital in 508.

During the Middle Ages, Paris was the largest city in Europe, an important religious and commercial centre, and the birthplace of the Gothic style of architecture. The University of Paris on the Left Bank, organised in the mid-13th century, was one of the first in Europe. It suffered from the Bubonic Plague in the 14th century and the Hundred Years' War in the 15th century, with recurrence of the plague. Between 1418 and 1436, the city was occupied by the Burgundians and English soldiers. In the 16th century, Paris became the book-publishing capital of Europe, though it was shaken by the French Wars of Religion between Catholics and Protestants. In the 18th century, Paris was the centre of the intellectual ferment known as the Enlightenment, and the main stage of the French Revolution from 1789, which is remembered every year on the 14th of July with a military parade.

In the 19th century, Napoleon embellished the city with monuments to military glory. It became the European capital of fashion and the scene of two more revolutions (in 1830 and 1848). Under Napoleon III and his Prefect of the Seine, Georges-Eugène Haussmann, the centre of Paris was rebuilt between 1852 and 1870 with wide new avenues, squares and new parks, and the city was expanded to its present limits in 1860. In the latter part of the century, millions of tourists came to see the Paris International Expositions and the new Eiffel Tower.

In the 20th century, Paris suffered bombardment in World War I and German occupation from 1940 until 1944 in World War II. Between the two wars, Paris was the capital of modern art and a magnet for intellectuals, writers and artists from around the world. The population reached its historic high of 2.1 million in 1921, but declined for the rest of the century. New museums (The Centre Pompidou, Musée Marmottan Monet and Musée d'Orsay) were opened, and the Louvre given its glass pyramid.

In the 21st century, Paris added new museums and a new concert hall, but in 2005 it also experienced violent unrest in the housing projects in the surrounding banlieues (suburbs), inhabited largely by first and second generation immigrants from France's former colonies in the Maghreb and Sub-Saharan Africa. In 2015, the city and the nation were shocked by two deadly terrorist attacks carried out by Islamic extremists. The population of the city declined steadily from 1921 until 2004, due to a decrease in family size and an exodus of the middle class to the suburbs; but it is increasing slowly once again, as young people and immigrants move into the city.

the equation cos(35) =a/25 can be used to find the length of bc what is the length of bc? round to the nearest tenth

step-by-step explanation:

here we can see that the storage increases

at certain times of the year - during the

warmer months, when the gas is not much

used for heating and reserves can be

increased - and then decreases during the

colder months because the supply is being

used. it is possible to model this with a

relatively simple trigonometric graph, but

first we examine the simplest trig curves.

065/065.html

the basics

the simplest sine and cosine curves can be generated by plotting the trig-function values

against the angles used in each function. the values can be found in the chart below:

ø (˚) 0 30 45 60 90 120 135 150 180 210 225 240 270 300 315 330 360

sin ø

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0 1

2

2

2 3

2 1 3

2 2

2 1

2

0 − 1

2

− 2

2 − 3

2 − 1 − 3

2 − 2

2 − 1

2

0

cos ø

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1 3

2 2

2 1

2 0 − 1

2

− 2

2 − 3

2 − 1 − 3

2 − 2

2 − 1

2

0 1

2 2

2 3

2 1

first we plot the sine data, letting the x-axis represent the angles and the y-axis the sine

values. the result is the scatter plot below.

based on just these 17 data points, we can see

that the function is following a straightforward

pattern - the sine values are increasing to 1,

decreasing through the same values to -1, then

returning to zero. when we connect the dots, we

get the periodic curve y = sin (x) below.

this “sine curve,” with equation

y = sin(x), is the simplest of trig

graphs. the curve rises and falls by

one unit from its “axis of

oscillation” - in this case, the x-axis

- and after we cycle through 360˚ it

appears we are ready to go through

the same y-values again. we can see

this same pattern in the cosine

function on the following page.

each sine and cosine curve has two basic characteristics:

amplitude - distance the curve rises above, and falls below, its axis of oscillation (marked by

the vertical arrows on the cosine graph). the formula is

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amp = max− min

2 .

period - the length of one cycle (marked by the horizontal arrows on the cosine graph).

this can be calculated by measuring the distance between any successive maximum

points (or minimum points), or by doubling the horizontal distance between a

minimum and the next maximum.

for our first two curves, then, the amplitude is 1 and the period is 360˚ (or 2! if we are in radians).

adjusting the amplitude and frequency: y = a sin(bx), y = a cos(bx)

now that we have our “base” amplitude and frequency . . let’s change them. we can adjust both

characteristics by introducing the parameters a and b into the equations. the graph below shows the

curves y = a sin(x) for a = 1,2,3, and -0.5, with the original curve y = sin(x) being the thickest line.

clearly the amplitude of the curves has changed;

when a = 2, the amplitude is 2; when a = 3, the

amplitude is 3; and when a = -0.5 the amplitude is

0.5 (since amplitude, a distance, must be positive).

however, this last curve has also been flipped upside

down (or “reflected in the x-axis”). since the

amplitude must be positive even when a itself is

negative, we have the formula

amplitude = | a |.

the relationship between the b-value and the

period is not so straightforward. on the right

we have y = cos(bx) for b = 1,3, and 0.5. (the

thickest line is again our “base” curve.) when

b=3, the period decreases to 120˚; when

b=0.5, the period increases to 720˚ (so only

half the curve is shown here). we can describe

this reciprocal relationship with the formula

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b = 360

period or

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b = 2π

period ,

using the latter if we are working in radians.

shifting horizontally and vertically: y = sin(x-h) + k, y = cos(x-h) + k

to shift (or “translate”) a curve along either the x- or y-axis (or both), we introduce the parameters

h and k. below we have the graph of y = sin (x - 30) + 2 and y = sin(x). (note that we have returned

to an amplitude of 1 and period of 360˚). our original

curve y = sin(x) had its peak at the point (90,1); the

shifted curve has its corresponding peak at (120, 3). in

the same way, the original curve had a minimum value

at (270, -1); now the minimum is at (300,1). and

finally, the axis of oscillation has shifted vertically

from the line x = 0 to the line x =2. in other words, our

new curve has been created by shifting y = sin(x) right

30 and u p 2. and, in general, we can create the

following shifts:

horizontal shift = h (left if h < 0, right if h > 0)

vertical shift/new axis of oscillation = k.

modelling data: y = a sin[b(x-h)] + k, y = a cos[b(x-h)] + k

we have seen how the basic sine and cosine curves can be adjusted: by changing the amplitude

and period, and by shifting the curves horizontally and vertically. a summary is below.

amplitude = | a | vertical shift/axis of oscillation = k

period =

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360

b

or

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2π

b