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Submitted By Altynay89
Words 549
Pages 3
Czech Republic
Total population: 10 554 000 ➤ Population aged 15 years and older (15+): 86% ➤ Population in urban areas: 74% ➤ Income group (World Bank): High income

ALCOHOL CONSUMPTION: LEVELS AND PATTERNS
Recorded alcohol per capita (15+) consumption, 1961–2010

Recorded alcohol per capita (15+) consumption (in litres of pure alcohol) by type of alcoholic beverage, 2010

Data refer to litres of pure alcohol per capita (15+).

Litres of pure alcohol

20

n n n n n

15
10

Beer
Wine
Spirits
Other
All

26%
SPIRITS

5
0
1960

1965

1970

1975

1980

1985

1990

1995

2000

2005

54%

20%

2010

BEER

WINE

Year

Alcohol per capita (15+) consumption (in litres of pure alcohol)
Average
2003–2005

Average
2008–2010

Change

Recorded

11.8

11.8

Unrecorded

1.5

1.2

Total

13.3





13.0

Total males / females
WHO European Region

18.6
11.9

Total alcohol per capita (15+) consumption, drinkers only
(in litres of pure alcohol), 2010
Males (15+)

20.2

Females (15+)

9.0

Both sexes (15+)

14.6

7.8

10.9

Abstainers (%), 2010
Males

Females

Both sexes

Lifetime abstainers (15+)

Prevalence of heavy episodic drinking* (%), 2010
Population

Drinkers only

Males (15+)

53.5

58.4

Females (15+)

24.9

28.8

Both sexes (15+)

38.9

43.6

2.5

2.6

2.6

Former drinkers* (15+)

5.8

10.8

8.4

Abstainers (15+), past 12 months

8.3

13.4

10.9

*Persons who used to drink alcoholic beverages but have not done so in the past 12 months.

Patterns of drinking score, 2010

least risky

most risky

*Consumed at least 60 grams or more of pure alcohol on at least one occasion in the past
30 days.

HEALTH CONSEQUENCES: MORTALITY AND MORBIDITY
Age-standardized death rates (ASDR) and

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Test Essay 1

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Jhgkjh

...Heat Capacities The generic heat capcity c 105 bT Å Cp = a + ÅÅÅÅÅÅÅÅÅÅ + ÅÅÅÅÅÅÅÅÅÅÅÅÅÅ ; T2 103 The heat capacities of various elements and compounds are CpAgs = Cp ê. 8a Ø 21.30, b Ø 8.54, c Ø 1.51 8.3144 , Rla -> 0.082057 < ; The number of moles can be calculated from the starting state: P 1 V1 nmols = ÅÅÅÅÅÅÅÅÅÅÅÅÅÅÅÅ ê. nums ; Å Rla T1 subs = Append@nums, n -> nmolsD 8V1 Ø 10, T1 Ø 298, P1 Ø 10, P2 Ø 1, R Ø 8.3144, Rla Ø 0.082057, n Ø 4.08948< Finally, this constant will convert liter-atm energy units to Joule energy units. All results are given in Joules: laToJ = 101.325 ; ü 1. Reversible, Isothermal Process In an isothermal process for an ideal gas, DU = 0 ; DH = 0 ; thus heat and work are equal and given by: P2 q = w = n R T1 LogA ÅÅÅÅÅÅÅ E J ê. subs P1 -23330.9 J 16 Notes on Gaskell Text ü 2. Reversible Adiabatic Expansion In an adiabatic expansion q = 0; and P V g is a constant. Thus the final state has 1êg g P2 V2 i P1 V1 y Å ; T2 = ÅÅÅÅÅÅÅÅÅÅÅÅÅ ê. g -> 5 ê 3 Å V2 = j ÅÅÅÅÅÅÅÅÅÅÅÅÅÅÅ z j z n Rla k P2 { P1 V 1 P2 I ÅÅÅÅÅÅÅÅÅÅÅÅÅ M P ÅÅÅÅÅÅÅÅÅÅÅÅÅÅÅÅ2 ÅÅÅÅÅÅÅÅÅ ÅÅÅÅÅÅÅÅ Å n Rla 5ê3 3ê5 For an ideal gas cv = 3R/2; thus 3 DU = ÅÅÅÅ n R HT2 - T1 L ê. subs 2 -9147.99 or we can use 3 DU = ÅÅÅÅ HP2 V2 - P1 V1 L laToJ ê. Append@subs, g -> 5 ê 3D 2 -9148.02 For some numeric results, the final temperature and volumes were ad2 = N@8V2 , T2 < ê. Append@subs, g -> 5 ê 3DD 839.8107, 118.636< The work done is dw = -DU 9148.02 For an ideal gas c p = 5R/2; thus the enthalpy...

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