national council of teachers of mathematics 2000 principles and standards for school

Ngày tải lên: 07/08/2014, 15:23

Ngày tải lên: 13/02/2015, 06:00

... range of heights of the mid lumbar region (L2 - L4) of users. 1.16 Armrest height is the vertical distance between the centre of the compressed seat cushion and the fore -and- aft centre of the ... Introduction 1 2. Office Ergonomics and Occupational Health 2 3. Principles for Designing an Office Workstation 4 4. Furniture and Equipment to be Selected 9 5. Development and Use of Checklists ... The procedures for developing checklists for office chairs were typical of the development of other checklists. They are described below. Development of Checklists for Office Chairs ...

Ngày tải lên: 08/03/2014, 13:20

... Department of Health, Education, and Welfare Office of the Secretary PROTECTION OF HUMAN SUBJECTS BELMONT REPORT: ETHICAL PRINCIPLES AND GUIDELINES FOR THE PROTECTION OF HUMAN SUBJECTS OF RESEARCH Report ... when adequate standards for informed consent are satisfied. While the importance of informed consent is unquestioned, controversy prevails over the nature and possibility of an informed consent. ... Applications Applications of the general principles to the conduct of research leads to consideration of the following requirements: informed consent, risk / benefit assessment, and the selection of subjects of research. 1....

Ngày tải lên: 22/03/2014, 15:21

Ngày tải lên: 25/07/2014, 14:39

Ngày tải lên: 11/08/2014, 23:22

Ngày tải lên: 18/05/2015, 10:30

... Noel, and Stijn Claessens for their advice, Mmes/Messrs. Robert D. Strahota, a former Assistant Director of the US Securities and Exchange Commission and a consultant of the US Agency for International ... Director and Andrei Kilirenko, Economist of International Capital Market Department, International Monetary Fund, Cally Jordan, a Senior Counsel of the World Bank and a professor at University of ... restrictions of the sale of the strategic investors’ holdings and tax holidays for listed companies. 50 To review and analyze the situation of the financial sector and its regulation in terms of...

Ngày tải lên: 21/01/2014, 12:59

... that three isoforms of Sp3 exist and that these different isoforms play different roles in the activation and repression of transcription [9]. In our hands, Sp1 generated a single band and Sp3 generated ... distinct roles of Sp1 and Sp3 at different phases of the cell cycle. The transcriptional cofactor p300 is coprecipitated in complexes with Sp1 [38]. The activation of the promoter of thegeneforp21 Waf1/Cip1 by ... the averages of results from at least three experiments and the standard deviation for each value is indicated. (B) Nucleotide sequence of the 5Â anking region of the mouse gene for Dnmt1. Bases...

Ngày tải lên: 22/02/2014, 07:20

... Szayna, and Derek Eaton for substantial feedback on interim ideas and products, and Lauren Caston for input into regular meetings. Criti- cal reviews of this document by Karl Mueller (of RAND) and ... fallout and reduce the influence of Salafi-jihadist propaganda. Narrowing of Threat Because of the nature of the nationalist terrorist groups, any assistance would be mainly covert and would ... U.S. National Security Strategy (NSS) speaks of the global nature of terrorism and the importance of using a full suite of national power to combat it: To defeat this threat we must make use of...

Ngày tải lên: 06/03/2014, 20:20

... Characteristics of EEG frequency bands 74 Table 4-5 : Vision test results (Performance change between the before and after vision test) in 2D and 3D for 9 viewers. 80 Table 5-1 : Summary of the studies ... Yeh and Silverstein in (Yeh and Silverstein, 1990) also demonstrated that without vergence movement, the fusional disparities are about 27 min of arc for crossed disparity and 24 min of arc for ... may move out of the screen plane depending on the disparity of the object on the screen. This decoupling of convergence and accommodation is a potential source of visual discomfort and may result...

Ngày tải lên: 16/03/2014, 17:20

... parts of speech to special or exceptional words. Other words are split into affix and kernel parts and assigned a part of speech on the basis of the part -of- speech implications of the affixes and ... string for words which match. For all other words, the word is separated into kernel and affix parts, and the part -of- speech implication of the affixes is looked up and applied to the word. For ... Definition of Affixes in Multisyllable Words. 5 Then, the extent of correlation between affixes and part of speech was investigated, both for the formally defined affixes and for others listed...

Ngày tải lên: 16/03/2014, 19:20

... assumptions for HI and SMI are made for “program” as a whole than for individual categories of expenditures. Not the case for intermediate and short-term forecasts. 5. HI components for short-term ... population, and so influence the organization of family relationships that, in turn, influence the nature of (and the demand for) long-term care provided (see Bloom and Williamson 1998, for an analysis ... countries and, in the case of developing countries, an expansion of the unmet financial needs of the elderly (Alam 1998; Antolin and Suyker 2001; Antolin, Oxley and Suyker 2001; Bloom, Nandakumar and...

Ngày tải lên: 22/03/2014, 13:20

... 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 5Of+ 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 5Of+ 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 5Of+ 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...

Ngày tải lên: 22/03/2014, 14:20

... rice left. (không phải là: There is not much of rice left.) A lot of - lots of Không có sự khác nhau nhiều giữa a lot of và lots of. A lot of và lots of đều mang tính chất thân mật, suồng sã, ... credit cards. A large amount of, a great deal of , a large number of Cách diễn đạt này mang tính tương đối trang trọng. Sau A large amount of và a great deal of là danh từ không đếm được. ... Không có sự khác nhau nhiều giữa a lot of và lots of. A lot of và lots of đều mang tính chất thân mật, suồng sã, đứng trước danh từ không đếm được, danh...

Ngày tải lên: 02/04/2014, 13:20

... or disability (11% of males and 7% of females) and looking after family or home (1% of males and 19% of females). Probably, this might explain some of the interaction. Policy and practice implications Based ... Health and Quality of Life Outcomes 2009, 7:50 http://www.hqlo.com/content/7/1/50 Page 4 of 11 (page number not for citation purposes) Table 1: Unadjusted mean and standard deviation of PCS-12 and ... com- paring proportions of respondents with non-respondents for gender and age (available for 90% and 84% of non- respondents respectively). The gender of respondents (53.3% were females) and non-respondents...

Ngày tải lên: 18/06/2014, 18:20

... Quality of life in parents of chronically ill children: standardized Regression Coefficients and Percentage of explained variance of the modified model. The model explains 21% and 20% of the ... Central Page 1 of 9 (page number not for citation purposes) Health and Quality of Life Outcomes Open Access Research A predictive model of Health Related Quality of life of parents of chronically ... Quality of life in parents of chron- ically ill children: standardized Regression Coefficients and Percent- age of Explained Variance of the Modified Model. Table showing the Predictive model of...

Ngày tải lên: 18/06/2014, 19:20

... status of continence and age, no signifi- cant difference could be detected (p = 0.61). 4.2.3 Status of continence and stadium of disease No valid analysis of the status of continence could be performed ... studies cited here, the status of continence was mostly asked for and not raised objectively. For example, the working group of McCammon deter- mined status of continence of 199 patients after radical prostatectomy ... Health and Quality of Life Outcomes 2011, 9:93 http://www.hqlo.com/content/9/1/93 Page 4 of 9 quality assurance of surgery in our department. There- fore it was focused on QoL before and after...

Ngày tải lên: 20/06/2014, 15:20

... important for all domains of the HRQOL. The con- firmation of the significance of anger and cynicism is compatible with existing studies [21-23], and it should be mentioned as a strength of our ... article as: Farin and Meder: Personality and the physician- patient relationship as predictors of quality of life of cardiac patients after rehabilitation. Health and Quality of Life Outcomes ... variables and SES in parallel for the prediction of the HRQOL after cardiac rehabili- tation. Studies that examine influence factors of the out- come of cardiac rehabilitation independently of personality...

Ngày tải lên: 20/06/2014, 16:20

... the study of gas dynamics and fluids mechanics, and in the study of relativistic mechanics, nuclear physics, and chemically reacting system see, e.g., 1 and the references therein for the continuous ... existence of an η 0 > 0 such that for every η ∈ 0,η 0 , we are able to construct a sequence {v k } k≥1 ⊂ H in the conditions of Proposition 2.6. For every k ≥ 1andv ∈ H k , as a straight-forward ... implies that 0 ≤ u k k ≤ ε  ϕ ε on D and so 0 ≤ u 1 ≤ ε  ϕ ε on D. Thereby, the continuity of ϕ ε in every dense point of the boundary of D and the arbitrariness of ε guarantee that u 1 ∈ C 0 D. Finally,...

Ngày tải lên: 22/06/2014, 11:20