Introduction to Statistics - Basic concepts
- How to be a good doctor - A step in Health promotion
- By Ibrahim A. Abdelhaleem - Zagazig Medical Research Society (ZMRS)
This presentation includes an introduction to statistics, introduction to sampling methods, collection of data, classification and tabulation, frequency distribution, graphs and measures of central tendency.
Introduction to statistics...ppt rahulRahul Dhaker
This document provides an introduction to statistics and biostatistics. It discusses key concepts including:
- The definitions and origins of statistics and biostatistics. Biostatistics applies statistical methods to biological and medical data.
- The four main scales of measurement: nominal, ordinal, interval, and ratio scales. Nominal scales classify data into categories while ratio scales allow for comparisons of magnitudes and ratios.
- Descriptive statistics which organize and summarize data through methods like frequency distributions, measures of central tendency, and graphs. Frequency distributions condense data into tables and charts. Measures of central tendency include the mean, median, and mode.
This presentation covers statistics, its importance, its applications, branches of statistics, basic concepts used in statistics, data sampling, types of sampling,types of data and collection of data.
This document discusses key concepts in management including: organizations achieving goals through coordinating resources like people, machinery, materials and money. It defines management as the process of using these resources to achieve organizational goals efficiently and effectively. It also outlines the functions of management as planning, organizing, staffing, directing and controlling, and discusses management as both an art and a science.
This document provides an introduction to statistics. It defines statistics and discusses its importance, limitations, and application areas. It also outlines the main classifications of statistics including descriptive and inferential statistics. Descriptive statistics describes data without making conclusions while inferential statistics makes generalizations beyond the data. The document concludes by defining key statistical terms and outlining the typical steps in a statistical investigation.
This chapter introduces the basic concepts and terminology of statistics. It discusses two main branches of statistics - descriptive statistics which involves collecting, organizing and summarizing data, and inferential statistics which allows drawing conclusions about populations from samples. The chapter also covers variables, populations, samples, parameters, statistics and how to organize and visualize data through tables, charts and graphs. It emphasizes that statistics helps turn data into useful information for decision making in business.
This document summarizes key concepts from an introduction to statistics textbook. It covers types of data (quantitative, qualitative, levels of measurement), sampling (population, sample, randomization), experimental design (observational studies, experiments, controlling variables), and potential misuses of statistics (bad samples, misleading graphs, distorted percentages). The goal is to illustrate how common sense is needed to properly interpret data and statistics.
This presentation is about Basic Statistics-related to types of Data-Qualitative and Quantitative, and its Examples in everyday life- By: Dr. Farhana Shaheen
Descriptive statistics are methods of describing the characteristics of a data set. It includes calculating things such as the average of the data, its spread and the shape it produces.
This document defines data and different types of data presentation. It discusses quantitative and qualitative data, and different scales for qualitative data. The document also covers different ways to present data scientifically, including through tables, graphs, charts and diagrams. Key types of visual presentation covered are bar charts, histograms, pie charts and line diagrams. Presentation should aim to clearly convey information in a concise and systematic manner.
Lecture on Introduction to Descriptive Statistics - Part 1 and Part 2. These slides were presented during a lecture at the Colombo Institute of Research and Psychology.
This document discusses different types of statistics used in research. Descriptive statistics are used to organize and summarize data using tables, graphs, and measures. Inferential statistics allow inferences about populations based on samples through techniques like surveys and polls. The key difference is that descriptive statistics describe samples while inferential statistics allow conclusions about populations beyond the current data.
This document provides an overview of statistics concepts including descriptive and inferential statistics. Descriptive statistics are used to summarize and describe data through measures of central tendency (mean, median, mode), dispersion (range, standard deviation), and frequency/percentage. Inferential statistics allow inferences to be made about a population based on a sample through hypothesis testing and other statistical techniques. The document discusses preparing data in Excel and using formulas and functions to calculate descriptive statistics. It also introduces the concepts of normal distribution, kurtosis, and skewness in describing data distributions.
1. The document discusses descriptive statistics, which is the study of how to collect, organize, analyze, and interpret numerical data.
2. Descriptive statistics can be used to describe data through measures of central tendency like the mean, median, and mode as well as measures of variability like the range.
3. These statistical techniques help summarize and communicate patterns in data in a concise manner.
This document discusses inferential statistics, which uses sample data to make inferences about populations. It explains that inferential statistics is based on probability and aims to determine if observed differences between groups are dependable or due to chance. The key purposes of inferential statistics are estimating population parameters from samples and testing hypotheses. It discusses important concepts like sampling distributions, confidence intervals, null hypotheses, levels of significance, type I and type II errors, and choosing appropriate statistical tests.
Statistics is the methodology used to interpret and draw conclusions from collected data. It provides methods for designing research studies, summarizing and exploring data, and making predictions about phenomena represented by the data. A population is the set of all individuals of interest, while a sample is a subset of individuals from the population used for measurements. Parameters describe characteristics of the entire population, while statistics describe characteristics of a sample and can be used to infer parameters. Basic descriptive statistics used to summarize samples include the mean, standard deviation, and variance, which measure central tendency, spread, and how far data points are from the mean, respectively. The goal of statistical data analysis is to gain understanding from data through defined steps.
Introduction to Statistics - Basic Statistical Termssheisirenebkm
Statistics is the study of collecting, organizing, and interpreting numerical data. It has two main branches: descriptive statistics, which summarizes and describes data, and inferential statistics, which is used to analyze samples and make generalizations about populations. The key concepts in statistics include populations, samples, parameters, statistics, qualitative and quantitative data, discrete and continuous variables.
This document provides an overview of descriptive statistics techniques for summarizing categorical and quantitative data. It discusses frequency distributions, measures of central tendency (mean, median, mode), measures of variability (range, variance, standard deviation), and methods for visualizing data through charts, graphs, and other displays. The goal of descriptive statistics is to organize and describe the characteristics of data through counts, averages, and other summaries.
A power point presentation on statisticsKriace Ward
Statistics originated from Latin, Italian, and German words referring to organized states. Gottfried Achenwall is considered the "father of statistics" for coining the term to describe a specialized branch of knowledge. Modern statistics is defined as the science of judging collective phenomena through analysis and enumeration. While statistics can be an art and a science, its successful application depends on the skill of the statistician and their knowledge of the field being studied. Statistics are important across many domains from business, economics, and planning to the sciences. However, statistics also have limitations such as only studying aggregates, not individuals, and results being valid only on average and in the long run.
This document discusses descriptive statistics and analysis. It provides definitions of key terms like data, variable, statistic, and parameter. It also describes common measures of central tendency like mean, median and mode. Additionally, it covers measures of variability such as range, variance and standard deviation. Various graphical and numerical methods for summarizing and presenting sample data are presented, including tables, charts and distributions.
This document discusses statistics and their uses in various fields such as business, health, learning, research, social sciences, and natural resources. It provides examples of how statistics are used in starting businesses, manufacturing, marketing, and engineering. Statistics help decision-makers reduce ambiguity and assess risks. They are used to interpret data and make informed decisions. However, statistics also have limitations as they only show averages and may not apply to individuals.
This document discusses measures of central tendency, including the mean, median, and mode. It provides examples of calculating each measure using sample data sets. The mean is the average value calculated by summing all values and dividing by the number of data points. The median is the middle value when data is ordered from lowest to highest. The mode is the most frequently occurring value. Examples are given to demonstrate calculating the mean, median, and mode from sets of numeric data.
This document provides an overview of data analysis and statistics concepts for a training session. It begins with an agenda outlining topics like descriptive statistics, inferential statistics, and independent vs dependent samples. Descriptive statistics concepts covered include measures of central tendency (mean, median, mode), measures of variability (range, standard deviation), and charts. Inferential statistics discusses estimating population parameters, hypothesis testing, and statistical tests like t-tests, ANOVA, and chi-squared. The document provides examples and online simulation tools. It concludes with some practical tips for data analysis like checking for errors, reviewing findings early, and consulting a statistician on analysis plans.
MEASURES OF CENTRAL TENDENCY AND MEASURES OF DISPERSION Tanya Singla
Central tendency refers to typical or average values in a data set or probability distribution. The three most common measures of central tendency are the mean, median, and mode. The mean is the average calculated by summing all values and dividing by the total number. The median is the middle value when data is arranged in order. The mode is the most frequently occurring value. Other measures discussed include range, which is the difference between highest and lowest values, and quartiles, which divide a data set into four equal parts based on the distribution of values.
This document provides an overview of key concepts in statistics and biostatistics. It discusses descriptive statistics such as measures of central tendency (mean, median, mode) and variability (standard deviation). It also covers inferential statistics concepts like hypothesis testing. The document outlines different types of data (qualitative, quantitative), methods of sampling (random, non-random), and ways to present data (tables, graphs, numerical summaries).
This document summarizes key concepts from an introduction to statistics textbook. It covers types of data (quantitative, qualitative, levels of measurement), sampling (population, sample, randomization), experimental design (observational studies, experiments, controlling variables), and potential misuses of statistics (bad samples, misleading graphs, distorted percentages). The goal is to illustrate how common sense is needed to properly interpret data and statistics.
This presentation is about Basic Statistics-related to types of Data-Qualitative and Quantitative, and its Examples in everyday life- By: Dr. Farhana Shaheen
Descriptive statistics are methods of describing the characteristics of a data set. It includes calculating things such as the average of the data, its spread and the shape it produces.
This document defines data and different types of data presentation. It discusses quantitative and qualitative data, and different scales for qualitative data. The document also covers different ways to present data scientifically, including through tables, graphs, charts and diagrams. Key types of visual presentation covered are bar charts, histograms, pie charts and line diagrams. Presentation should aim to clearly convey information in a concise and systematic manner.
Lecture on Introduction to Descriptive Statistics - Part 1 and Part 2. These slides were presented during a lecture at the Colombo Institute of Research and Psychology.
This document discusses different types of statistics used in research. Descriptive statistics are used to organize and summarize data using tables, graphs, and measures. Inferential statistics allow inferences about populations based on samples through techniques like surveys and polls. The key difference is that descriptive statistics describe samples while inferential statistics allow conclusions about populations beyond the current data.
This document provides an overview of statistics concepts including descriptive and inferential statistics. Descriptive statistics are used to summarize and describe data through measures of central tendency (mean, median, mode), dispersion (range, standard deviation), and frequency/percentage. Inferential statistics allow inferences to be made about a population based on a sample through hypothesis testing and other statistical techniques. The document discusses preparing data in Excel and using formulas and functions to calculate descriptive statistics. It also introduces the concepts of normal distribution, kurtosis, and skewness in describing data distributions.
1. The document discusses descriptive statistics, which is the study of how to collect, organize, analyze, and interpret numerical data.
2. Descriptive statistics can be used to describe data through measures of central tendency like the mean, median, and mode as well as measures of variability like the range.
3. These statistical techniques help summarize and communicate patterns in data in a concise manner.
This document discusses inferential statistics, which uses sample data to make inferences about populations. It explains that inferential statistics is based on probability and aims to determine if observed differences between groups are dependable or due to chance. The key purposes of inferential statistics are estimating population parameters from samples and testing hypotheses. It discusses important concepts like sampling distributions, confidence intervals, null hypotheses, levels of significance, type I and type II errors, and choosing appropriate statistical tests.
Statistics is the methodology used to interpret and draw conclusions from collected data. It provides methods for designing research studies, summarizing and exploring data, and making predictions about phenomena represented by the data. A population is the set of all individuals of interest, while a sample is a subset of individuals from the population used for measurements. Parameters describe characteristics of the entire population, while statistics describe characteristics of a sample and can be used to infer parameters. Basic descriptive statistics used to summarize samples include the mean, standard deviation, and variance, which measure central tendency, spread, and how far data points are from the mean, respectively. The goal of statistical data analysis is to gain understanding from data through defined steps.
Introduction to Statistics - Basic Statistical Termssheisirenebkm
Statistics is the study of collecting, organizing, and interpreting numerical data. It has two main branches: descriptive statistics, which summarizes and describes data, and inferential statistics, which is used to analyze samples and make generalizations about populations. The key concepts in statistics include populations, samples, parameters, statistics, qualitative and quantitative data, discrete and continuous variables.
This document provides an overview of descriptive statistics techniques for summarizing categorical and quantitative data. It discusses frequency distributions, measures of central tendency (mean, median, mode), measures of variability (range, variance, standard deviation), and methods for visualizing data through charts, graphs, and other displays. The goal of descriptive statistics is to organize and describe the characteristics of data through counts, averages, and other summaries.
A power point presentation on statisticsKriace Ward
Statistics originated from Latin, Italian, and German words referring to organized states. Gottfried Achenwall is considered the "father of statistics" for coining the term to describe a specialized branch of knowledge. Modern statistics is defined as the science of judging collective phenomena through analysis and enumeration. While statistics can be an art and a science, its successful application depends on the skill of the statistician and their knowledge of the field being studied. Statistics are important across many domains from business, economics, and planning to the sciences. However, statistics also have limitations such as only studying aggregates, not individuals, and results being valid only on average and in the long run.
This document discusses descriptive statistics and analysis. It provides definitions of key terms like data, variable, statistic, and parameter. It also describes common measures of central tendency like mean, median and mode. Additionally, it covers measures of variability such as range, variance and standard deviation. Various graphical and numerical methods for summarizing and presenting sample data are presented, including tables, charts and distributions.
This document discusses statistics and their uses in various fields such as business, health, learning, research, social sciences, and natural resources. It provides examples of how statistics are used in starting businesses, manufacturing, marketing, and engineering. Statistics help decision-makers reduce ambiguity and assess risks. They are used to interpret data and make informed decisions. However, statistics also have limitations as they only show averages and may not apply to individuals.
This document discusses measures of central tendency, including the mean, median, and mode. It provides examples of calculating each measure using sample data sets. The mean is the average value calculated by summing all values and dividing by the number of data points. The median is the middle value when data is ordered from lowest to highest. The mode is the most frequently occurring value. Examples are given to demonstrate calculating the mean, median, and mode from sets of numeric data.
This document provides an overview of data analysis and statistics concepts for a training session. It begins with an agenda outlining topics like descriptive statistics, inferential statistics, and independent vs dependent samples. Descriptive statistics concepts covered include measures of central tendency (mean, median, mode), measures of variability (range, standard deviation), and charts. Inferential statistics discusses estimating population parameters, hypothesis testing, and statistical tests like t-tests, ANOVA, and chi-squared. The document provides examples and online simulation tools. It concludes with some practical tips for data analysis like checking for errors, reviewing findings early, and consulting a statistician on analysis plans.
MEASURES OF CENTRAL TENDENCY AND MEASURES OF DISPERSION Tanya Singla
Central tendency refers to typical or average values in a data set or probability distribution. The three most common measures of central tendency are the mean, median, and mode. The mean is the average calculated by summing all values and dividing by the total number. The median is the middle value when data is arranged in order. The mode is the most frequently occurring value. Other measures discussed include range, which is the difference between highest and lowest values, and quartiles, which divide a data set into four equal parts based on the distribution of values.
This document provides an overview of key concepts in statistics and biostatistics. It discusses descriptive statistics such as measures of central tendency (mean, median, mode) and variability (standard deviation). It also covers inferential statistics concepts like hypothesis testing. The document outlines different types of data (qualitative, quantitative), methods of sampling (random, non-random), and ways to present data (tables, graphs, numerical summaries).
After data is collected, it must be processed which includes verifying, organizing, transforming, and extracting the data for analysis. There are several steps to processing data including categorizing it based on the study objectives, coding it numerically or alphabetically, and tabulating and analyzing it using appropriate statistical tools. Statistics help remove researcher bias by interpreting data statistically rather than subjectively. Descriptive statistics are used to describe basic features of data like counts and percentages while inferential statistics are used to infer properties of a population from a sample.
This document discusses statistical procedures and their applications. It defines key statistical terminology like population, sample, parameter, and variable. It describes the two main types of statistics - descriptive and inferential statistics. Descriptive statistics summarize and describe data through measures of central tendency (mean, median, mode), dispersion, frequency, and position. The mean is the average value, the median is the middle value, and the mode is the most frequent value in a data set. Descriptive statistics help understand the characteristics of a sample or small population.
This document discusses why studying statistics is important. It notes that data is everywhere and statistical techniques are used to make many decisions that affect lives. Understanding statistics can help make effective decisions across various fields like finance, marketing, personnel management, education, agriculture, and more. The document provides examples of statistical concepts used in these fields. It also covers key statistical concepts like descriptive statistics, inferential statistics, data types, sampling methods, frequency distributions, and charts/graphs.
This document provides an introduction to key statistical terms and concepts including:
- Variables that can be measured numerically
- Descriptive statistics that describe data sets or relationships
- Different types of data including nominal, ordinal, interval, and ratio scales
- Univariate, bivariate, and multivariate analysis
- The importance of sampling from a population to make inferences
- Common sampling methods like simple random sampling, stratified random sampling, and cluster random sampling
Descriptive statistics are used to describe data, while inferential statistics allow inferences to be made about a population based on a sample. Descriptive statistics include measures of central tendency like the mean, median, and mode as well as measures of variability such as range, variance, and standard deviation. Inferential statistics comprise techniques like estimation, hypothesis testing, prediction, and regression. Estimation involves calculating point estimates and intervals to estimate unknown population parameters. Hypothesis testing structures hypotheses to test using statistical tests and significance levels. Prediction forecasts future observations based on past data, while regression models relationships between variables.
Descriptive statistics are used to describe data, while inferential statistics allow inferences to be made about a population based on a sample. Descriptive statistics include measures of central tendency like the mean, median, and mode as well as measures of variability such as range, variance, and standard deviation. Inferential statistics comprise techniques like estimation, hypothesis testing, prediction, and regression. Estimation involves calculating point estimates and intervals to estimate unknown population parameters. Hypothesis testing structures hypotheses to test using statistical tests and significance levels. Prediction forecasts future observations based on past data, while regression models relationships between variables.
Descriptive statistics are used to describe and summarize data, while inferential statistics allow inferences to be made about a population based on a sample. Descriptive statistics include measures of central tendency like the mean, median, and mode, as well as measures of variability like range, variance, and standard deviation. Inferential statistics techniques include point and interval estimation to calculate population parameters, hypothesis testing to accept or reject hypotheses, and prediction to forecast future observations. Regression analysis can be used to model relationships between variables and determine the conditional mean of the dependent variable given the independent variables.
Descriptive statistics are used to describe data, while inferential statistics allow inferences to be made about a population based on a sample. Descriptive statistics include measures of central tendency like the mean, median, and mode as well as measures of variability such as range, variance, and standard deviation. Inferential statistics comprise techniques like estimation, hypothesis testing, prediction, and regression. Estimation involves calculating point estimates and intervals to estimate unknown population parameters. Hypothesis testing structures a dilemma to test hypotheses against sample data. Prediction forecasts future observations based on past data. Regression models the relationship between variables as a linear function.
This document provides an overview of basic statistics concepts and terminology. It discusses descriptive and inferential statistics, measures of central tendency (mean, median, mode), measures of variability, distributions, correlations, outliers, frequencies, t-tests, confidence intervals, research designs, hypotheses testing, and data analysis procedures. Key steps in research like research design, data collection, and statistical analysis are outlined. Descriptive statistics are used to describe data while inferential statistics investigate hypotheses about populations. Common statistical analyses and concepts are also defined.
Quantitative Data AnalysisReliability Analysis (Cronbach Alpha) Common Method...2023240532
Quantitative data Analysis
Overview
Reliability Analysis (Cronbach Alpha)
Common Method Bias (Harman Single Factor Test)
Frequency Analysis (Demographic)
Descriptive Analysis
This document provides information about medical statistics including what statistics are, how they are used in medicine, and some key statistical concepts. It discusses that statistics is the study of collecting, organizing, summarizing, presenting, and analyzing data. Medical statistics specifically deals with applying these statistical methods to medicine and health sciences areas like epidemiology, public health, and clinical research. It also overview some common statistical analyses like descriptive versus inferential statistics, populations and samples, variables and data types, and some statistical notations.
This document provides an introduction to a statistics course. It outlines the course instructors, conditions for successful completion, recommended literature, and applications of statistical concepts. Students must complete two tests, a project, and final exam. Basic Excel knowledge is required. The course will cover descriptive and inferential statistics, sampling, data presentation methods like tables, charts and graphs, and statistical analysis techniques for business applications.
BRM_Data Analysis, Interpretation and Reporting Part II.pptAbdifatahAhmedHurre
This document provides an overview of data analysis, interpretation, and reporting. It discusses descriptive and inferential analysis, and univariate, bivariate, and multivariate analysis. Specific quantitative analysis techniques covered include measures of central tendency, dispersion, frequency distributions, histograms, and tests of normality. Hypothesis testing procedures like t-tests, ANOVA, and non-parametric alternatives are also summarized. Steps in hypothesis testing include stating the null hypothesis, choosing a statistical test, specifying the significance level, and deciding whether to reject or fail to reject the null hypothesis based on findings.
This document provides an introduction to common statistical terms and concepts used in biostatistics. It defines key terms like variables, populations, samples, descriptive statistics, and levels of measurement. It also explains how to calculate measures of central tendency like mean, median, and mode. Additionally, it describes properties of normal and skewed distributions, how to interpret standard deviation as a measure of variability, and how to calculate standard deviation in Excel.
This document provides an introduction to common statistical terms and concepts used in biostatistics. It defines key terms like variables, populations, samples, descriptive statistics, and levels of measurement. It also explains how to calculate measures of central tendency like mean, median, and mode. Additionally, it describes properties of normal and skewed distributions, how to interpret the shape of data, and how to calculate and interpret standard deviation as a measure of variability.
The document provides an overview of data analysis concepts and methods for qualitative and quantitative data. It discusses topics such as descriptive statistics, measures of central tendency and spread. It also covers inferential statistics concepts like ANOVA, ANCOVA, regression, and correlation. Both the advantages and disadvantages of qualitative data analysis are presented. The document is a presentation on research methodology focusing on data analysis.
MSUS musculoskeletal ultrasound On The wrist
basic level
Marwa Abo ELmaaty Besar
Lecturer of Internal Medicine
(Rheumatology Immunology unit)
Faculty of medicine
Mansoura University
TH'e Oncology Meds delivers cutting-edge, patient-focused cancer treatments with precision and care. Our innovative therapies are designed to target cancer at its core, improving outcomes and enhancing quality of life. We combine advanced research with compassionate support to empower patients through every stage of their oncology journey.
Breaking Down the Duties of a Prior Authorization Pharmacist.docxPortiva
In today’s healthcare landscape, the role of pharmacists extends far beyond dispensing medications. One specialized role that is becoming increasingly vital is that of the prior authorization pharmacist. These professionals are integral to the process that ensures patients receive the medications they need while navigating the often complex and time-consuming world of insurance requirements.
Revision
MSUS On The wrist
basic level
Marwa Abo ELmaaty Besar
Lecturer of Internal Medicine
(Rheumatology Immunology unit)
Faculty of medicine
Mansoura University
09/05/2025
#مبادرة_ياللا_نذاكر_روماتولوجي
مجموعة الواتس
https://chat.whatsapp.com/JXpRq1eFxBj8OEZ97h1BDl
مجموعة التيليجرام
https://t.me/+-uyXK85Jr-1mY2Fk
قائمة تشغيل #مبادرة_ياللا_نذاكر_روماتولوجي
https://youtube.com/playlist?list=PLeE8TxEnM-wjdpwkKFl_Mt8W7MGFpbzfT&si=2jLAyxVMzbnU6_3-
Revision
MSUS On The wrist
basic level
Marwa Abo ELmaaty Besar
Lecturer of Internal Medicine
(Rheumatology Immunology unit)
Faculty of medicine
Mansoura University
09/05/2025
#مبادرة_ياللا_نذاكر_روماتولوجي
مجموعة الواتس
https://chat.whatsapp.com/JXpRq1eFxBj8OEZ97h1BDl
مجموعة التيليجرام
https://t.me/+-uyXK85Jr-1mY2Fk
قائمة تشغيل #مبادرة_ياللا_نذاكر_روماتولوجي
https://youtube.com/playlist?list=PLeE8TxEnM-wjdpwkKFl_Mt8W7MGFpbzfT&si=2jLAyxVMzbnU6_3-
Absolute: Surgery is required to save life or prevent serious harm (e.g., perforated appendix).
Relative: Surgery is beneficial but not immediately necessary (e.g., elective hernia repair).
Diagnostic: When a definitive diagnosis cannot be made without surgical exploration (e.g., diagnostic laparoscopy).
Chosen based on anatomical landmarks, underlying pathology, and surgical approach.
Made with precision to minimize bleeding, injury to nearby structures, and scarring.
Closed with sutures, staples, or surgical glue after the procedure.
By: Dr Aliya Shair MUhammad PT
DPT OMPT
Lecturer: Bolan University Of Medical and Health Sciences ,Quetta
Physiology of Central Nervous System - Somatosensory CortexMedicoseAcademics
Learning Objectives:
1. Describe the organisation of somatosensory areas
2. Discuss the significance of sensory homunculus
3. Briefly describe the functions of the layers of the somatosensory cortex
4. Delineate the functions of somatosensory area I and somatosensory association areas
The Sales Funnel & Consumer Behaviors Challenges & OpportunitiesBryan K. O'Rourke
We review the current broken natural of the sales funnel for fitness facilities, gyms, and health clubs. Consumer behavior and other trends have created an opportunity using technology tools to improve revenues by addressing how the sales funnel really works today.
Nanotechnology, the science of manipulating matter at the nanoscale (1-100 nanometers), has emerged as a groundbreaking tool in various fields, including food science.
Its applications in food science are vast and transformative, addressing challenges related to food safety, quality, nutrition, shelf life, and sustainability.
By leveraging the unique properties of nanomaterials, such as their high surface area, reactivity, and ability to interact with biological systems, nanotechnology is revolutionizing how food is produced, processed, packaged, and consumed.
Nanotechnology has significantly improved food processing techniques, leading to better quality, texture, and nutritional value of food products.
1. Nano-encapsulation
It involves enclosing sensitive bioactive compounds (e.g., vitamins, antioxidants, probiotics) within nanoscale capsules to protect them from degradation during processing and storage.
Example: Omega-3 fatty acids, which are prone to oxidation, are encapsulated to enhance their stability in functional foods like fortified bread and dairy products.
PRESENTATION-
In partial fulfillment of the requirement for the degree of Master of Pharmacy (Pharmaceutical Analysis)
ON TOPIC ENTITLED
[1D 2D NMR]
Presented By :-
Dhanashree Giridhar Kolhekar
Semester: 2nd
M.Pharm. [Pharm. Analysis]
Babasaheb Bhimrao Ambedkar University
[बाबासाहेब भीमराव अम्बेडकर विश्वविद्यालय]
Vidya Vihar Raebareli Road, Lucknow, Uttar Pradesh 226025.
Contact No.- 0522-24400096, 0522-2968833
(A Central GOVT. University)
Accredited ‘A++' Grade by NAAC 2023
NIRF RANT- 33 (2024)
ISO 14001:2015.
3. What … ?
Statistics is the science concerned with collection, organization, analysis,
interpretation and presentation of data.
Why … ??
When … ??
4. Methodology of handling the data
Data collection
(row data)
Summarize data
(Describe & present)
Analyze data Generalize
(inference)
5. Data Vs Information
Data: row materials (individual values)
Information: processed data – management of data
Variable !!!
6. Variable …
Any thing can change and can be measured and observed
Types of variables – four types:
Nominal variables (dichotomous / multi nominal)
Ordinal variables
Interval variables
Ratio variables
10. Statistic Vs Parameter
Statistic
A statistical value that is calculated from all the values in a sample.
Latin letters are used for the sample statistics
Parameter
A statistical value that is calculated from all the values in a whole population.
Greek letters are used for the population parameters
12. Descriptive statistics
Descriptive statistics are the techniques used to summarize and describe the main features
of a sample (measure variability).
The type of descriptive statistics depends on types of variables
Descriptive statistics for categorical (nominal / ordinal) variables
Descriptive statistics for continuous variables
13. Describing categorical (nominal / ordinal) variables
Frequency distribution table
Graph presentation
Bar chart
Pie chart
15. Describing continuous variables
Summary values:
Measures of central tendency
Mean
Median
mode
Measure of dispersion
Range
Inter quartile range (IQR)
variance
Standard deviation (SD)
Graph presentation
Histogram
Normal distribution curve (Gaussian curve)
16. Example of Measures of central tendency
SBP (X1= 110, X2 = 80, X3 = 90, X4 = 110, X5 = 95 ,and X6 = 120)
17. Inferential statistics
Inferential statistics is a type of statistics that is used to draw conclusions on a population used
data that was collected on a sample.
A statistical step performed to generalize the results found in the study to the population under
consideration.
There are two main types of inferential statistics:
Confidence interval.
Hypothesis testing (p-value).
18. Probability and Hypothesis
Inferential statistics is highly related to probability distributions.
Probability distribution is a statistical function describing the probability of all possible values
of a continuous variable.
The most frequently used distribution is the normal distribution.
21. Examining the associations between two variables
Absolute risk
A measure to indicate the probability of an event to occur.
Relative risk / Risk ratio
A measure to assess the association between two different groups.
Risk difference / Attributable risk
A measure to indicate the difference in the risks between the exposure groups.
Difference in means