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Statistics and probability are two branches of mathematics that are closely related and often used together in data analysis and decision-making. Statistics deals with the collection, analysis, interpretation, and presentation of data, providing methods for making inferences and drawing conclusions about populations based on sample data. Probability, on the other hand, is the study of random events and the likelihood of their occurrence, providing a framework for quantifying uncertainty. Together, statistics and probability form the foundation of statistical inference, where statistical methods are used to make predictions and decisions in the presence of uncertainty, making them essential tools in fields such as science, engineering, finance, and economics.
Why is Statistics and Probability important?
Who should take the Statistics and Probability Exam?
Statistics and Probability Certification Course Outline
Descriptive Statistics
Probability Theory
Statistical Inference
Regression Analysis
Experimental Design
Time Series Analysis
Bayesian Statistics
Non-parametric Statistics
Multivariate Analysis
Survival Analysis
Quality Control and Process Improvement
Decision Analysis
Simulation and Monte Carlo Methods
Statistical Software and Tools
Ethics in Statistics
Statistical Communication
Advanced Topics in Statistics
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1.Visualisation of data
2. Knowledge of data distributions
3. Understanding random variables
4. Hypothesis testing
5. Data analysis
6. Knowledge of sampling
7. Understanding regression
The Statistics and Probability exam provide knowledge of the fundamental concepts of statistics and probability along with the logic of statistical reasoning. Hence, if you wish to learn the classical treatment of probability then this is ideal for you to choose.
Well, probability deals with the prediction of the likelihood of future events, whereas statistics helps in analysing the frequency of past events.
This exam is best suited for people who are interested in-
• Mathematics
• Statistics
• Data analysis
• Data science
A candidate should be comfortable with -
• arithmetic of whole numbers
• basic algebraic operations
• equation solving
• foundation level knowledge