
About Course
📘 Course Title: Statistics
Code: 29020-AUX
🏁 Introduction:
Statistics is the science of collecting, analyzing, interpreting, and presenting data. It provides essential tools for decision-making under uncertainty and supports scientific discovery across disciplines.
✨ Course Description:
This course covers both the fundamental and advanced concepts of statistics, including descriptive statistics, probability theory, inferential methods, and advanced modeling techniques. It is designed to build a strong foundation for applications in data science, research, and engineering.
🎯 Target Audience:
-
Students and professionals in Mathematics, Data Science, Engineering, and Research.
-
Analysts and decision-makers who require statistical insights.
-
Anyone seeking to develop solid statistical reasoning skills.
📚 What You Will Learn:
-
Summarize and visualize data using descriptive statistics.
-
Understand and apply basic probability concepts.
-
Perform statistical inference including estimation and hypothesis testing.
-
Use advanced statistical techniques like ANOVA and statistical modeling.
🧑🏫 Instruction Methodology:
-
📖 Theoretical Lectures with Practical Examples.
-
📊 Hands-on Data Analysis Workshops.
-
🖥️ Software-based Analysis (Excel, R, or Python).
-
📚 Assignments and Case Studies.
🧩 Main Modules:
1️⃣ Descriptive Statistics
-
📊 Measures of Central Tendency (Mean, Median, Mode)
-
📊 Measures of Dispersion (Variance, Standard Deviation)
2️⃣ Probability Theory
-
🎲 Random Variables
-
🎲 Probability Distributions (Binomial, Normal, Poisson)
3️⃣ Statistical Inference
-
🧮 Estimation Techniques
-
🧮 Hypothesis Testing (Z-test, t-test, Chi-Square test)
4️⃣ Advanced Statistical Analysis
-
📈 Analysis of Variance (ANOVA)
-
📈 Statistical Modeling (Regression Analysis)
🎒 Materials Included:
-
📘 Comprehensive Lecture Notes
-
📈 Practice Datasets and Problem Sets
-
🖥️ Software Tutorials (R/Python/Excel)
-
📹 Recorded Sessions and Supplementary Videos
🕒 Course Duration:
-
8 weeks — Two sessions per week.
📈 Level:
-
Intermediate (Basic knowledge of algebra and introductory probability is recommended).