This paper aims at teaching the students to solve the statistical problem using computer software and R language.
Course |
Course Outcomes |
Learning and teaching strategies |
Assessment Strategies |
|
---|---|---|---|---|
Paper Code |
Paper Title |
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SSTT 401/601 |
Statistical Computing using R (Practical) |
CO1: Analyze and apply methods of data input, utilizing built-in functions effectively to perform basic calculations and data manipulation tasks. CO2: Evaluate and implement various graphical representations of data in R, to effectively visualize and communicate data. CO3: Explain and apply techniques for the preparation of frequency tables and calculation of measures of central tendency. CO4: Interpret and compute quartiles, deciles, percentiles, and measures of dispersion enabling effective analysis of the spread of data. CO5: Apply the concepts of random experiments, discrete distributions, and continuous probability distribution in real-world scenarios. CO6: Contribute effectively in course-specific interaction. |
Approach in teaching:
Interactive Lectures, Group Discussion, Classroom Assignment Problem Solving Sessions
Learning activities for the students:
Assignments Seminar Presentation Subject based Activities |
Software based Assignments, Class Test, Individual Presentation, Record, Viva-voice |
Introduction to R, R as a calculator, Methods of data inputs, Data accessing or indexing, Useful built-in function (length, max, mean, sort, diff, which).
Graphics with R, getting help, Diagrammatic representation of data (Bar chart, Subdivided bar diagram, multiple bar diagram, Pie chart), Graphical representation of data: -Stem and leaf plot, Histogram: for grouped and ungrouped data, Rod or spike graph, Frequency Polygon.
Preparation of frequency table, Measures of central tendency: Mean, Median, Mode (for grouped and ungrouped data), Skewness, Kurtosis.
Quartiles, Deciles and percentiles, Box-plot, Measures of Dispersion: - Range, Inter-quartile range, Mean deviation, standard deviation, variance, Coefficient of variation.
Random experiment, Trials, Events, sample space, Discrete Distribution: Binomial, Poisson, Continuous probability distribution: Normal.
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