#1
14th May 2015, 03:40 PM
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SSC Combined Graduate Level Syllabus PDF
I am preparing for the SSC CGL (Combined Graduate Level) examination and looking for the syllabus of the SSC Combined Graduate Level exams. Will you please provide me the complete syllabus along with some study material for the SSC Combined Graduate Level exams?
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#2
5th January 2020, 01:41 PM
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Re: SSC Combined Graduate Level Syllabus PDF Exam Pattern Subject Number of Questions Maximum Marks A. General Intelligence and Reasoning 25 50 B. General Awareness 25 50 C. Quantitative Aptitude 25 50 D. English Comprehension 25 50 SSC CGL Syllabus For Tier-II – Statistics SSC CGL Tier 2 Syllabus Paper-III (Statistics): Collection, Classification and Presentation of Statistical Data – Primary and Secondary data, Methods of data collection; Tabulation of data; Graphs and charts; Frequency distributions; Diagrammatic presentation of frequency distributions. Measures of Central Tendency– Common measures of centraltendency – mean median and mode; Partition values- quartiles, deciles, percentiles. Measures of Dispersion– Common measures dispersion – range, quartile deviations, mean deviation and standard deviation; Measures of relative dispersion. Moments, Skewness and Kurtosis – Different types of moments and their relationship; meaning of skewness and kurtosis; different measures of skewness and kurtosis. Correlation and Regression – Scatter diagram; simple correlation coefficient; simple regression lines; Spearman‟s rank correlation; Measures of association of attributes; Multiple regression; Multiple and partial correlation (For three variables only). Probability Theory – Meaning of probability; Different definitions of probability; Conditional probability; Compound probability; Independent events; Bayes‟ theorem. Random Variable and Probability Distributions – Random variable; Probability functions; Expectation and Variance of a random variable; Higher moments of a random variable; Binomial, Poisson, Normal and Exponential distributions; Joint distribution of two random variable (discrete). Sampling Theory – Concept of population and sample; Parameter and statistic, Sampling and non-sampling errors; Probability and nonprobability sampling techniques(simple random sampling, stratified sampling, multistage sampling, multiphase sampling, cluster sampling, systematic sampling, purposive sampling, convenience sampling and quota sampling); Sampling distribution(statement only); Sample size decisions. Statistical Inference – Point estimation and interval estimation, Properties of a good estimator, Methods of estimation (Moments method, Maximum likelihood method, Least squares method), Testing of hypothesis, Basic concept of testing, Small sample and large sample tests, Tests based on Z, t, Chi-square and F statistic, Confidence intervals. Analysis of Variance – Analysis of one-way classified data and twoway classified data. Time Series Analysis – Components of time series, Determinations of trend component by different methods, Measurement of seasonal variation by different methods. Index Numbers – Meaning of Index Numbers, Problems in the construction of index numbers, Types of index number, Different formulae, Base shifting and splicing of index numbers, Cost of living Index Numbers, Uses of Index Numbers. |