Biometrical Techniques in Animal Breeding: Statistics Basics

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Discover the basic concepts of statistics in animal genetics and breeding, including functions like data presentation and hypothesis formulation. Explore measures of dispersion and central tendency, along with different statistical applications, limitations, and the importance of standard deviation. Learn about the coefficient of variation and its properties.

  • Animal Genetics
  • Statistics Basics
  • Breeding Techniques
  • Measures of Dispersion
  • Standard Deviation

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  1. ANIMAL GENETICS & BREEDING Biometrical Techniques in Animal Breeding Course No. AGB - 605 Lecture no. 4 UNIT - III Basic Concept of Statistics Dr. K G Mandal Department of Animal Genetics & Breeding Bihar Veterinary College, Patna Bihar Animal Sciences University, Patna

  2. Basic Concept of Statistics What is Statistics ? Whether Science or Art ? Collection, compilation, analysis and interpretation of numerical data according to Prof. Croxton and Cowden Data ? And source of data. Primary Secondary presentation,

  3. Function of statistics Presentation of facts Condensation of data Making comparison Formulation and testing of hypothesis Prediction Formulation of suitable policies

  4. Application of Statistics Statistics & State Statistics & Business Statistics & Economics Statistics & Science Statistics & Research Limitation of Statistics

  5. Central Tendency Mean AM GM HM AM > GM > HM Median Mode

  6. Measures of Dispersion Measures of Dispersion ? Properties of a good Measure of Dispersion Simple to understand Easy to compute Based on each and every item of the dispersion Use for further algebraic treatment Should have sampling stability

  7. Different Measures of Dispersion Range Mean Deviation Variance : 1/N [ (Xi X) : 1/N [ (Xi X)2 = x2 ( x)2/N N 1 Standard Deviation : + Variance Standard Error Coefficient of Variation Percentage (CV %) = (SD / Mean) x 100 % : SD / N

  8. Merit of Standard Deviation It is the best measure of dispersion. Based on each and every item of the of the set of data. Used for further algebraic treatment. Less affected by sampling fluctuation.

  9. Properties of CV% Developed by Karl Pearson Independent of unit i.e., no unit but expressed in % Used to compare the variability of two or more than two sets of data Used to compare the variability when different sets of data have different units

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