Dec 14, 2025  
OHIO University Graduate Catalog 2019-20 
    
OHIO University Graduate Catalog 2019-20 [Archived Catalog]

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ISE 5200 - Engineering Statistics


To prepare engineering and technology students to design statistically valid experiments and to analyze the results of those experiments to draw conclusions. Topics include functions of random variables, fundamentals of probability theory, sampling distributions, probability density function and cumulative distribution function, estimation theory, hypothesis testing, statistical prediction, ANOVA techniques, simple linear regression analysis, and computer software for basic statistical analysis.

Requisites:
Credit Hours: 3
Repeat/Retake Information: May not be retaken.
Lecture/Lab Hours: 3.0 lecture
Grades: Eligible Grades: A-F,WP,WF,WN,FN,AU,I
Learning Outcomes:
  • Adjust Type I and Type II error terms within hypothesis tests.
  • Assess conditional probabilities for dependent and independent events.
  • Block out error in randomized complete block ANOVA analysis.
  • Compare two populations, for both mean and variation, using random samples.
  • Conduct hypothesis tests on population parameters utilizing point estimates from random samples.
  • Describe an unknown population using statistics from a random sample.
  • Describe the parameters and the application of common probability dist. (Uniform, Binom, Normal).
  • Determine sample sizes for hypothesis tests of population means.
  • Determine the best sample measure of central tendency and variation for a sample from a known popula.
  • Determine the permutations and combinations of a sample space and probabilities..
  • Distinguish between discrete and continuous random variables.
  • Estimate population proportions using binomial tables and normal approximations to the binomial.
  • Plot X, Y data and identify linear and transformable patterns.
  • Use ANOVA techniques to identify weak regression models.
  • Use ANOVA techniques to test for simple randomized one-factor experiments.
  • Use least squares regression methods for single and multiple X variables.
  • Use probability functions and cumulative probability functions of discrete and continuous variables.
  • Use sequential model selection techniques, like stepwise regression, to build prediction models.
  • Use tables to calculate probability and its inverse (Normal, t, F, and chi-squared).
  • Use techniques for minimizing experimental error in comparing multiple populations with ANOVA.
  • Utilize sampling distribution tables to estimate confidence intervals of population parameters (mean).
  • Utilize spreadsheet software for basic statistical analysis.



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