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Statistics in Engineering and Science
the distinction between samples and populations,
role of statistics in engineering and scientific
experimentation
relating sample statistics to populations parameters
Mathematical and Statistical Models
research is important in laboratories of industrial manufacturers
Better products are initiated in academic and industrial research laboratories.
All the activities needed to design a product need experimentation and collection of data
The problem-solving
process involves a degree of uncertainty through the natural variation of results
that occurs in virtually all experimental work.
two types of studies
experimental
observational
variables of interest
cannot be controlled, but they can be recorded and analyzed.
variables of interest
often can be controlled and fixed
In most industrial processes there are numerous sources of possible variation.
three basic categories: project planning, experimental
design, and data analysis.
A sample is a group of observations taken from a population or a process.
All possible items or units that determine an outcome of a well-defined
experiment are collectively called a “population”
A simple random sample may be
used to provide observations from which to estimate the population model.
A process is a repeatable series of actions that results in an observable
characteristic or measurement.
Variable. A property or characteristic on which information is obtained in an
experiment.
Response Variable. Any outcome or result of an experiment.
Factors. Controllable experimental variables that can influence the observed values
of response variables.
A convenience
sample is one that is chosen simply by taking observations that
are easily or inexpensively obtained.
Another sampling technique is judgmental sampling, used to select representative observations from a population of interest.
A parameter is a numerical characteristic of a population
or a process. A statistic is a numerical characteristic that is computed from a
sample of observations.
such as µ for the mean and
σ for the standard deviation
The term distribution is used to
refer to the possible values of a variable along with some measure of how
frequently they occur.
A sampling distribution is a theoretical model that describes
the probability of obtaining the possible values of a sample statistic.
A model is termed mathematical if it is derived from theoretical
or mechanistic considerations that represent exact, error-free assumed
relationships among the variables.
A model is termed statistical if it is derived from data that are
subject to various types of specification, observation, experimental, and/or measurement
errors.
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- Flowchart on Untitled, created by JoseRa Cuevas on 17/01/2017.
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