According to the ASQ, the Certified
Quality Process Analyst is a paraprofessional who, in support of and
under the direction of quality engineers or supervisors, analyzes and
solves quality problems and is involved in quality improvement projects.
The Certified Quality Process
Analyst examination is a one-part, 100-question, four-hour exam.
The exam covers the
following knowledge domains:
Quality Basics
Problem Solving and Improvement
Data Analysis
Customer-Supplier Relations
Our CQPA
Study Guide goes the
expert-advice way. Instead of giving you the hard facts, we give you
information that covers the best tricks and practices. With these information, you
will always be able to make the most appropriate expert judgment in the
exam.
Design of Experiment (DoE) is a structured organized method for
determining the relationship between the different factors (Xs)
that can affect a process and the output of that process (Y).
Implementation of DoE would involve designing a set of ten to
twenty experiments, in which all relevant factors may vary
systematically. When the results of these experiments are
analyzed, one can identify the optimal conditions, the factors
that most influence the results, and those that do not, plus other
details such as the existence of interactions and synergies
between different factors.
DoE methods require well-structured data matrices. When applied to
a well-structured matrix, analysis of variance can deliver highly
accurate results, even when the matrix being analyzed is small.
SAMPLE TEXT on Statistical Hypothesis
A hypothesis is a proposed explanation for an observable
phenomenon. A working hypothesis is a provisionally accepted
hypothesis. Generally speaking, a hypothesis cannot be confirmed
as there is always a possibility that future experiment can
disprove it. Hence, failing to falsify a hypothesis doesn't really
prove that hypothesis. In other words, a conclusion would always
remain provisional. Still, a hypothesis that has been rigorously
tested and not falsified can form a reasonable basis for action.
When performing statistical hypothesis testing, you need to have
two hypotheses compared. They are being referred to as the null
hypothesis and the alternative hypothesis. The null hypothesis is
the hypothesis stating that there is no relation between the
phenomena whose relation is under investigation, or at least not
of the form given by the alternative hypothesis. The alternative
hypothesis is an alternative to the null hypothesis, which states
that there is some sort of relation in existence. Proper use of
statistical testing would require that these hypotheses and the
threshold at which the null hypothesis is rejected and the
alternative hypothesis is accepted.
A test statistic is a quantity calculated from a sample of data.
Its value can be used for deciding whether or not the null
hypothesis should be rejected. Do note that the choice of a test
statistic would largely depend on the assumed probability model
and the hypotheses under question.
SAMPLE TEXT on Critical Value, Rejection Region and
Significance Level
The critical value(s) for a hypothesis test is a threshold to
which the value of the test statistic in a sample is compared to
determine whether or not the null hypothesis should be rejected.
The critical value for any hypothesis test would really depend on
the significance level at which the test is carried out, and
whether the test should be made one-sided or two-sided.
NOTE: The sample space for the test statistic is partitioned
into two regions, with one region (the critical region) leading us
to reject the null hypothesis H0 and the other will not. The
critical region CR (aka rejection region RR) is a set of values of
the test statistic for which the null hypothesis should be
rejected in a hypothesis test.
The rejection region is the part of the sample space (ie. critical
region) where the null hypothesis H0 is rejected. The size of this
region is usually determined by the probability (a) of the sample
point falling in the critical region when H0 is true. a is being
referred to as the level of significance, which is the probability
of the value of the random variable falling in the critical
region. The conclusion is that if the test statistic falls in the
rejection/critical region, H0 is rejected, else H0 is accepted.
In a hypothesis test, a type I error can occur when the null
hypothesis is wrongfully rejected. On the other hand, a type II
error can occur when the null hypothesis is wrongfully accepted.
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