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The Experimental Method
The data, theories, and laws of hearing are derived from experiments. In order to
understand hearing better, having some understanding of the experimental method is useful.
The empirical scientific method involves the manipulation of one variable (the independent
variable) to test for its effect on another variable (the dependent variable). That is,
how does the dependent variable change as a function of changes in the independent
variable? The experimental result is stated in terms of the functional relationship
between the independent and dependent variable. Often, other variables change along with
(covary) changes in the independent variable. Thus, these other variables may lead to the
change in the dependent variable. If this happens, the other variables confound the
relationship between the independent and dependent variable, and as a result these other
variables are called confounding variables. Different experimental methods are used to
control for confounding variables, so that a direct relationship between the independent
and dependent variables can be established.
In the example provided below, the slope of an incline is changed and the time in takes
the ball to roll down the incline is measured. By clicking on each incline, you will see
the rolling ball and you will be given the incline slope (the ratio of the height to the
width of the incline) and the time (seconds) it took for the ball to roll down the
incline.
This section is currently under construction.

With these measures answer the following questions. The answers are provided by going
to the answer page.
- What are the dependent and independent variables in the ball rolling experiment?
- What is a potential confounding variable (or variables)?
- Provide a Table of the results showing how the time for the ball to roll down the
incline changed with incline slope.
- Provide a Plot of the data of the Table for question 3. In a plot of experimental
results the values of the independent variable are plotted along the horizontal or x-axis
and the values of the dependent variable are plotted along the vertical or y-axis.
- What is the functional relationship between the independent and dependent variable? You
can express the relationship in words, but a linear equation can also be used to describe
the relationship. A linear relationship defines a line and it has the form of DV = m(IV) +
b, where DV is the dependent variable, IV is the independent variable, "m" is a
constant representing the slope of the line, and "b" is a another constant.
- How might the experiment be redesigned to control for the influence of the confounding
variable(s) on the dependent variable?
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