0.99Correlation coefficient (between y and ln x).
1 | 0 | 1,066.15 | Value of A. |
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| 4,069.93 | Value of B. |
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8 |
| 9,529.34 | Total units sold by end of eighth |
| month. | ||
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Power Curve Fit
Another method of analysis is the power curve or geometric curve. The
equation of the power curve is y = AxB, and the values for A and B are computed by calculations similar to linear regression. Some examples of power curves are shown below.
The following keystrokes fit a power curve according to the equation ln y = ln A + B(ln x):
1.Press CLEAR .
2.Key in the first
press . Repeat this step for all data pairs.
3.Press , to obtain the correlation coefficient (between ln y and ln x).
4.Press 0 to obtain A in the above equation.
5.Press 1 0 to obtain B.
6.To make a
.
Example: If Galileo had wished to investigate quantitatively the relationship between the time (t) for a falling object to hit the ground and the height (h) it hasfallen, he might have released a rock from various
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