BME100 f2013:W900 Group10 L3: Difference between revisions

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==Summary/Discussion==
==Summary/Discussion==


'''T-Test:'''


Analysis of the data with a t-test shows that there is a significant correlation between data. The p-value is well below the value required to achieve significance.


(Please discuss the results and statistical analysis.  State your conclusion as well as design flaws and recommendations.)<br>
'''Pearson's r'''


Pearson's r coefficient shows that the data has little linear correlation. This implies that that, when compared with the readings from the accepted measurement device (oral thermometer), the sensor reports widely varying and inconsistent temperature readings (not precise).
'''Trend Line'''
If the sensor were to report precise data, we would expect the slope of the trend line to be close to one. The slope of our trend line is much lower than one, indicating that the sensor does not report precise data.
'''Standard Deviation:'''
Because we took both control readings and non-control readings (outside, moving, exercise, etc.) we would expect the data of each group to have some standard deviation. Furthermore, if both devices were to precisely report data, we would expect the standard deviation of both groups to be almost the same. This is not the case with our data, indicating that one device (in this case the sensor) reports data with more variation.






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=LAB 3B WRITE-UP=
=LAB 3B WRITE-UP=

Revision as of 12:36, 27 September 2013

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LAB 3A WRITE-UP

Descriptive Statistics



Results





Analysis



Summary/Discussion

T-Test:

Analysis of the data with a t-test shows that there is a significant correlation between data. The p-value is well below the value required to achieve significance.

Pearson's r

Pearson's r coefficient shows that the data has little linear correlation. This implies that that, when compared with the readings from the accepted measurement device (oral thermometer), the sensor reports widely varying and inconsistent temperature readings (not precise).

Trend Line

If the sensor were to report precise data, we would expect the slope of the trend line to be close to one. The slope of our trend line is much lower than one, indicating that the sensor does not report precise data.

Standard Deviation:

Because we took both control readings and non-control readings (outside, moving, exercise, etc.) we would expect the data of each group to have some standard deviation. Furthermore, if both devices were to precisely report data, we would expect the standard deviation of both groups to be almost the same. This is not the case with our data, indicating that one device (in this case the sensor) reports data with more variation.




LAB 3B WRITE-UP

Target Population and Need



Device Design



Inferential Statistics



Graph