BME100 s2017:Group1 W1030AM L3: Difference between revisions

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== The Spree Band Versus the Oral Thermometer (Gold Standard): ==
[['''The Spree Band Versus the Oral Thermometer (Gold Standard):''']]
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Revision as of 21:49, 21 February 2017

BME 100 Spring 2017 Home
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Lab Write-Up 1 | Lab Write-Up 2 | Lab Write-Up 3
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Sole Searchers

Symone Griffith
Amber Nicole Mani
Haylee Holland
Jazmine John
William Sweeten
William Sweeten
Tarun Suresh

LAB 3 WRITE-UP

Descriptive Statistics and Graphs

The Spree Band Versus the Pulse OX (Gold Standard):

Calculated Mean for Gold Standard: 98.76733333

Calculated Mean for Spree: 99.14666667

Standard Deviation for Gold Standard: 11.3137085

Standard Deviation for Spree: 14.14213562

Performed Pearson Correlation Results: 0.7799565206

Graph of the Calculated Average Heart Rate Reading between the Two Devices:

Graph to represent mean data

'''The Spree Band Versus the Oral Thermometer (Gold Standard):'''

Calculated Mean for Gold Standard: 96.64716049

Calculated Mean for Spree: 95.5308642

Standard Deviation for Gold Standard: 2.510229073

Standard Deviation for Spree: 2.121320344

Performed Pearson Correlation Results: 0.1877987965

Graph of the Calculated Average Temperature Reading between the Two Devices: Graph of mean data




Inferential Statistics

Performed Tests to Analyze the Difference Between the Spree Band and the Pulse OX (Gold Standard): Inferential Stats for the Heart Rate Data

Visual Comparison of Spree Device Tested Against the Pulse XO (Gold Standard) Results: Graph for the Heart Rate Data with error/standard deviation


Performed Tests to Analyze the Difference Between the Spree Band and the Oral Thermometer (Gold Standard): Inferential Stats for the Temperature Data

Visual Comparison of Spree Device Tested Against the Oral Thermometer (Gold Standard) Results: Graph for the Oral Thermometer Data with error/standard deviation




Design Flaws and Recommendations

Experimental Design of Sole Searchers Wedge Device:

When designing a potential way to test our shoe wedge we took into consideration that at the ASU campus, Dr. Thurmon Lockhart has a walking apparatus to analyze a persons gate. We will request permission to run data tests so that we can measure the differences in impact and a persons gate both wearing our device and not wearing our device. We want to measure 3 main sections of impact when a person is walking: heel, bridge, and ball, both with and without wearing the supporting device.

The audience for our device as of 2013 is described as follows: the U.S. Census Bureau estimates that there are 242,470,820 adults living in the United States. 47% of adults are said to suffer from chronic knee pain. 47% of the 242.4 million adults living in the united states is 113,961,285. Using the 5% figure for revenue prediction, 5% of the 113.9 million is 5,698,064. With an average cost per device at $45, $45 multiplied by 5.7 million is $256,412,892 for our market size/ per year.

To create an appropriate sample size for our device, we need to take the total number of people (5,698,064) and use a percentage for testing our device. With such a large number of people affected, we can use about 1-2% of the people as a sample size. With 1% of the people affected being approximately 57,000 and 2% of the 5,698,064 at approximately 114,000 people; we can assume a sample size between 50,000 and 100,000. We could possibly try to break our testing up by age group as well. This may help to see how the results vary for different ages or stages of knee pain.