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10.07 Segment Two Honors Project

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Antoinette Randall

on 24 November 2015

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Transcript of 10.07 Segment Two Honors Project

Task 3
Task 1
Task 2
Teacher: Mr.Ditas
By: Antoinette Randall
.
.
Task 1:
Part 2:
What effect (if any) did telling two groups about expected outcomes have on results? Use statistics to provide proof for your reasoning and explain.
Part 3:
Are there any flaws in the testing process? Should any of the steps or protocol be changed/avoided during round two of testing? Explain your reasoning.
Part 1:
Based on your knowledge of fair decision making and probability concepts, should the Power Pill be produced and distributed? Explain your reasoning.
The first task of the Segment Two Honors Project is to select the Power Pill study participants’ groups and research board officers.

Part 1:
There are 40 volunteers for the research study on the Power Pill. Each subgroup of the study will contain 10 participants. Determine how many ways these participants can be selected and explain your method.

Part 2:
There are 15 research doctors participating in the study and the research board needs to be established with the offices of director, assistant director, quality control analyst, and correspondent. (Doctors can only hold one office on the research board.) Determine how many ways this research board can be chosen and explain your process.

Task 2:
PLATFORMS
Social
SOCIAL
SEO
CMS
Segment 2
ALGEBRA II Honors
10.07 Honors Project
Task 3:
6 4 10
7 3 10
5 5 10
4 6 10
22 18 40
The probability of being given the Power Pill but not seeing results is approximately 39%.
The probability of receiving the Placebo Pill but not seeing results is approximately 61%.
Between combination and permutation methods, a permutation would work best, because a specific order is needed.
nPr=n! / (n-r)!

Use the Formula: 15P4 = 15! / (15!-4)!)
15P4 = 32,760

There are 32,760 ways to select the research board.
Between combination and permutation methods, a combination would work best, because no specific order is needed.
nCr=n! / r!(n-r)!

Use the Formula: 40C10=40! / (10!(40-10)!)
40C10 = 847,660,528

There are 847,660,528 ways to choose the participants.

In Task 1, you selected the participants’ groups and assigned roles for the research board. For Task 2, you will now analyze the data collected from the groups.

The study participants were divided into four groups—two groups received the Power Pill (Group A and Group B) and two groups received a placebo (Group C and Group D). The effects of the Power Pill were measured. One group that received the Power Pill (Group A) and one group that received the placebo (Group C) were told of the anticipated effects of the Power Pill—accelerated hair growth—while the other two groups (Group B and Group D) were not provided with this information. All four groups were told to monitor and report any physical changes during the study.

Results were reported and participants were grouped as to either “Saw Results,” meaning that participants reported increased hair growth as part of physical changes during the study, or “No Results,” meaning that increased hair growth was not mentioned as part of physical changes during study.
Results are as follows:

6 in Group A saw results.
7 in Group B saw results.
5 in Group C saw results.
4 in Group D saw results.

Part 1:
Create a two-way table for the data and find the probabilities for each group. Describe results in terms of the study
Group A
Group B
Group C
Group D
Saw Results
No Results
Total
Total
Results:
Group A (Power Pill + Knowledge):
60% saw results
40% didn't
Group B (Power Pill + No Knowledge):
70% saw results
30% didn't
Group C (The Placebo Pill + Knowledge):
50% saw results
50% didn't
Group D (The Placebo Pill + No Knowledge):
40% saw results
60% didn't
Part 2:
What is the probability that a person saw results, given they received the Power Pill? What is the probability that a person saw results, given they received a placebo? Explain in terms of the study.
Group A & B (The Power Pill):
65% saw results
35% didn't
Group C & D (The Placebo Pill):
45% saw results
55% didn't
Part 3:
What is the probability that a person received the placebo, given that they did not see results? What is the probability that a person received the Power Pill, given that they did not see results? Explain in terms of the study.
I believe that, even though there was some
improvement when the Power Pill was taken, it is not enough to warrant mass production.
There was very little difference in outcome no matter is the participant was informed or not on the pills intended results.
The test should be on a larger group of participants to get more accurate results, and a control group should be added to compare the test groups to.
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