/*! This file is auto-generated */ .wp-block-button__link{color:#fff;background-color:#32373c;border-radius:9999px;box-shadow:none;text-decoration:none;padding:calc(.667em + 2px) calc(1.333em + 2px);font-size:1.125em}.wp-block-file__button{background:#32373c;color:#fff;text-decoration:none} Problem 22 A researcher has recruited 20 vo... [FREE SOLUTION] | 91Ó°ÊÓ

91Ó°ÊÓ

A researcher has recruited 20 volunteers to participate in a study. The researcher wishes to measure the effect of alcohol on an individual's reaction time. The 20 volunteers are randomly divided into two groups. Group 1 serves as a control group in which participants drink four 1-ounce cups of a liquid that looks, smells, and tastes like alcohol in 15 -minute increments. Group 2 serves as an experimental group in which participants drink four 1 -ounce cups of 80 -proof alcohol in 15 -minute increments. After drinking the last 1 -ounce cup, the participants sit for 20 minutes. After the 20 -minute resting period, the reaction time to a stimulus is measured. (a) What type of experimental design is this? (b) Use Table I in Appendix A or a random-number generator to divide the 20 volunteers into groups 1 and 2 by assigning the volunteers a number between 1 and \(20 .\) Then randomly select 10 numbers between 1 and \(20 .\) The individuals corresponding to these numbers will go into group \(1 .\)

Short Answer

Expert verified
a) Randomized Controlled Trial (RCT)b) Use a random-number generator to select 10 unique numbers between 1 and 20 for Group 1. The remaining volunteers are in Group 2.

Step by step solution

01

Title - Determine the Experimental Design

This experiment is designed to compare the reaction times between the control group and the experimental group. Each volunteer is randomly assigned to either group 1 or group 2, making it a Randomized Controlled Trial (RCT). This type of design is used to eliminate bias and ensure that any effects observed are due to the intervention of interest.
02

Title - Assign Numbers to Volunteers

Assign each of the 20 volunteers a unique number between 1 and 20. Volunteers will be identified by these numbers for the purpose of randomization.
03

Title - Randomly Select 10 Volunteers for Group 1

Using Table I in Appendix A or any random-number generator, select 10 unique numbers between 1 and 20. These numbers correspond to the volunteers who will be assigned to Group 1 (the control group).
04

Title - Assign Remaining Volunteers to Group 2

The remaining volunteers, whose numbers were not selected in the previous step, will be assigned to Group 2 (the experimental group). This ensures that both groups have an equal number of participants.

Unlock Step-by-Step Solutions & Ace Your Exams!

  • Full Textbook Solutions

    Get detailed explanations and key concepts

  • Unlimited Al creation

    Al flashcards, explanations, exams and more...

  • Ads-free access

    To over 500 millions flashcards

  • Money-back guarantee

    We refund you if you fail your exam.

Over 30 million students worldwide already upgrade their learning with 91Ó°ÊÓ!

Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Randomized Controlled Trial
A randomized controlled trial (RCT) is a type of scientific experiment used to measure the effectiveness of an intervention. In this study, the researcher wishes to measure the effect of alcohol on reaction time. RCTs are considered the gold standard in experimental design because they help to eliminate bias. By randomly assigning participants to the control or experimental group, RCTs ensure any observed effects are due to the intervention rather than other variables. Randomization ensures that both known and unknown confounding factors are evenly distributed between the groups.
Control Group
The control group is essential in an RCT as it provides a baseline to compare the effects of the intervention. In the provided study, the control group (Group 1) consumes a liquid that looks, smells, and tastes like alcohol but does not contain alcohol. This helps to isolate the effect of alcohol consumption by showing changes in reaction time that occur without the alcohol. Without a control group, it would be difficult to determine whether any changes in reaction time were directly due to the intervention (alcohol).
Experimental Group
The experimental group in an RCT receives the intervention or treatment being tested. In this study, Group 2 is the experimental group and consumes four 1-ounce cups of 80-proof alcohol. By comparing the reaction times of the experimental group with those of the control group, researchers can determine the effect of alcohol on reaction time more accurately. Any difference in reaction times between the two groups can be attributed to the consumption of alcohol since randomization ensures other variables are balanced.
Randomization
Randomization is a critical process in RCTs that involves randomly assigning participants to either the control group or the experimental group. This is done to prevent selection bias and to distribute confounding variables evenly. In the study, volunteers are assigned numbers and these numbers are then randomly selected to form the groups. Randomization ensures that each participant has an equal chance of being assigned to any group, making the results more reliable and the study more credible.
Reaction Time Measurement
Reaction time measurement is a key aspect of this experiment, as it provides quantifiable data on how quickly participants respond to a stimulus after consuming the liquid. After the participants in both groups have consumed their respective drinks and rested for 20 minutes, their reaction times are measured. This measurement helps in determining the impact of alcohol on reaction speed. Reliable and accurate reaction time measurements are crucial for drawing valid conclusions from the study. Therefore, it is important that the measurement process is consistent for all participants.

One App. One Place for Learning.

All the tools & learning materials you need for study success - in one app.

Get started for free

Most popular questions from this chapter

Researchers wanted to determine the association between number of times one chews food and food consumption. They identified 45 individuals who were 18 to 45 years of age. First, the researchers determined a baseline for number of chews before swallowing food. Next, each participant attended three sessions to eat pizza for lunch until comfortably full by chewing each portion of food \(100 \%, 150 \%,\) and \(200 \%\) of their baseline number of chews before swallowing. Food intake for each of the three chewing treatments was then measured. It was found that food consumption was reduced significantly, by \(9.5 \%\) and \(14.8 \%,\) respectively, for the \(150 \%\) and \(200 \%\) number of chews compared to the baseline. (a) What is the research objective of the study? (b) What is the response variable in this study? Is it quantitative or qualitative? (c) What is the explanatory variable in this study? Is it quantitative or qualitative? (d) Who are the experimental units? (e) How is control used in this study? (f) Each individual chewed \(100 \%, 150 \%,\) and \(200 \%\) of their baseline number of chews before swallowing. This is referred to as a repeated-measures study since the same participants were exposed to each treatment. The order in which chewing took place ( \(100 \%\) versus \(150 \%\) versus \(200 \%\) ) was determined randomly. Explain why this is important.

Is there an association between level of happiness and the risk of heart disease? Researchers studied 1739 people over a 10 year period and asked questions about their daily lives and the hassles they face. The researchers also determined which individuals in the study experienced any type of heart disease. After their analysis, they concluded that happy individuals are less likely to experience heart disease. Source: European Heart Journal \(31(9): 1065-1070,\) February \(2010 .\) (a) What type of observational study is this? Explain. (b) What is the response variable? What is the explanatory variable? (c) In the report, the researchers stated that "the research team also hasn't ruled out that a common factor like genetics could be causing both the emotions and the heart disease." Use the language introduced in this section to explain what this sentence means.

Consider this question from a recent Gallup poll: Which of the following approaches to solving the nation's energy problems do you think the U.S. should follow right now-[ROTATED: emphasize production of more oil, gas and coal supplies (or) emphasize more conservation by consumers of existing energy supplies]? Why is it important to rotate the two choices presented in the question?

Researchers wanted to determine whether the stomach shrinks as a result of dieting. To do this, they randomly divided 23 obese patients into two groups. The 14 individuals in the experimental group were placed on a diet that allowed them to consume 2508 kilojoules \((\mathrm{kJ})\) per day for 4 weeks. The 9 subjects in the control group ate as they normally would. To assess the size of the stomach, a latex gastric balloon was inserted into each subject's stomach and filled with the maximum amount of water that could be tolerated by the patient. The volume of water was compared to the volume that could be tolerated at the beginning of the study. The experimental subjects experienced a \(27 \%\) reduction in gastric capacity, while the subjects in the control group experienced no change in gastric capacity. It was concluded that a reduction in gastric capacity occurs after a restricted diet. (a) What type of experimental design is this? (b) What is the population that the results of this experiment apply to? (c) What is the response variable in this study? Is it qualitative or quantitative? (d) What are the treatments? (e) Identify the experimental units. (f) Draw a diagram similar to Figure \(7,8,\) or 10 to illustrate the design.

In Problems 11-22, identify the type of sampling used. A radio station asks its listeners to call in their opinion regarding the use of U.S. forces in peacekeeping missions. 17\. A farmer divides his orchard into 50 subsections, randomly selects \(4,\) and samples all the trees within the 4 subsections to approximate the yield of his orchard.

See all solutions

Recommended explanations on Math Textbooks

View all explanations

What do you think about this solution?

We value your feedback to improve our textbook solutions.

Study anywhere. Anytime. Across all devices.