1st statement: The number and choice of graphs and tables under results have significant bearing when checking for internal validity. 2nd statement: An exhaustive inclusion and exclusion criteria are listed to ensure subjects with ideal conditions are included in the study, this will however limit the study's applicability. O First statement is false; second statement is true. O Both statements are false. O First statement is true: second statement is false. O Both statements are true.
1st statement: The number and choice of graphs and tables under results have significant bearing when checking for internal validity. 2nd statement: An exhaustive inclusion and exclusion criteria are listed to ensure subjects with ideal conditions are included in the study, this will however limit the study's applicability. O First statement is false; second statement is true. O Both statements are false. O First statement is true: second statement is false. O Both statements are true.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:1st statement: The number and choice of graphs and tables under results have significant bearing when checking for internal validity.
2nd statement: An exhaustive inclusion and exclusion criteria are listed to ensure subjects with ideal conditions are included in the study.
this will however limit the study's applicability.
O First statement is false; second statement is true.
O Both statements are false.
O First statement is true; second statement is false.
O Both statements are true.
Transcribed Image Text:1st statement: The value of a study reflects the impact of its results in the real-world setting irrespective of whether the results showed a
positive or negative outcome.
2nd statement: A study's applicability reflects the study's internal validity, that is how much of its conclusion are applicable within the
context of the study.
O First statement is true: second statement is false.
O Both statements are true,
O Both statements are false.
O First statement is false: second statement is true.
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