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20 Aug 2019, 09:14
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Difficulty:
45%
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Question Stats:
78% (01:36) correct
22%
(02:24)
wrong
based on 9
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Roberta was born in 1967, and so in 1976 she was nine years old. It is clear from this example that the last two digits of a person's birth year will be the same as the last two digits of the year of that person's ninth birthday, except that the position of the digits will be reversed.
Which of the following is the best criticism of the assertions made above?
(A) The generalization is valid only for those birth years that do not end in two zeroes.
(B) The example does not exhibit the same principle as is expressed in the generalization based on it.
(C) The generalization is valid only for those birth years in which the last digit is one greater than the second-to-last digit.
(D) The example cannot be shown to be correct unless the truth of the generalization is already presupposed.
(E) The generalization is valid only for those birth years in which the last digit is greater than five.
Which of the following is the best criticism of the assertions made above?
(A) The generalization is valid only for those birth years that do not end in two zeroes.
(B) The example does not exhibit the same principle as is expressed in the generalization based on it.
(C) The generalization is valid only for those birth years in which the last digit is one greater than the second-to-last digit.
(D) The example cannot be shown to be correct unless the truth of the generalization is already presupposed.
(E) The generalization is valid only for those birth years in which the last digit is greater than five.
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20 Aug 2019, 09:20
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We have this one: roberta-was-born-in-1967-and-so-in-1976-she-was-nine-years-old-it-is-267046.html?fl=similar
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Where to now? Join ongoing discussions on thousands of quality questions in our Critical Reasoning (CR) Forum
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.
Thank you for understanding, and happy exploring!
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