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20 Feb 2023, 07:35
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A
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Difficulty:
75%
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Question Stats:
51% (01:58) correct
49%
(01:44)
wrong
based on 142
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Of the 120 children in a certain school, 75 are currently studying Spanish, How many of the students in the school are currently studying Frence?
(1) The number of students in the school who are studying both French and Spanish is equal to the number of students in the school that are studying neither French nor Spanish.
(2) 65 of the students in the school are studying Spanish but are not studying French
(1) The number of students in the school who are studying both French and Spanish is equal to the number of students in the school that are studying neither French nor Spanish.
(2) 65 of the students in the school are studying Spanish but are not studying French
21 Feb 2023, 07:11
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(1) Let's assume the total number of children studying both French and Spanish is x.
Therefore, the number of children studying neither of them is also x.
Using the information provided in the question,
Total = Number of children studying Spanish + Number of children studying French - Number of children studying both + Number of children studying neither
120 = 75 + n(F) - x + x
This statement seems sufficient.
(2) 65 of the students in the school are studying Spanish but are not studying French
We do not know how many students are studying neither of the languages. This statement is not sufficient.
The correct option is A.
Therefore, the number of children studying neither of them is also x.
Using the information provided in the question,
Total = Number of children studying Spanish + Number of children studying French - Number of children studying both + Number of children studying neither
120 = 75 + n(F) - x + x
This statement seems sufficient.
(2) 65 of the students in the school are studying Spanish but are not studying French
We do not know how many students are studying neither of the languages. This statement is not sufficient.
The correct option is A.
