b. In a survey of 200 college students, it was found that; 120 study mathematics, 70 study chemistry, 30 study physics and chemistry, 20 study none of these subjects. Depict the events "A: Mathematics", "B: Physics" and "C: Chemistry" on the given Venn- Diagram, and find the number of the students who studies all the three subjects. 90 study physics 40 study mathematics and physics, 50 study chemistry and mathematics A and 8 not C only A only B A. B and B and Cnot A A and Cnot B

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section11.8: Probabilities Of Disjoint And Overlapping Events
Problem 1C
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b. In a survey of 200 college students, it was found that;
120 study mathematics,
70 study chemistry,
30 study physics and chemistry,
20 study none of these subjects.
Depict the events "A: Mathematics", "B: Physics" and "C: Chemistry" on the given Venn-
Diagram, and find the number of the students who studies all the three subjects.
90 study physics
40 study mathematics and physics,
50 study chemistry and mathematics
A and B not C
only A
only B
A. B
and
A and
Cnot B
Band
Cnot A
Transcribed Image Text:b. In a survey of 200 college students, it was found that; 120 study mathematics, 70 study chemistry, 30 study physics and chemistry, 20 study none of these subjects. Depict the events "A: Mathematics", "B: Physics" and "C: Chemistry" on the given Venn- Diagram, and find the number of the students who studies all the three subjects. 90 study physics 40 study mathematics and physics, 50 study chemistry and mathematics A and B not C only A only B A. B and A and Cnot B Band Cnot A
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