In a certain class there are a total of 45 majors in mathematics, 15 majors in philosophy, and 5 students who are double-majoring in both mathematics and philosophy. Suppose that there a 552 students in the entire class. How many are majoring in neither of these subjects? How many students are majoring in mathematics alone?
In a certain class there are a total of 45 majors in mathematics, 15 majors in philosophy, and 5 students who are double-majoring in both mathematics and philosophy. Suppose that there a 552 students in the entire class. How many are majoring in neither of these subjects? How many students are majoring in mathematics alone?
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![In a certain class there are a total of 45 majors in mathematics, 15 majors in philosophy, and 5
students who are double-majoring in both mathematics and philosophy. Suppose that there are
552 students in the entire class.
How many are majoring in neither of these subjects?
How
many
students
are majoring in mathematics alone?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb64c1c6f-d4d7-4d8b-8ebe-5eadb49feddc%2F0072d966-bc51-45ad-80cd-94c1686542c2%2F398l5dwq_processed.png&w=3840&q=75)
Transcribed Image Text:In a certain class there are a total of 45 majors in mathematics, 15 majors in philosophy, and 5
students who are double-majoring in both mathematics and philosophy. Suppose that there are
552 students in the entire class.
How many are majoring in neither of these subjects?
How
many
students
are majoring in mathematics alone?
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