100 students were enrolled in Special Performing Arts Class, 27 are inclined in singing 42 are inclined in dancing 35 are inclined in painting 15 are both inclined in singing and painting 18 are both inclined in dancing and singing 20 are both inclined in painting and dancing 10 are all inclined into the three performing arts a. How many are into singing only b. How many are into dancing only? c. How many are into painting only? d How many students are both inclined in both singing and dancing but not painting? e. How many students are both inclined in both painting and dancing but not singing? f How many students are both inclined in both singing and painting but not dancing g. How many students are both inclined into either singing or dancing? h. How many students are both inclined into either dancing or painting? i. How many students are both inclined into either singing or painting? j. How many students are not into any of the tree performing arts? *** both inclined in singing and dancing both inclined in painting and dancing Guide Question: 1. How did you evaluate the problem? 2. What method did you use in identifying sets? 3. How did you make the intersection of the set? 4. Does set A, Set B and Set C related with each other? How? 5. What operation did you used in finding the intersection of the three sets?

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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100 students were enrolled in Special Performing Arts Class, 27 are inclined in singing 42 are inclined in dancing 35 are inclined in painting 15 are both inclined in singing and painting 18 are both inclined in dancing and singing 20 are both inclined in painting and dancing 10 are all inclined into the three performing arts a. How many are into singing only b. How many are into dancing only? c. How many are into painting only? d How many students are both inclined in both singing and dancing but not painting? e. How many students are both inclined in both painting and dancing but not singing? f How many students are both inclined in both singing and painting but not dancing g. How many students are both inclined into either singing or dancing? h. How many students are both inclined into either dancing or painting? i. How many students are both inclined into either singing or painting? j. How many students are not into any of the tree performing arts? *** both inclined in singing and dancing both inclined in painting and dancing Guide Question: 1. How did you evaluate the problem? 2. What method did you use in identifying sets? 3. How did you make the intersection of the set? 4. Does set A, Set B and Set C related with each other? How? 5. What operation did you used in finding the intersection of the three sets?

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