Determine the probability of selecting a student who:1. does not speak English?2. speaks Korean only.3. speaks Korean or Chinese.4. speaks Chinese and English.5. does not speak the three languages.6. speaks Korean and English but not Chinese.7. speaks Korean given that he/she speaks English.8. speaks English given that he/she speaks Chinese.9. speaks not Korean given that he/she speaks English.10. speaks English given that he/she speaks not Chinese. Construct your own Venn diagram to answer the following questions.The International Club of school has 210 members, many of whom speakmultiple languages. The most commonly spoken languages in the club areEnglish, Korean, and Chinese.178 speaks English102 speaks Korean52 speaks Chinese82 speaks English and Korean42 speaks English and Chinese22 speaks Korean and Chinese16 speaks the three languages

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MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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In a linguistics program there are 61 students. Of these students, 30 of the students speak Finnish, 24 speak German, 23 speak Italian. We know that 17 speak Finnish and German, 14 speak Finnish and Italian, and 12 speak German and Italian. If 19 speak none of these three languages, then how many speak all three languages?
2. Use inductive reasoning to predict the next letter in the following list: O, T, T, F, F, S, S, E,
Please help with this problem! It involves applications and survey analysis
How do I complete the Venn diagram?
Boats use either 1, 2 or 3 signal flags to communicate with other boats (note: a signal with red flag on top and black flag on the bottum, has a different meaning than one with black on top and red on the bottum). If there are 10 different colours possible on flags, wha are the total signals possible for a boat to make?
Given a group of students: G={Allen, Brenda, Chad, Dorothy, Eric} or G= {A, B, C, D, E}, count the different ways of choosing the following officers or representatives for student congress. Assume that no one can hold more than one office. A treasurer and a secretary if the two must not be the same sex O 3 O 12 O 6 O 10 ASUS f4 f5 E3 f6 f7 f8 f9 f10 f11 & 4. 5 7 8 9. R Y 因 6 96 图
Proficiency #8. [English Sentences] Which of the following are logically equivalent to the predicate logic statement (Eευ) (p(x) Λ q(x) if U is the set of all owls, p(x) is the statement "x is upset", and q(x) is the statement "x is surprised"? (Choose all that apply): I. There exists a surprised owl who is upset. II. No upset owls are not surprised. III. All surprised owls are upset owls. IV. Some upset owls are surprised owls. V. Not all upset owls are not surprised.
There are 100 students who are taking history or sociology. If 10 are taking both courses and 45 are taking just history, how many are taking sociology? Why is it not 45? Use a venn diagram for this problem.
In a survey of 203 professional athletes, it was found that 98 of them owned a convertible, 86 of them owned a giant screen TV, and 98 owned a sporting goods store. 25 owned a convertible and a store, 36 owned a TV and a store, and 51 owned a convertible and a TV. 15 owned all three items. a. How many athletes did not own any of the three items? b. How many owned a convertible and a TV, but not a store? c. How many athletes owned a convertible or a TV? d. How many athletes owned exactly one type of item in the survey? e. How many athletes owned at least one type of item in the survey? f
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3. A survey of 1,035 tourists visiting Orlando was taken. Of those surveyed: 255 tourists had visited LEGOLAND 270 tourists had visited Universal Studios 82 tourists had visited both the Magic Kingdom and LEGOLAND 65 tourists had visited both the Magic Kingdom and Universal Studios 90 tourists had visited both LEGOLAND and Universal Studios 23 tourists had visited all three theme parks 86 tourists did not visit any of these theme parks How many tourists only visited the Magic Kingdom (of these three)?
A store located in downtown Boston has 80 employees. Through an informal survey of the employees, it was discovered that 50 of the employees take the subway to work, 20 of them take the bus, and 15 take both the subway and the bus. Use the Venn diagram to answer the following questions. How many of the employees take the subway or the bus to work? How many of the employees get to work by some other means?

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