13. No of people who speak exactly one language :
No of people who speak only A = 8
No of people who speak only B = 10
No of people who speak only C = 7
Therefore, total No of people who speak exactly one language = 8+10+7 =
14. No of people who speak at least one language = 60 - No of people who speak no language
No of people who speak exactly at least one language = 60 - 11 = 49
15. No of people who speak exactly two languages :
People who speak A & B = 9
People who speak C & B = 6
People who speak A & C = 4
Therefore, total No of people who speak exactly two languages = 9+6+4 = 19
16. No of people who speak none of the three languages = 11
T2. How many people oWned dogs, but not cats! A company has 60 employees. 26 of...
1. Sophie wants to adopt a dog from the shelter. She has categorized the dogs by color (brown or not), size (small or not), and type of fur (fluffy or not). Among the 55 dogs in the shelter: 21 dogs are small 17 dogs are brown 22 dogs have fluffy fur 8 dogs are fluffy only 9 dogs are small and fluffy 5 dogs are brown and small 16 dogs have at least...
3. (7 pts) Coach Otis Campbell offered to buy hot dogs for players on his team. Of the 44 players: 6 wanted all three condiments, 11 wanted ketchup(K) and relish(R), 10 wanted ketchup and mustard (M), 8 wanted mustard and relish, 28 wanted ketchup, 20 wanted mustard, and 14 wanted relish a. (3 pts) create a Venn Diagram mato 29 13 4-54 b. How many did not want any of the condiments c. How many wanted at least 2 condiments...
what are the answers to 26 and 30? 26) How many resonance structures (including the one shown) are possible for the indicated ion? A) None B) One C) Two D) Three E) Four 30) When the orbitals of two hydrogen atoms combine to form a hydrogen molecule, how many molecular orbitals are formed ? A) One B) Two C) Three D) Four E) Five
A committee of five people is to be chosen from four married couples. a) How many different committees are there? b) What is the probability that a committee consists of three women and two man ? (4) 1. c) What is the probability that a committee has exactly one of married couples? d) What is the probability that a committee has at least one of married couples?
A company finds that one out of four employees will be late to work on a given day. If this company has 41 employees, find the probabilities that the following number of people will get to work on time. (Round your answers to 4 decimal places.) (a) Exactly 31 workers or exactly 35 workers. (b) At least 26 workers but fewer than 34 workers. (c) More than 24 workers but at most 36 workers. We were unable to transcribe this...
3. (9pts) A study was done to determine the efficacy of three different drugs – A, B, and C-in relieving headache pain. Over the period covered by the study, 50 subjects were given the chance to use all three drugs. The following results were obtained: 21 reported relief from drug A 21 reported relief from drug B 31 reported relief from drug C 9 reported relief from both drugs A and B 14 reported relief from both drugs A and...
how many leaders competes in all 3 dances? how many leaders competed in exactly one of the three courses? how many leaders competed in foxtrot but not waltz? how many leaders did not compete in waltz? how many leaders competed in walts and quickstep or competed in foxtrot and quickstep but did not compete in all three? how mant leaders competed in waltz, foxtrot or quickstep? how many leaders didnt compete in any of the three dances? how many leaders...
discrete math do all please 2. Six people attend the theater together and sit in a row with exactly six seats. (a) In how many ways can they be seated together in the row? (b) Suppose one of the six is a doctor who must sit in a specific aisle seat in case she is paged. How many ways can the people be seated together in the row with the doctor in the aisle seat? (c) Suppose the six people...
1. U = {1, 2, 3, 4, 5, … 10} A = {6,7,8,9,10} B = {1, 3, 5, 7, 9}, C = { 2, 4, 6, 8, 10} b) Find B’ c) Find A ∪ (B ∩ C) 2. Use Venn diagrams to show why A ∩ (B ∪ C) = (A ∩ B) ∪ (A ∩ C). 3. In a large class, there are 45 students who are either on a sports team or involved in an academic club...
Thirteen people on a softball team show up for a game. (a) How many ways are there to choose 10 players to be in the game? (b) How many ways are there to assign 10 people out of the 13 to the various positions on the field? (c) Of the 13 people, three are college students. How many ways are there to choose 10 players to take the field if at least one of these players must be a college...