The principal of a college wishes to introduce three new evening classes.The classes are Cake decorating (C), Needlework (N) and Photography (P).In a survey. 160 people who attend evening classes at the college were asked which ofthese new evening classes they would like to attend.Information about the results of the survey is shown in the Venn diagram. The expressionin terms of x, where x is a positive integer, in each subset represents the number ofpeople in that subset.5х+ 78xx + 94x – 13x+ 82212 + 4x + 2x – 3(a) (i) Show that 2r + 9x – 68 = 0(ii) Hence find the value of x.One of the people surveyed is selected at random.Given that this person would like to attend Photography,(b) calculate the exact value of the probability that this person would also like to attendCake decorating but not Needlework.

Venn diagram is a graphical representation of datasets or the probability of events. An event in the…

Answered: The principal of a college wishes to…

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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Similar questions

. 85 people were surveyed about what kind of smart phones they have had before. Of those 85 people, 23 had never had an iPhone or a Samsung and 34 reported having an iPhone at some point. Of those having an iPhone, 4 said they had also had a Samsung before. Fill in the Venn diagram below. Samsung b. iPhone
A jar of jellybeans has three different colors of jellybeans: green, red, and yellow. Let’s use symbols to represent each color: green = g, red = r, and yellow = y. If you choose a handful of four jellybeans from the jar, how many different combinations of jellybeans are possible? Assume there are at least four of each color.
To help plan the number of meals to be prepared in a college cafeteria, a survey was conducted, and the following data were obtained. 127 students ate breakfast.183 students ate lunch.272 students ate dinner.60 students ate breakfast and lunch.111 students ate breakfast and dinner.90 students ate lunch and dinner.53 students ate all three meals. How many students ate (a) At least one meal in the cafeteria? students(b) Exactly one meal in the cafeteria? students(c) Only dinner in the cafeteria? students(d) Exactly two meals in the cafeteria? students
The following table shows the number of absent time during fall 2020 for math classes. Study the table and answer the following questions Not absent at all One time Tow times More then tow ww ww times Full time 51 33 12 student Part time 32 19 3. student a. draw pie chart showing the absent of full time students during fall 2020 and comment on the grabh (show all steps) b. find the total number of students 'studied math in fall 2020 c.If one student is selected at random ,then find probability of getting: i. A full time student and absent for more then two times. A student absent for less then tow times. Afull time student absent for one time or part time student absent times A student absents for at least one time ii. iii. iv.
The Venn diagram shows the number of people that answered a survey about where they go grocery shopping. People who go to the grocery store 25 People who go to a farmer's market 36 8 According to the Venn diagram, if 60 people were surveyed, how many people shop at both the grocery store and the farmer's market?
A college food court surveyed 649 students to see how many drink coffee, how many drink soda, and how many drink milk. The Venn diagram below shows the results. (Each number gives the number of students who fall into that Venn diagram category.) -All students in the survey- -Drink soda Drink coffee 102 47 123 135 68 82 students Attempt: Drink milk 54 38 (a) How many of the students drink coffee? 373 students (b) How many of the students drink neither coffee nor milk? students (c) How many of the students drink both soda and milk, but don't drink coffee? 0 X S
In a survey of college students, it was found that 72 owned a tablet 99 owned a laptop 87 owned a gaming system 45 owned a tablet and a laptop 50 owned a tablet and a gaming system 55 owned a laptop and a gaming system 30 owned all three 5 owned none of these Find the number of students that were surveyed. The number is ???
Team Jet has 7 members who won a school competition. Of these 7, 4 members are randomly picked to receive prizes for winning. The 1st member selected wins a $50 gift card; the 2nd person selected wins a $25 gift card; the 3rd person selected wins a $10 gift card; the 4th person selected wins a $5 gift card.The names of Team Jet's members are represented by the first letter of their first names, as displayed in the following table: Name Frank Gina Harriet Inez Jakob Keven Liu Letter F G H I J K L In the box below, complete the remaining three rows of the list that models how to calculate the number of possible ways 4 team members can be selected to win the prizes.1) F G H I J K L Let Lui win the 1st prize, so select L.2) _________ _____________________________3) _________ _____________________________ 4) _________ _____________________________
Quen: In a pharmaceutical study, two drugs (A and B) and a placebo are to be compared for effects. Fifty people are to be used in the study, of whom 20 are to receive drug A, 20 receive drug B, and the remainder receive the placebo. Assuming the people are numbered 1 to 50, how many different ways could the assignment of the drugs and placebo be made?

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