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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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a) University of Nairobi has enough slots for 3500 students. These slots will be allocated to three categories of students, government sponsored students, self sponsored students and international students. The halls of residence in the University’s campuses can accommodate a maximum of 1,750 students. Half of government sponsored students, one-quarter of self sponsored students and all international students must be given places in the halls of residence. Each semester, the university gets sh. 36,000 in tuition fees for each government sponsored student, sh. 70,000 for each self sponsored student and sh. 80,000 for each international student. In order to meet its obligations and get enough funds for development, it requires at least sh. 182 million per semester. Required Using matrix algebra, determine the number of students in each of the three categories that the University of Nairobi should admit.
Decide which of the following sets are finite. (a) {points on a line segment that is 9 inches long} (b) {whole numbers between 1 and 2 trillion divisible by the number 474,870,748}
Suppose that you randomly selected 26 adults. Assume 13% of the population smoke. Round all answers to 2 decimal places. a) Using the Range Rule of Thumb, what is the minimum number of usual smokers we can expect to get out of 26 adults? b) Using the Range Rule of Thumb, what is the maximum number of usual smokers we can expect to get out of 26 adults? c) Would it be unusual to randomly select 26 adults and get 15 smokers? | Yes, since 15 is not between the maximum and minimum usual values. No, since 15 is between the maximum and minimum usual values.
Suppose the post office had 25 full-time employees andwas not allowed to hire or fire any employees. Formulate anLP that could be used to schedule the employees in order tomaximize the number of weekend days off received by theemployees.
\5) Obtain the estimate of missing terms in the following table: 1 7 X y 2 - 3 13 4 21 5 37
How many different rectangles with an area of 120 square units can be formed using unit squares in Polya's Strategies?
What is the patlen of numbers for the Eth row of Pascal Triangle?
Determine the sum of the serie 400 + 420 + 440 + … + 620
Consider an enclosure consisting of eight surfaces. How many view factors does this geometry involve? How many of these view factors can be determined by the application of the reciprocity and the summation rules?
02)Gval valke da) Eund by methad of subskitufion 4x-6
What is the maximum number of unique license plate numbers which can be made by combining any three capital letters from the 26 letters in English alphabet, followed by any three numbers from 0-9? Suppose that repeating of letters and numbers is NOT allowed. One example of such a plate number is ABC123.