Chapter 2, Problem 36E

Question

Want to see more full solutions like this?

Answer 1

Question

Chapter 2, Problem 36E

Expert Solution & Answer

To determine

To create:

• A 3×5 matrix, and find the maximum value in each column.

• A 3×5 matrix, and find the maximum value in each row.

• A 3×5 matrix, and find the maximum value in the entire matrix.

• A 3×5 matrix, and find the cumulative maxima.

Answer to Problem 36E

Solution:

• A 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Explanation of Solution

• A 3×5 matrix, and find the maximum value in each column.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat)

% Define the command to find the maximum value in each column.

Save the MATLAB script with name, chapter2_54793_2_39_1E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each column.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 1

Therefore, a 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix, and find the maximum value in each row.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat')

% Define the command to find the maximum value in each row.

Save the MATLAB script with name, chapter2_54793_2_39_2E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each row.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 2

Therefore, a 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix, and find the maximum value in the entire matrix.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(max(mat))

% Define the command to find the maximum value in the entire matrix.

Save the MATLAB script with name, chapter2_54793_2_39_3E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 3

Therefore, a 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix, and find the cumulative maxima.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

cumsum(mat)

% Define the command to create the cumulative matrix variable.

max(cumsum(vec))

% Define the command to select the smallest value.

Save the MATLAB script with name, chapter2_54793_2_39_4E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 4

Therefore, a 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Students have asked these similar questions

Question 9 < 0/2 pts 299 Details cor The numbers of false fire alarms were counted each month at a number of sites. The results are given in the following table. Month January Number of False Alarms 31 February 37 March 39 April 41 May 44 June 29 July 45 August 40 September 44 October 27 35 29 November December Click Download CSV to download csv file of data or copy/paste the data into Excel. After downloading the file, you may want to save it as an Excel Workbook. Test the hypothesis that false alarms are equally likely to occur in any month. Use 10% level of significance. Procedure: Select an answer What is the total count (that is, total number of false alarms counted): If false alarms are equally likely to occur in any month of 12 months, then what is the expected number of false alarms to occur in any month from the total false alarms of the year (Rounded to 3 or more decimal places): Assumptions: (select everything that applies) Random sample Normal populations Observed count for…

or Search Do the needs of patients in the emergency room differ for those who come by car vs. those by ambulance? Of the randomly selected emergency room patients who came by car 62 had an injury, 48 were sick, 49 had heart problems and 53 had other needs. Of the randomly selected emergency room patients who came by ambulance 48 had an injury, 29 were sick, 52 had heart problems and 28 had other needs. Conduct the appropriate hypothesis test using an a = 0.10 level of significance. a. What is the correct statistical test to use? O Goodness-of-Fit O Homogeneity O Independence O Paired t-test b. What are the null and alternative hypotheses? Ho: O Means of transportation to the emergency room and emergency room needs are independent. O Means of transportation to the emergency room and emergency room needs are dependent. O The distribution of emergency room needs for patients who come by car is not the same as it is for patients who come by ambulance. O The distribution of emergency room…

Diagonalize the following matrix. The real eigenvalues are given to the right of the matrix. 4 -42 22 2λ=2,4 4-86 Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. 200 For P = D= 0 4 0 0 0 4 (Simplify your answer.) B. 200 For P = D= 0 20 004 (Simplify your answer.) C. The matrix cannot be diagonalized.

Answer 2

Question

Chapter 2, Problem 36E

Expert Solution & Answer

To determine

To create:

• A 3×5 matrix, and find the maximum value in each column.

• A 3×5 matrix, and find the maximum value in each row.

• A 3×5 matrix, and find the maximum value in the entire matrix.

• A 3×5 matrix, and find the cumulative maxima.

Answer to Problem 36E

Solution:

• A 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Explanation of Solution

• A 3×5 matrix, and find the maximum value in each column.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat)

% Define the command to find the maximum value in each column.

Save the MATLAB script with name, chapter2_54793_2_39_1E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each column.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 1

Therefore, a 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix, and find the maximum value in each row.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat')

% Define the command to find the maximum value in each row.

Save the MATLAB script with name, chapter2_54793_2_39_2E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each row.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 2

Therefore, a 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix, and find the maximum value in the entire matrix.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(max(mat))

% Define the command to find the maximum value in the entire matrix.

Save the MATLAB script with name, chapter2_54793_2_39_3E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 3

Therefore, a 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix, and find the cumulative maxima.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

cumsum(mat)

% Define the command to create the cumulative matrix variable.

max(cumsum(vec))

% Define the command to select the smallest value.

Save the MATLAB script with name, chapter2_54793_2_39_4E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 4

Therefore, a 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 3

Question

Chapter 2, Problem 36E

Expert Solution & Answer

To determine

To create:

• A 3×5 matrix, and find the maximum value in each column.

• A 3×5 matrix, and find the maximum value in each row.

• A 3×5 matrix, and find the maximum value in the entire matrix.

• A 3×5 matrix, and find the cumulative maxima.

Answer to Problem 36E

Solution:

• A 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Explanation of Solution

• A 3×5 matrix, and find the maximum value in each column.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat)

% Define the command to find the maximum value in each column.

Save the MATLAB script with name, chapter2_54793_2_39_1E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each column.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 1

Therefore, a 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix, and find the maximum value in each row.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat')

% Define the command to find the maximum value in each row.

Save the MATLAB script with name, chapter2_54793_2_39_2E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each row.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 2

Therefore, a 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix, and find the maximum value in the entire matrix.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(max(mat))

% Define the command to find the maximum value in the entire matrix.

Save the MATLAB script with name, chapter2_54793_2_39_3E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 3

Therefore, a 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix, and find the cumulative maxima.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

cumsum(mat)

% Define the command to create the cumulative matrix variable.

max(cumsum(vec))

% Define the command to select the smallest value.

Save the MATLAB script with name, chapter2_54793_2_39_4E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 4

Therefore, a 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Question

Chapter 2, Problem 36E

Expert Solution & Answer

To determine

To create:

• A 3×5 matrix, and find the maximum value in each column.

• A 3×5 matrix, and find the maximum value in each row.

• A 3×5 matrix, and find the maximum value in the entire matrix.

• A 3×5 matrix, and find the cumulative maxima.

Answer to Problem 36E

Solution:

• A 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Explanation of Solution

• A 3×5 matrix, and find the maximum value in each column.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat)

% Define the command to find the maximum value in each column.

Save the MATLAB script with name, chapter2_54793_2_39_1E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each column.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 1

Therefore, a 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix, and find the maximum value in each row.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat')

% Define the command to find the maximum value in each row.

Save the MATLAB script with name, chapter2_54793_2_39_2E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each row.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 2

Therefore, a 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix, and find the maximum value in the entire matrix.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(max(mat))

% Define the command to find the maximum value in the entire matrix.

Save the MATLAB script with name, chapter2_54793_2_39_3E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 3

Therefore, a 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix, and find the cumulative maxima.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

cumsum(mat)

% Define the command to create the cumulative matrix variable.

max(cumsum(vec))

% Define the command to select the smallest value.

Save the MATLAB script with name, chapter2_54793_2_39_4E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 4

Therefore, a 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Expert Solution & Answer

To determine

To create:

• A 3×5 matrix, and find the maximum value in each column.

• A 3×5 matrix, and find the maximum value in each row.

• A 3×5 matrix, and find the maximum value in the entire matrix.

• A 3×5 matrix, and find the cumulative maxima.

Answer to Problem 36E

Solution:

• A 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Explanation of Solution

• A 3×5 matrix, and find the maximum value in each column.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat)

% Define the command to find the maximum value in each column.

Save the MATLAB script with name, chapter2_54793_2_39_1E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each column.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 1

Therefore, a 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix, and find the maximum value in each row.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat')

% Define the command to find the maximum value in each row.

Save the MATLAB script with name, chapter2_54793_2_39_2E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each row.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 2

Therefore, a 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix, and find the maximum value in the entire matrix.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(max(mat))

% Define the command to find the maximum value in the entire matrix.

Save the MATLAB script with name, chapter2_54793_2_39_3E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 3

Therefore, a 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix, and find the cumulative maxima.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

cumsum(mat)

% Define the command to create the cumulative matrix variable.

max(cumsum(vec))

% Define the command to select the smallest value.

Save the MATLAB script with name, chapter2_54793_2_39_4E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 4

Therefore, a 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Answer 6

Expert Solution & Answer

To determine

To create:

• A 3×5 matrix, and find the maximum value in each column.

• A 3×5 matrix, and find the maximum value in each row.

• A 3×5 matrix, and find the maximum value in the entire matrix.

• A 3×5 matrix, and find the cumulative maxima.

Answer to Problem 36E

Solution:

• A 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Explanation of Solution

• A 3×5 matrix, and find the maximum value in each column.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat)

% Define the command to find the maximum value in each column.

Save the MATLAB script with name, chapter2_54793_2_39_1E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each column.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 1

Therefore, a 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix, and find the maximum value in each row.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat')

% Define the command to find the maximum value in each row.

Save the MATLAB script with name, chapter2_54793_2_39_2E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each row.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 2

Therefore, a 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix, and find the maximum value in the entire matrix.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(max(mat))

% Define the command to find the maximum value in the entire matrix.

Save the MATLAB script with name, chapter2_54793_2_39_3E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 3

Therefore, a 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix, and find the cumulative maxima.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

cumsum(mat)

% Define the command to create the cumulative matrix variable.

max(cumsum(vec))

% Define the command to select the smallest value.

Save the MATLAB script with name, chapter2_54793_2_39_4E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 4

Therefore, a 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Answer 7

Expert Solution & Answer

Answer 8

Expert Solution & Answer

Answer 9

To determine

To create:

• A 3×5 matrix, and find the maximum value in each column.

• A 3×5 matrix, and find the maximum value in each row.

• A 3×5 matrix, and find the maximum value in the entire matrix.

• A 3×5 matrix, and find the cumulative maxima.

Answer 10

Answer to Problem 36E

Solution:

• A 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Answer 11

Explanation of Solution

• A 3×5 matrix, and find the maximum value in each column.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat)

% Define the command to find the maximum value in each column.

Save the MATLAB script with name, chapter2_54793_2_39_1E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each column.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 1

Therefore, a 3×5 matrix is mat=[53−10−8−45−7−579−24−104−10]. And the maximum value in each column is 5, 4, -5, 7, and 9 respectively.

• A 3×5 matrix, and find the maximum value in each row.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(mat')

% Define the command to find the maximum value in each row.

Save the MATLAB script with name, chapter2_54793_2_39_2E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in each row.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 2

Therefore, a 3×5 matrix is mat=[−4−3−99−1511−8−105−961−3]. And the maximum value in each row is 9, 5, and 6 respectively.

• A 3×5 matrix, and find the maximum value in the entire matrix.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

max(max(mat))

% Define the command to find the maximum value in the entire matrix.

Save the MATLAB script with name, chapter2_54793_2_39_3E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 3

Therefore, a 3×5 matrix is mat=[−71−55−66−73−19−424−9−7]. And the maximum value in the entire matrix is 9.

• A 3×5 matrix, and find the cumulative maxima.

MATLAB Code:

clc

clear all

close all

mat = randi([-10, 10], 3, 5)

% Define the command to generate a random numbers.

cumsum(mat)

% Define the command to create the cumulative matrix variable.

max(cumsum(vec))

% Define the command to select the smallest value.

Save the MATLAB script with name, chapter2_54793_2_39_4E.m in the current folder. Execute the script by typing the script name at the command window to create a 3×5 matrix. And find the maximum value in the entire matrix.

Result:

Matlab, Fourth Edition: A Practical Introduction to Programming and Problem Solving, Chapter 2, Problem 36E , additional homework tip 4

Therefore, a 3×5 matrix is mat=[−1−58−7−39−7270−7−813−2]. And the cumulative maxima are 9, 4, -6, 3 and 12 respectively.

Answer 12

Chapter 2, Problem 2.1P Chapter 2, Problem 2.2P Chapter 2, Problem 2.3P Chapter 2, Problem 2.4P Chapter 2, Problem 2.5P Chapter 2, Problem 1E Chapter 2, Problem 2E Chapter 2, Problem 3E Chapter 2, Problem 4E Chapter 2, Problem 5E

Chapter 2, Problem 36E

Videos

Answer to Problem 36E

Explanation of Solution

Want to see more full solutions like this?

Chapter 2 Solutions