Question:   *********%Define the 3x3 matrix A with all 1's in the first row, all 2's in the second row, %and all 3's in the 3rd row. A = [1 1 1; 2 2 2; 3 3 3]--CORRECT   %Use the size() function to compute the number of rows and columns of matrix A. %Store these quantities as variables numRows and numCols. ?     %Use the eye() function to create the 4x4 identity matrix. Store this matrix as I. ?   %Compute the transpose of the matrix A. Store this transposed matrix as the matrix D. ?

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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%In this activity you will learn how to define matrices, use the size() command to find the size
%of a matrix, generate an identity matrix, and also compute the transpose of a matrix using
%the " .' " operator.
 
%Matrices in Matlab can be constructed by entering each row of values.
%Rows are separated from each other using a semicolon.
%For example, consider the 2x4 matrix B defined as:
B = [1 2 3 4; 5 6 7 8]

%The size() function can be used to compute the number of rows and columns of a matrix.
%Compute the number of rows and columns of B by using the size() function and store these values.
[numRowsTest,numColsTest] = size(B)

%The eye() function can be used to create an n by n identity matrix.
%Create the 3x3 identity matrix and store it as I.
I = eye(3)

%The "dot-tic" operator can be used to transpose a matrix.
%Take the transpose of the matrix B and store it as the matrix C.
C = B.'
-------------------------------------------------------------------------------
 
Question:
 
*********%Define the 3x3 matrix A with all 1's in the first row, all 2's in the second row,
%and all 3's in the 3rd row.
A = [1 1 1; 2 2 2; 3 3 3]--CORRECT
 
%Use the size() function to compute the number of rows and columns of matrix A.
%Store these quantities as variables numRows and numCols.
?
 

 
%Use the eye() function to create the 4x4 identity matrix. Store this matrix as I.
?
 
%Compute the transpose of the matrix A. Store this transposed matrix as the matrix D.
?
1%Define the 3x3 matrix A with all 1's in the first row, all 2's in the second row,
2 %and all 3's in
3A = [1 1 1; 2 2
the 3rd row.
2; 3 3 3]
4 %Use the size() function to compute the number of rows and columns of matrix A.
5 %Store these quantities as variables numRows and numCols.
6
7
8 %Use the eye() function to create the 4x4 identity matrix. Store this matrix as I.
9
10 % Compute the transpose of the matrix A. Store this transposed matrix as the matrix D.
Transcribed Image Text:1%Define the 3x3 matrix A with all 1's in the first row, all 2's in the second row, 2 %and all 3's in 3A = [1 1 1; 2 2 the 3rd row. 2; 3 3 3] 4 %Use the size() function to compute the number of rows and columns of matrix A. 5 %Store these quantities as variables numRows and numCols. 6 7 8 %Use the eye() function to create the 4x4 identity matrix. Store this matrix as I. 9 10 % Compute the transpose of the matrix A. Store this transposed matrix as the matrix D.
%In this activity you will learn how to define matrices, use the size() command to find the size
%of a matrix, generate an identity matrix, and also compute the transpose of a matrix using
%the "
operator.
%Matrices in Matlab can be constructed by entering each row of values.
%Rows are separated from each other using a semicolon.
%For example, consider the 2x4 matrix B defined as:
B = [1 2 3 4; 5 6 7 8]
%The size() function can be used to compute the number of rows and columns of a matrix.
%Compute the number of rows and columns of B by using the size() function and store these values.
[numRows Test, numCols Test] = size (B)
%The eye() function can be used to create an n by n identity matrix.
%Create the 3x3 identity matrix and store it as I.
I = eye(3)
%The "dot-tic" operator can be used to transpose a matrix.
%Take the transpose of the matrix B and store it as the matrix d.
C = B.'
Transcribed Image Text:%In this activity you will learn how to define matrices, use the size() command to find the size %of a matrix, generate an identity matrix, and also compute the transpose of a matrix using %the " operator. %Matrices in Matlab can be constructed by entering each row of values. %Rows are separated from each other using a semicolon. %For example, consider the 2x4 matrix B defined as: B = [1 2 3 4; 5 6 7 8] %The size() function can be used to compute the number of rows and columns of a matrix. %Compute the number of rows and columns of B by using the size() function and store these values. [numRows Test, numCols Test] = size (B) %The eye() function can be used to create an n by n identity matrix. %Create the 3x3 identity matrix and store it as I. I = eye(3) %The "dot-tic" operator can be used to transpose a matrix. %Take the transpose of the matrix B and store it as the matrix d. C = B.'
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