Problem 1 Consider the 5 × 4 matrix: 2 6 5 2 83 15 A = 35 36 597 1 8 7 2 4 Using appropriate MATLAB operations, do the following, each with a single MATLAB command, and without retyping the matrix elements of A: a. Determine the maximum value in each column, and the row in which that maximum occurs. b. Construct a vector B whose elements are the sums of the columns of A. c. Using a single command to transform A into B: 2 65 2 8 3 1 5 A 35 3 6 597 1 87 24 ← B = 2 6 5 2 8 0 05 3006 5 0 0 1 8724 d. Transform A into the following matrix B by adding new columns. Then, recover A from B by deleting columns. A = 265 2 8 3 1 5 35 36 5971 8724 => B = 2 060502 0301 05 3050 306 8 5 090701 8 070 204 e. Reshape A into the following matrices B and C: 265 2 2 8 9 3 5 8 3 15 8 A = 3 5 3 6 597 1 8 7 2 4 => B = 3 3 677 6 5 2 1 55 1 24 C = 97 3 72 61 8724 635 315 2652

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
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Could you help me with this code please? I got the Part a thru c but im having some trouble with part d and e. Thank you

Problem 1 Consider the 5 × 4 matrix:
2 6 5 2
83 15
A = 35 36
597 1
8 7 2 4
Using appropriate MATLAB operations, do the following, each with a single MATLAB
command, and without retyping the matrix elements of A:
a. Determine the maximum value in each column, and the row in which that maximum
occurs.
b. Construct a vector B whose elements are the sums of the columns of A.
c. Using a single command to transform A into B:
2 65 2
8 3 1 5
A 35 3 6
597
1
87 24
←
B =
2 6 5 2
8 0 05
3006
5 0 0 1
8724
Transcribed Image Text:Problem 1 Consider the 5 × 4 matrix: 2 6 5 2 83 15 A = 35 36 597 1 8 7 2 4 Using appropriate MATLAB operations, do the following, each with a single MATLAB command, and without retyping the matrix elements of A: a. Determine the maximum value in each column, and the row in which that maximum occurs. b. Construct a vector B whose elements are the sums of the columns of A. c. Using a single command to transform A into B: 2 65 2 8 3 1 5 A 35 3 6 597 1 87 24 ← B = 2 6 5 2 8 0 05 3006 5 0 0 1 8724
d. Transform A into the following matrix B by adding new columns. Then, recover A from
B by deleting columns.
A =
265 2
8 3 1 5
35 36
5971
8724
=>
B =
2
060502
0301 05
3050 306
8
5 090701
8 070 204
e. Reshape A into the following matrices B and C:
265
2
2 8 9 3
5
8 3 15
8
A =
3 5 3 6
597 1
8 7 2 4
=>
B =
3 3
677 6
5 2 1
55 1 24
C =
97
3
72
61
8724
635
315
2652
Transcribed Image Text:d. Transform A into the following matrix B by adding new columns. Then, recover A from B by deleting columns. A = 265 2 8 3 1 5 35 36 5971 8724 => B = 2 060502 0301 05 3050 306 8 5 090701 8 070 204 e. Reshape A into the following matrices B and C: 265 2 2 8 9 3 5 8 3 15 8 A = 3 5 3 6 597 1 8 7 2 4 => B = 3 3 677 6 5 2 1 55 1 24 C = 97 3 72 61 8724 635 315 2652
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