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1
Green University of Bangladesh
Welcome to Our Presentation
Course Name: Mathematics II
Course Code: “MATH – 103”
Submitted To:
Romana Yesmin
Lecturer
Department of CSE
Green University Of
Bangladesh 01
Our Team
2
Rubaiya Islam Priya
ID: 211903009
Section: Day
Batch: 211
Department of
Textile
Mehedi Hasan
Babu
ID: 211903003
Section: Day
Batch: 211
Department of
Textile
MD. Kibria
ID: 211903001
Section: Day
Batch: 211
Department of
Textile
Murshidul Alom Shorif
ID: 211903006
Section: Day
Batch: 211
Department of Textile
02
Matrices
3
03
TABLE OF CONTENTS
Mathematics is one of the
most important subjects.
Mathematics Matrices & its
history
Matrix, a set of numbers arranged
in rows and columns so as to form
a rectangular array.
Types Of matrices
There are many different
types of matrices in linear
algebra.
Example and
Conclusion
The matrix we are is useful and
powerful in the mathematical
analysis and collecting data.
01 02
03 04
04
What is mathematics?
● Mathematics is one of the most important subjects.
Mathematics is a subject of numbers, shapes, data,
measurements and also logical activities.
5
05
❏ Matrix, a set of numbers arranged in rows and
columns so as to form a rectangular array.
❏ The horizontal lines in a matrix are called rows
and the vertical lines are called columns.
6
06
History of matrix:
The matrix has a long history of application in solving linear equations.
They were known as arrays until the 1800’s.
The term “matrix” (Latin for “womb”, derived from mater—mother) was
coined by James Joseph Sylvester in 1850.
7
07
❏ Types of Matrices:
❖ There are many different types of matrices in linear algebra.
All types of matrices are differentiated based on their
elements, order, and certain set of conditions.
❏ What are Different Types of Matrices?
❏ Row Matrix
❏ Column Matrix
❏ Singleton Matrix
❏ Rectangular Matrix
❏ Square Matrix
❏ Identity Matrices
❏ Matrix of ones
❏ Zero Matrix
❏ Diagonal Matrix
8
08
➢ Identifying Types of Matrices Based on
Dimension:
❖ Matrices are in all sorts of sizes, but
usually, their shapes remain the same.
● In this section, let's learn to identify the types of
matrices based on their dimension: 09
10
● Row and Column Matrix
● Rectangular and Square Matrix
10
11
❏ Constant
Matrices
● Constant matrices are matrices in which
all the elements are constants for any
given dimension/size of the matrix.
11
❏ Diagonal Matrix
● A square matrix in which all the elements are 0
except for those elements that are in the diagonal
is called a diagonal matrix.
12
❏ Upper and Lower Triangular Matrix
13
❖ An upper triangular matrix is a square matrix
where all the elements that are present below
the diagonal elements are 0.
❏ Boolean Matrix
A matrix is considered to be a boolean
matrix when all its elements are either 1s
and 0s. Let's consider the example of the
matrix B to understand this better: 13
❖ In conclusion, the matrix we are is useful and powerful in
the mathematical analysis and collecting data. Besides the
simultaneous equations, the characteristic of the matrices
are useful in the programming where we putting in array
that is a matrix also to store the data.
❏ Conclusion:
14
Thanks!
Do you have any questions?
rubaiyaislampriya68@gmail.com
mehedihasan@gmail.com
mdkibria@gmail.com
morshidulsorif@gmail.com
15

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Math_103_211903009,211903003,211903001,211903006 (1).pptx

  • 1. 1 Green University of Bangladesh Welcome to Our Presentation Course Name: Mathematics II Course Code: “MATH – 103” Submitted To: Romana Yesmin Lecturer Department of CSE Green University Of Bangladesh 01
  • 2. Our Team 2 Rubaiya Islam Priya ID: 211903009 Section: Day Batch: 211 Department of Textile Mehedi Hasan Babu ID: 211903003 Section: Day Batch: 211 Department of Textile MD. Kibria ID: 211903001 Section: Day Batch: 211 Department of Textile Murshidul Alom Shorif ID: 211903006 Section: Day Batch: 211 Department of Textile 02
  • 4. TABLE OF CONTENTS Mathematics is one of the most important subjects. Mathematics Matrices & its history Matrix, a set of numbers arranged in rows and columns so as to form a rectangular array. Types Of matrices There are many different types of matrices in linear algebra. Example and Conclusion The matrix we are is useful and powerful in the mathematical analysis and collecting data. 01 02 03 04 04
  • 5. What is mathematics? ● Mathematics is one of the most important subjects. Mathematics is a subject of numbers, shapes, data, measurements and also logical activities. 5 05
  • 6. ❏ Matrix, a set of numbers arranged in rows and columns so as to form a rectangular array. ❏ The horizontal lines in a matrix are called rows and the vertical lines are called columns. 6 06
  • 7. History of matrix: The matrix has a long history of application in solving linear equations. They were known as arrays until the 1800’s. The term “matrix” (Latin for “womb”, derived from mater—mother) was coined by James Joseph Sylvester in 1850. 7 07
  • 8. ❏ Types of Matrices: ❖ There are many different types of matrices in linear algebra. All types of matrices are differentiated based on their elements, order, and certain set of conditions. ❏ What are Different Types of Matrices? ❏ Row Matrix ❏ Column Matrix ❏ Singleton Matrix ❏ Rectangular Matrix ❏ Square Matrix ❏ Identity Matrices ❏ Matrix of ones ❏ Zero Matrix ❏ Diagonal Matrix 8 08
  • 9. ➢ Identifying Types of Matrices Based on Dimension: ❖ Matrices are in all sorts of sizes, but usually, their shapes remain the same. ● In this section, let's learn to identify the types of matrices based on their dimension: 09
  • 10. 10 ● Row and Column Matrix ● Rectangular and Square Matrix 10
  • 11. 11 ❏ Constant Matrices ● Constant matrices are matrices in which all the elements are constants for any given dimension/size of the matrix. 11
  • 12. ❏ Diagonal Matrix ● A square matrix in which all the elements are 0 except for those elements that are in the diagonal is called a diagonal matrix. 12
  • 13. ❏ Upper and Lower Triangular Matrix 13 ❖ An upper triangular matrix is a square matrix where all the elements that are present below the diagonal elements are 0. ❏ Boolean Matrix A matrix is considered to be a boolean matrix when all its elements are either 1s and 0s. Let's consider the example of the matrix B to understand this better: 13
  • 14. ❖ In conclusion, the matrix we are is useful and powerful in the mathematical analysis and collecting data. Besides the simultaneous equations, the characteristic of the matrices are useful in the programming where we putting in array that is a matrix also to store the data. ❏ Conclusion: 14
  • 15. Thanks! Do you have any questions? rubaiyaislampriya68@gmail.com mehedihasan@gmail.com mdkibria@gmail.com morshidulsorif@gmail.com 15