Hello
I’m Biswadip Sir

I’m a Teaching Fellow in the department of Mathematics at Ramakrishna Mission Residential College (Autonomous), Narendrapur, Kolkata. In addition to my professional teaching, I’m also the author / co-author of several undergraduate B.Sc. Mathematics books for Calcutta University such as “B.Sc. Mathematics (I, II, III, IV)”, “C Programming Language”, “Lectures on Sets and Mathematical Logic”, “Differential Equations (Ordinary and Partial)”, “Linear Programming and Game Theory” which are available on Amazon.

About

CU MATHS CLASS

We offer SEMESTER-I to SEMESTER-VI ONLINE & OFFLINE coaching classes for 1st, 2nd, and 3rd year students studying at the University of Calcutta (CU) in the courses B.Sc Maths Honours & B.Sc Maths Pass / General. We aid the students with well-prepared study material, study notes and mock tests. We have also prepared a solution key to the past ten years B.Sc Mathematics university question papers .

DOWNLOAD Syllabus

Mrittika Nandi | B.Sc Math Honours | Semester Topper | Basanti Devi College | Calcutta University

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3Lk0wNGFSaGNWcFlV

Shreya Datta | B.Sc Math Honours | Semester Topper | Vivekananda College | Calcutta University

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3LnJDNnFmd1doT1RZ

Fermat's theorem - application of Fermat's little theorem | least positive residue finding example

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3LjRvbWVzZGpRNFdr

Solution of Linear Congruence - congruences | Solve the linear congruence 12x ≡ 9(mod 15) | CU Maths

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3LmFUbDMyVy1hMG1n

Equivalence relation - definition, example, solved problems & theorems (proof) | Abstract algebra L2

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3LjQ0bzBzS0tBeEQ0

L'Hôpital's rule (or L'Hospital's rule) and Indeterminate Forms - Calculus | CC1 | Sem 1 | CU | VU

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3LmUxRDZxb2xjUTY0

Relation (or binary relation) - definition, concept & examples | Types of Relation | CC2 | Sem 1

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3Lk14ZlZsdDZrOVFB

Solution of system of linear equations using matrices row echelon form | Consistency & inconsistency

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3Lm84a2E3clF3ZVdJ

Complex numbers -Solved problem | Example on complex numbers

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3LmZpZnNzdFhqNVhB

Linear transformation of vector space | Linear transformation & matrices | Linear mapping - examples

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3LlQwWU9hVHBLN2hr

$Vectors Space - Linear Independence, spanning subsets | Basis & dimension of subspaces of Rn | Lec 2 Vector space - Rn over R as a vector space and its subspaces | Lecture -1 | Linear Algebra Following vector space syllabus will be coved: Day 1. R^n over R as a vector space and its subspaces. (Link https://youtu.be/P5kghnkdpgU ) Day 2. Linear Independence and Spanning Subsets in R^n . Basis & Dimension of subspaces of R^n. Day 3. Introduction to linear transformations as structure preserving maps, matrix of a linear transformation. Day 4. Matrix equation Ax=b, Solution space of a system of homogenous linear equations is a subspace. Day 5. Eigen values, eigen vectors and characteristic equation of a matrix. Cayley-Hamilton theorem and its use in finding the inverse of an invertible matrix. ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ C PROGRAMMING LANGUAGE book https://amzn.to/3iIXU45 CBCS BSc Math Honours syllabus + best books https://youtu.be/2UCMJftJ_Wc Best CBCS Books for B.Sc Maths link: https://cumaths.com/cbcs-bsc-mathemat... B.Sc Maths Books written by Biswadip Sir link: https://amzn.to/2GDgTzs ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ We provide ONLINE coaching classes for B.Sc Mathematics (all semester) under CBCS, both Honours & Pass course (Core & Generic) for students of Calcutta University(CU). New Batches start from every semester of CU. FIND YOUR NEAREST STUDY CENTER HERE: https://cumaths.com/ B.Sc Mathematics Online classes, both Hons. & pass, are taken by Prof. Sudipta Ma’am and Prof. Biswadip Sir, Ramakrishna Mission Residential College (Autonomous), Narendrapur. Join our online B.Sc Maths classes to achieve best result in B.Sc Mathematics. ✓ B.Sc Mathematics (Hons & Pass) Online Classes ✓ B.Sc Mathematics Online Coaching for 1st year, 2nd year & 3rd year students ✓ Tuition for B.Sc Maths - Semester 1 to Semester 6 ✓ Regular LIVE class & pre-recorded video lectures for B.Sc Mathematics ✓ Mock tests & special doubt-clearing classes ✆ Call/WhatsApp 9088261414/ 9007293439 For more info visit https://cumaths.com/ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ Like our fb page https://www.facebook.com/bscmathematics For support us: https://rzp.io/l/CavRtYe PayPal https://www.paypal.me/cumaths Last but not least, subscribe us, like us and comment your suggestions. Study hard, learn everything that you want. Good luck. #BPSir #CUMATHS #BiswadipSir ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ ̴ Linear Combinations and Span Let v1, v2,…, vr be vectors in Rn . A linear combination of these vectors is any expression of the form k1v1+k2v2+...+krvr where the coefficients k1, k2,…, kr are scalars. The set of all linear combinations of a collection of vectors v1, v2,…, vr from Rn is called the span of { v1, v2,…, vr }. Linear Independence Let A = { v 1, v 2, …, v r } be a collection of vectors from Rn . If r is greater than 2 and at least one of the vectors in A can be written as a linear combination of the others, then A is said to be linearly dependent. The Rank of a Matrix The maximum number of linearly independent rows in a matrix A is called the row rank of A, and the maximum number of linarly independent columns in A is called the column rank of A. For any matrix A, the row rank of A = the column rank of A Because of this fact, there is no reason to distinguish between row rank and column rank; the common value is simply called the rank of the matrix. A Basis for a Vector Space Let V be a subspace of Rn for some n. A collection B = { v 1, v 2, …, v r } of vectors from V is said to be a basis for V if B is linearly independent and spans V. If either one of these criterial is not satisfied, then the collection is not a basis for V.$

Vectors Space - Linear Independence, spanning subsets | Basis & dimension of subspaces of Rn | Lec 2

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3LjZZN0IyWTJNdW9Z

Vector space - Rn over R as a vector space and its subspaces | Lecture -1 | Linear Algebra

YouTube Video VVUwWGhXU3VXcWcxMEE3SEs2dmVxMUV3LlA1a2dobmtkcGdV

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YouTube Lectures

B.Sc Mathematics Online & Offline classes, both Hons. & pass, for 1st, 2nd and 3rd year students of CU, SEMESTER-I to SEMESTER-VI, are taken by Prof. Sudipta Ma’am and Prof. Biswadip Sir, Ramakrishna Mission Residential College (Autonomous), Narendrapur.
Join our online/offline B.Sc Maths classes to achieve best result in B.Sc Mathematics.

Our esteemed faculty conducts frequent LIVE classes over Skype/Google meet/Zoom, as they cover various concepts and and problem-solving tricks. We offer pre-recorded video lectures for those who can’t attend regular classes. Special classes to clear doubts are regularly held as the student progresses through the course. The lectures are adapted to the requirements of the course, strictly adhering to the current CBCS syllabus. Mock tests are performed regularly to monitor student progress.

Skilled Teachers

Tutoring

FIND THE CU B.SC MATHS COACHING CENTER NEAREST TO YOU!

1. Garia Centre
Address: Ground floor of Boral Union Cooperative Bank, Garia Main Road
Nearest Metro Station: Kavi Nazrul metro [ 2 minutes]

2. Tollygunge Centre
Address: First floor of Girona Study Centrum, 12, Jubilee Park, Tollygunge
Nearest Metro Station:
Mahanayak Uttam Kumar
[6 minutes]

3. Girish Park Centre
Address: Ground floor of UND Academy, Goa Bagan, Near Scottish Church College
Nearest Metro Station: Girish Park [10 minutes]

Facts

Video backups

Video backups are provided for students who have missed the LIVE classes.

Online Classes

Regular ONLINE LIVE interactive classes.

Offline classes

Live offline classes are offered in our study centers every day.

Mock tests

Regular mock tests & special doubt-clearing classes are provided.

Books

We follow standard books recommended by CU.

STUDY NOTES

Study materials and notes are given to our students.

B.Sc. Mathematics (Honours)

1st Year
In this semester, there are two CC papers each of 100 marks .
Core Course-1: Calculus, Geometry & Vector Analysis
Core Course-2: Algebra

SEM 1
1st Year
In this semester, there are two CC papers each of 100 marks .
Core Course-3: Real Analysis
Core Course-4: Group Theory-I

SEM 2
2nd Year
In this semester, there are three CC papers & one SEC paper each of 100 marks .
Core Course-5: Theory of Real Functions
Core Course-6: Ring Theory & Linear Algebra-I
Core Course-7: Ordinary Differential Equation & Multivariate Calculus-I
SEC-A: C Programming Language/Object Oriented Programming in C++

SEM 3
2nd Year
In this semester, there are three CC papers & one SEC paper each of 100 marks .
Core Course-8: Riemann Integration & Series of Functions
Core Course-9: Partial differential equation & Multivariate Calculus-II
Core Course-10: Mechanics
SEC-B: Mathematical Logic / Scientific computing with SageMath / R

SEM 4
3rd Year
In this semester, there are two CC papers & two DSE papers each of 100 marks .
Core Course-11: Probability & Statistics
Core Course-12: Group Theory-II & Linear Algebra-II
DSE-A(1): Advanced Algebra / Bio Mathematics / Industrial Mathematics
DSE-B(1): Discrete Mathematics / Linear Programming & Game Theory / Boolean Algebra & Automata Theory

SEM 5
3rd Year
In this semester, there are two CC papers & two DSE papers each of 100 marks .
Core Course-13: Metric Space & Complex Analysis
Core Course-14: Numerical Methods + LAB
DSE-A(2): Differential Geometry / Mathematical Modelling / Fluid Statics & Elementary Fluid Dynamics
DSE-B(2): Point Set Topology / Astronomy & Space Science / Advanced Mechanics

SEM 6

Semester

Students need a reliable teacher – the best of the best

For every student, right from school level to the highest degree, receiving proper academic guidance is an essential requirement. Due to the lack of proper coaching and sincere effort, students are unable to achieve their required potential. As a result, many of their academic and professional dreams are never fulfilled. Precisely, for these reasons students need a reliable teacher. We are happy to announce that their search should end at Professor Biswadip Sir’s coaching centre. Prof. Biswadip Sir has been grooming and coaching students in mathematics for the last 18 years. Prof. Biswadip SIr is a faculty member of Ramkrishna Mission Residential College at Narendrapur, Kolkata. His training starts at school level with the CBSE batches who have come out with flying colours in their Board Examinations.

Experience

Contact

Learn from the best ! We are the Maths Expert !

We provide coaching classes for all the papers covered in the B.Sc Mathematics CBCS syllabus for the students of University of Calcutta. Join our B.Sc Maths Online Classes for best result.

Hello I’m Biswadip Sir