Bsc 3rd Year Maths Important Questions 2022-2023

Today we are giving bsc 3rd year maths important questions to you. These questions belong to bsc 3rd year maths previous question papers.

It may be possible these bsc 3rd year maths questions asked in upcoming examinations. So, took these questions seriously. 

As you know that bsc third year mathematics is not very easy for those students, who are not interested to read maths. 

You can make it easy if you understand the concept to solve the questions of bsc final year maths. Accept this you will be practicing solving the questions continuously. 

The most important part for mathematics bsc 3rd year students is to memorize the formula. That helps to solve the question fastly. 

You also have to tell about the guidelines of questions related to the BSc mathematics 3rd year subject paper which are as follows.

Basic Guidelines - No supplementary answer book will be given to any candidate under BSc final year maths question papers. Therefore, students are advised to write all the answers in the main answer book itself.

Instead of writing in different places in the answer book, the answers to the questions asked under any one question should be written in one place. Before starting the method of how to solve maths questions, you must write your roll number on the question paper.

These are the guidelines. Now read one more thing carefully so that you can easily know what will come in the b.sc final year maths question papers and how to answer the questions. How to adopt the method of formulating questions.

So, First of all, memorize the bsc maths 3rd year-imp formula and after that write the maths honours important questions given below in the notebook. 

These maths questions are selected according to the syllabus. So, try to solve these questions with reference to your b.sc 3rd year mathematics textbook.

To get higher marks in the examination, you should focus to practice the bsc 3rd year maths question papers of the last 3 to 4 years. 

Bsc Third Year Mathematics

Bsc Part 3rd Maths Honours Important Questions

Bsc 3rd Year Mathematics 1st Paper

  • Prove that every infinite cyclic group has two and only two parents.
  • Find the group number of all even permutations of order N.
  • Prove that the homomorphism f from group G to group G' is one-one if and only if the term of f={e}, where e is identity in G.
  • Give one example of each of the following - (1) A subgroup H of a group G which is not a specific subgroup of G (2) A subgroup H of non-commutative group G which is a particular subgroup of G.
  • Show that every region is an integer region but its converse is not necessarily true.
  • Prove that the characteristic of an integer domain is either zero or a non-negative number.
  • Prove that a ring of commutative identity is a field if it is a simple ring.
  • Let R be a ring of commutative identity and I is an ideal of ring R, then prove that division ring R/I is also a ring of commutative identity.
  • Prove that the intersection of any two subspaces of a vector space is a subspace.
  • Let S and T be two subspaces of the vector space V(F), then prove that L(SUT)=S+T

Bsc 3rd Year Math 2nd Paper

  • Show that the function u=cos x cos y is a geometrical function and find its operant conjugate.
  • Expand the functions ez and sin z in the Taylor series adjacent to z=0 and find the area of convergence of each series.
  • Define Möbius transform. Find the Möbius transform that converts 1, i, -1 to i, 0, -i.

Bsc 3rd Year Maths 3rd Paper

  • A particle moves in a curve in such a way that its tangential and perpendicular accelerations are always the same and the angular velocity of its tangent remains constant. Find the path
  • A particle moves in a curve in such a way that its tangential and normal acceleration are always the same, then prove that its velocity is proportional to e.
  • A bullet of a gun enters a wooden frame and loses 1/15 of its velocity. From the principle of energy, find out how many such planks would be required to bring the bullet to rest.
  • Find the moment of inertia of a ragged cone about its axis. The radii of the ends of the rounded cone are a and b.
  • Verify by writing the statement of the theorem of the vertical axis.
  • A force of 3, 4, 5, and 6 kg of weights are acting respectively along the sides of a square ABCD. Find the result, direction, and position of the line of action of their resultant.

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