Rudn University
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Levels of Education
Bachelor's and Specialist`s degree
Master's degree
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Mathematics
Last year's Bachelor's Degree Assignments
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Last year's assignments for the Master's degree
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Bachelor's/Specialist's Degree Programs:
Land Management and Cadastres
Landscape Architecture
Standardization and Metrology
Bioengineering and Bioinformatics
Management
Architecture
Reconstruction and Restoration of Architectural Heritage
Architectural Environment Design
Design and Technological Support of Machine-Building Production
Nanoengineering
Applied Mathematics and Computer Science
Construction
Management in Engineering Systems
Operation of Transport and Technological Machines and Complexes
Innovation Studies
Power Engineering
Economics
Economic Security
Intelligent Systems in the Humanities
Mathematics and Computer Science
Mathematics
Finance and Credit
Oil and Gas Engineering
Applied Geology
Mining Engineering
Master's Degree Programs:
Standardization and Metrology
Landscape Architecture
Management in Engineering Systems
Architecture
Reconstruction and Restoration of Architectural Heritage
Architectural Environment Design
Design and Technological Support of Machine-Building Production
Nanotechnology and Microsystems Engineering
Applied Mathematics and Computer Science
Construction
Management in Engineering Systems
Operation of Transport and Technological Machines and Complexes
Innovation Studies
Power Engineering
Transport Process Technology
Materials Science and Technology
Mathematics
Oil and Gas Engineering
Geology
Topics of assignments for applicants to bachelor's/specialist's degree programs:
Linear Equations
Quadratic Equations
Rational and Irrational Equations
Logarithmic Equations
Exponential Inequalities
Numbers and Their Properties
Sequences and Progressions
Concept of a Function. Methods of Defining a Function. Domain. Range of a Function.
Concept of a Function's Extremum. Necessary Condition for an Extremum.
Solving Equations of the Form sin x = a; cos x = a; tg x = a; ctg x = a.
Reduction Formulas.
Classical Definition of Probability.
Solving Right Triangles.
Formulas for the Volume of a Sphere.
Formulas for the Volume and Surface Area of a Cone, Cylinder.
Circumference and Arc Length. Radian Measure of an Angle. Area of a Circle and Area of a Sector.
Triangle. Its Median, Angle Bisector, Altitude. Types of Triangles. Relationships Between Sides and Angles in a Right Triangle.
Properties of the Function y = kx + b and Its Graph.
Distance from a Point to a Line and to a Plane.
Central and Inscribed Angles.
Topics of assignments for applicants to the Master's program:
Mathematical Analysis. Limits of Numerical Functions. Finding the Limit of a Function.
Mathematical Analysis. Differentiable Numerical Functions. Finding the First Derivative of a Function of One Variable.
Mathematical Analysis. Differentiable Numerical Functions. Finding the Third Derivative of a Function of One Variable.
Mathematical Analysis. Indefinite Integral.
Mathematical Analysis. Definite Integral.
Linear Algebra and Analytic Geometry. Matrices and Determinants. Finding the Product of Matrices.
Linear Algebra and Analytic Geometry. Matrices and Determinants. Finding the Sum of Matrices.
Linear Algebra and Analytic Geometry. Matrices and Determinants. Finding a Minor.
Linear Algebra and Analytic Geometry. Vector Algebra. Finding the Sum of Two Vectors.
Linear Algebra and Analytic Geometry. Analytic Geometry in Space. Finding the Distance Between Two Points.
Differential and Difference Equations. Equations with Separable Variables.
Differential and Difference Equations. Homogeneous Second-Order Equations with Constant Coefficients.
Functional Analysis. Inner Product Spaces. Property of Orthogonality.
Computational Experiment and Computational Methods. Numerical Solution of Equations. Choosing a Method for Numerical Solution of Equations.
Computational Experiment and Computational Methods. Numerical Integration. Choosing a Method for Numerical Integration.
Probability Theory and Mathematical Statistics. Probabilities of Events. Calculating the Probability of an Event.
Probability Theory and Mathematical Statistics. Conditional Probability.
Probability Theory and Mathematical Statistics. Mathematical Expectation. Calculating Mathematical Expectation.
Discrete Mathematics. Combinations, Permutations, Arrangements. Calculating the Number of Combinations / Permutations / Arrangements.
Discrete Mathematics. Binomial Theorem.
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© 2025 RUDN
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