Spurs on mathematical analysis and linear algebra

Pay with:
i agree with "Terms for Customers"
Sold: 1 last one 67 days ago
Refunds: 0

Uploaded: 16.09.2010
Content: 00916124937890.rar 50,79 kB
Loyalty discount! If the total amount of your purchases from the seller Shafelfieber more than:
30 $the discount is10%
If you want to know your discount rate, please provide your email:

Product description

Spurs on mathematical analysis and linear algebra

Additional information

Questions for the exams for "mathematical analysis and linear algebra":
№1. a) The concept of matrix. b) Types of matrices. c) matrix transposition. g) Equality of matrices. d) The algebraic operations on matrices: multiplication by a number, addition, multiplication of matrices.
№2. a) Determinants of the 2nd, 3rd and the n-th order (definition and from Holy Island). b) Theorem Laplace expansion of the determinant of the elements of a row or column.
№3.a) square matrix and its determinant. b) Special and non-singular square matrices. c) The attached matrix. g) The inverse of this, and an algorithm for its calculation.
№4. a) The concept of the minor to the first order. b) rank of the matrix (definition) .in) Calculation rank matrix by elementary preodrazovaniy.Primer.
№5. a) The linear independence of the columns (rows) of the matrix. b) The theorem on the rank of the matrix
№8. a) The system of m linear equations in n variables (general view). b) the matrix form of such a system. c) the solution of the system (definition) d) A Joint and incompatible, definite and indefinite system of linear equations.
№9. a) Gauss solutions of linear system of n-ur-states with n variables. b) The concept of the method of Gauss-Jordan.
№10. N Solving systems of linear equations in n variables by using the inverse matrix (derivation of the formula X = A-1B.
№11 theorem and Cramer solution of a system of n equations in n variables (no).
№12 Kronecker-Capelli theorem. Under certainty and uncertainty consistent systems of linear equations.
№13 concept of function, ways of defining f-tions. The domain of definition. The even and odd bounded, monotonic functions.
№14 a) The concept of elementary piano. b) Basic elementary-defined function and their graphs (constant power law, exponential, logarithmic).
№15 a) equation of the line on a plane. b) The point of intersection of the two liniy.v) Ogsnovnye kinds of equations line on the plane (one of them to withdraw).
№16. a) The total of the ur-line on the plane, his research. b) || Terms and ┴pryamyh.
№17 a) the limit of a sequence as n → ∞ for limit-defined function for x → ∞.b) for the existence of the limit (with proof of the theorem on the limit of the intermediate f-ii).
№18 a) Determination of the f-ii point. b) Basic theorems about the limits (one show).
№19. a) infinitesimal (definition). b) Holy Island infinitesimal (1 docking be)
№20. a) An infinitely large value (definition). b) Communication with infinitesimal quantities infinitely large.
№21. a) The second remarkable limit the number e. b) The concept of the natural logarithms.
№22. a) The limits of f-tions. Disclosure of the uncertainties of various kinds. B) L'Hospital Rule.
№23 a) Going-defined function at a point and promezhutke.b) Islands Holy f-tions, continuous on the interval. c) Points razryva.g) Examples.
№24 a) Derivative and its geometric smysl.b) Equation plane tangent to the curve at a given point.
№25 a) Differentiability Fct one peremennoy.b) Communication m / d differentiability and continuity of f-ii (to prove the theorem).
№26 The basic rules of differentiation of f-tions of one variable (one of them to prove).
№27.a) Formula derivatives of basic elementary p-tions (one of them to withdraw). b) Derivative difficult Fct.
№28 Rolle's theorem and Lagrange (without docking target). The geometrical interpretation of these theorems.
№29 Sufficient monotony of f-tions (one of them to prove).
№30 a) Determination of the f-ii a peremennoy.b) Necessary extremum sign (prove).
№31 Sufficient extremum existence (to prove a theorem).
№32 a) The concept of asymptote schedule Fct. b) horizontal, inclined and vertical asimptoty.v) Examples.
№33 general scheme of study piano rd and build their schedules. Example.
№34 a) f-tion of several variables. Primery.b) Partial derivatives (definition). c) The extremum Faculty of several


No feedback yet.
In order to counter copyright infringement and property rights, we ask you to immediately inform us at support@plati.market the fact of such violations and to provide us with reliable information confirming your copyrights or rights of ownership. Email must contain your contact information (name, phone number, etc.)