ورود به حساب

نام کاربری گذرواژه

گذرواژه را فراموش کردید؟ کلیک کنید

حساب کاربری ندارید؟ ساخت حساب

ساخت حساب کاربری

نام نام کاربری ایمیل شماره موبایل گذرواژه

برای ارتباط با ما می توانید از طریق شماره موبایل زیر از طریق تماس و پیامک با ما در ارتباط باشید


09117307688
09117179751

در صورت عدم پاسخ گویی از طریق پیامک با پشتیبان در ارتباط باشید

دسترسی نامحدود

برای کاربرانی که ثبت نام کرده اند

ضمانت بازگشت وجه

درصورت عدم همخوانی توضیحات با کتاب

پشتیبانی

از ساعت 7 صبح تا 10 شب

دانلود کتاب Cracking GRE Math Subject Test (3rd ed.)

دانلود کتاب شکستن آزمون موضوعی ریاضی GRE (ویرایش سوم)

Cracking GRE Math Subject Test (3rd ed.)

مشخصات کتاب

Cracking GRE Math Subject Test (3rd ed.)

دسته بندی: کتاب های خودآموز
ویرایش:  
نویسندگان:   
سری:  
 
ناشر:  
سال نشر:  
تعداد صفحات: 453 
زبان: English 
فرمت فایل : DJVU (درصورت درخواست کاربر به PDF، EPUB یا AZW3 تبدیل می شود) 
حجم فایل: 7 مگابایت

قیمت کتاب (تومان) : 43,000



کلمات کلیدی مربوط به کتاب شکستن آزمون موضوعی ریاضی GRE (ویرایش سوم): کتاب ریاضیات، مسائل و حل



ثبت امتیاز به این کتاب

میانگین امتیاز به این کتاب :
       تعداد امتیاز دهندگان : 15


در صورت تبدیل فایل کتاب Cracking GRE Math Subject Test (3rd ed.) به فرمت های PDF، EPUB، AZW3، MOBI و یا DJVU می توانید به پشتیبان اطلاع دهید تا فایل مورد نظر را تبدیل نمایند.

توجه داشته باشید کتاب شکستن آزمون موضوعی ریاضی GRE (ویرایش سوم) نسخه زبان اصلی می باشد و کتاب ترجمه شده به فارسی نمی باشد. وبسایت اینترنشنال لایبرری ارائه دهنده کتاب های زبان اصلی می باشد و هیچ گونه کتاب ترجمه شده یا نوشته شده به فارسی را ارائه نمی دهد.


توضیحاتی درمورد کتاب به خارجی

The Gre subject tests are among the most difficult standardized exams. Rather than testing general problem-solving skills, they require highly specialized knowledge.
The experts at The Princeton Review have thoroughly research each subject test to provide students with the most thorough, up-to-date information available. Students don’t need to relearn the entire histories of their fields-just what they need to know to earn high scores on the exams.
Preface.
1 Precalculus.
Functions.
· Composition of Functions.
· Inverse Functions.
· Graphs in the x-y Plane.
Analytic Geometry.
· Lines.
· Parabolas.
· Circles.
· Ellipses.
· Hyperbolas.
Polynomial Equations.
· The Division Algorithm, Remainder Theorem, and Factor Theorem.
· The Fundamental Theorem of Algebra and Roots of Polynomial Equations.
· Sum and Product of the Roots.
Logarithms.
Trigonometry.
· Trig Functions of Acute Angles.
· Trig Functions of Arbitrary Angles.
· Trig Functions of Real Numbers.
· Trig Identities and Formulas.
· Periodicity of the Trig Functions.
· Graphs of the Trig Functions.
· The Inverse Trig Functions.
Chapter 1 Review Questions.
2 Calculus i.
Limits of Sequences.
Limits of Functions.
· Limits of Functions as x - -+inf.
Continuous Functions.
· Theorems Concerning Continuous Functions The Derivative.
The Derivative.
· Linear Approximations Using Differentials.
· Implicit Differentiation.
· Higher-Order Derivatives.
Curve Sketching.
Properties of the First Derivative.
Properties of the Second Derivative.
Theorems Concerning Differentiable Functions.
Maxi Min Problems.
Related Rates.
Indefinite Integration (Antidifferentiation).
· Techniques of Integration.
Integration by Substitution.
Integration by Part.
Trig Substitutions.
The Method of Partial Fractions.
Definite Integration.
The Fundamental Theorem of Calculus.
· The Average Value of a Function.
· Finding the Area Between Two Curves.
Polar Coordinates.
Volumes of Solids of Revolution.
Arc Length.
The Natural Exponential and Logarithm Functions.
L'Hopital's Rule.
Improper Integrals.
Infinite Series.
· Alternating Series.
Power Series.
· Functions Defined by Power Series.
· Taylor Series.
· Taylor Polynomials.
Chapter 2 Review Questions.
3 Calculus ii.
Analytic Geometry of R^3.
· The Dot product.
· The Cross product.
· The Triple Scalar Product.
· Lines in -Space.
· Planes in -Space.
· Cylinders.
· Surfaces of Revolution.
· Level Curves and Level Surfaces.
· Cylindrical Coordinates.
· Spherical Coordinates.
Partial Derivatives.
· Geometric Interpretation of f_x and f_y.
Higher-Order Partial Derivatives.
· The Tangent Plane to a Surface.
· linear Approximations.
· The Chain Rule for Partial Derivatives.
Directional Derivatives and the Gradient.
Max/Min Problems.
· Max/Min Problems with a Constraint.
· The Lagrange Multiplier Method.
Line Integrals.
· Line Integrals with Respect to Arc Length.
· The Line Integral of a Vector Field.
· The Fundamental Theorem of Calculus for line Integrals.
Double Integrals.
· Double Integrals in Polar Coordinates.
Green's Theorem.
· Path Independence and Gradient Fields.
Chapter 3 Review Questions.
4 Differential equations.
Separable Equations.
Homogeneous Equations.
Exact Equations.
Nonexact Equations and Integrating Factors.
First-Order Linear Equations.
Higher-Order Linear Equations with Constant Coefficients.
Chapter 4 Review Questions.
5 Linear algebra.
Solutions of Linear Systems.
Matrices and Matrix Algebra.
· Matrix Operations.
· Identity Matrices and Inverses.
Gaussian Elimination.
Solving Matrix Equations Using A-i.
Vector Spaces.
· The Nullspace.
· Linear Combinations.
· The Rank, Column Space, and Row Space of a Matrix.
· Other Vector Spaces.
Determinants.
· Laplace Expansions.
· The Adjugate Matrix.
· Cramer's Rule.
Linear Transformations.
· Standard Matrix Representative.
· The Rank plus Nullity Theorem.
· A note on Inverses and Compositions.
Eigenvalues and Eigenvectors.
· Eigenspaces.
· The Cayley-Hamilton Theorem.
Chapter 5 Review Questions.
6 Number theory and abstract algebra.
Part A: number Theory.
Divisibility.
· The Division Algorithm.
· Primes.
· The Greatest Common Divisor and the Least Common Multiple.
· The Euclidean Algorithm.
· The Diophantine Equation ax + by = c.
Congruences.
The Congruence Equation ax = b (mod n).
Part B: abstract Algebra.
Binary Structures and the Definition of a Group.
· Examples of Groups.
· Cyclic Groups.
Subgroups.
· Cyclic Subgroups.
· Generators and Relations.
· Some Theorems Concerning Subgroups.
The Concept of Isomorphism.
The Classification of Finite Abelian Groups.
Group Homomorphisms.
Rings.
· Ring Homomorphisms.
· Integral Domains.
Fields.
Chapter 6 Review Questions.
7 Additional topics.
Set Theory.
· Subsets and Complements.
· Union and Intersection.
· Venn Diagrams.
· Cordinality.
Combinatorics.
· Permutations and Combinations.
· The Pigeonhole Principle.
Probability and Statistics.
· Probability Spaces.
· Bernoulli Trials.
· Random Variables.
Point-Set Topology.
· The Subspace Topology.
· The Interior, Exterior, Boundary, limit Points, and Closure of a Set.
· Basis for a Topology.
· The Product Topology.
· Connectedness.
· Compactness.
· Metric Spaces.
· Continuous Functions.
Open Maps and Homeomorphisms.
Real Analysis.
· The Completeness of the Real Numbers.
· Lebesgue Measure.
· Lebesgue Measurable Functions.
· Lebesgue Integrable Functions.
Complex Variables.
· The Polar Form.
· The Exponential form.
Complex Roots.
· Complex Logarithms.
· Complex Powers.
· The Trigonometric Functions.
· The Hyperbolic Functions.
· The Derivative of a function of a Complex Variable.
· The Cauchy-Riemann Equations.
· Analytic functions.
· Complex Line Integrals.
· Theorems Concerning Analytic functions.
· Taylor Series for Functions of a Complex Variable.
· Singularities, Poles, and Laurent Series.
· The Residue Theorem.
8 Solutions to the chapter review questions.
9 Practice test.
10 Practice test answers and explanations.
About the Author.





نظرات کاربران

تمامی حقوق معنوی و مادی وبسایت متعلق به اینترنشنال لایبرری می باشد
نماد اعتماد الکترونیکی