Application

The science useful in daily life

Discussion

The scientist are always discussing the latest discoveries

Experimental

The experiment is a structured methodology to determine the output by manipulating the input

News

Media to share information around the world

Great Web

Sabtu, 12 Juni 2010

Information

  • Contoh Laporan KKN
Bagi mahasiwa IAIN Syekh Nurjati Cirebon semester VIII (delapan). Link berikut merupakan contoh laporan KKN :

Laporan KKN (download)
Lampiran, berisi teknik-teknik PAR seperti maping, transektoral dan lainnya.(download)
  • Skripsi : Efektivitas Pembelajaran Berbasis Masalah dengan Bantuan Komputer Terhadap Prestasi Belajar Matematika Mahasiswa IAIN Syekh Nurjati Cirebon
Abstrak dll (download)
BAB I (download)
BAB II (download)
BAB III (download)
BAB IV (download)
BAB V (download)
Daftar Pustaka (download)
Kumpulan Lampiran (download)
Rangkuman Skripsi (download)

  • Form Surat Izin Penelitian dan SK (download)
  • Bagi mahasiwa IAIN Syekh Nurjati Cirebon semester VII (tujuh). Link berikut merupakan contoh laporan PPL 2 :
download : Laporan PPL 2.

Software

Book (Buku)

Module

Software

Kuliah

Sabtu, 05 Juni 2010

Collection History of Mathematics

The area of study known as the history of mathematics is primarily an investigation into the origin of discoveries in mathematics and, to a lesser extent, an investigation into the mathematical methods and notation of the past.

Before the modern age and the worldwide spread of knowledge, written examples of new mathematical developments have come to light only in a few locales. The most ancient mathematical texts available are Plimpton 322 (Babylonian mathematics c. 1900 BC), the Rhind Mathematical Papyrus (Egyptian mathematics c. 2000-1800 BC) and the Moscow Mathematical Papyrus (Egyptian mathematics c. 1890 BC). All of these texts concern the so-called Pythagorean theorem, which seems to be the most ancient and widespread mathematical development after basic arithmetic and geometry.

The Greek and Hellenistic contribution greatly refined the methods (especially through the introduction of deductive reasoning and mathematical rigor in proofs) and expanded the subject matter of mathematics. The study of mathematics as a subject in its own right begins in the 6th century BC with the Pythagoreans, who coined the term "mathematics" from the ancient Greek μάθημα (mathema), meaning "subject of instruction". Chinese mathematics made early contributions, including a place value system. The Hindu-Arabic numeral system and the rules for the use of its operations, in use throughout the world today, likely evolved over the course of the first millennium AD in India and was transmitted to the west via Islamic mathematics. Islamic mathematics, in turn, developed and expanded the mathematics known to these civilizations. Many Greek and Arabic texts on mathematics were then translated into Latin, which led to further development of mathematics in medieval Europe.

From ancient times through the Middle Ages, bursts of mathematical creativity were often followed by centuries of stagnation. Beginning in Renaissance Italy in the 16th century, new mathematical developments, interacting with new scientific discoveries, were made at an increasing pace that continues through the present day.

Selasa, 18 Mei 2010

Modul Program Linear

Linear programming (LP) is a mathematical method for determining a way to achieve the best outcome (such as maximum profit or lowest cost) in a given mathematical model for some list of requirements represented as linear relationships.

More formally, linear programming is a technique for the optimation of a linear objective function, subject to linear quality and linear inequality constraints. Given a polytope and a real -valued
affine function defined on this polytope, a linear programming method will find a point on the polytope where this function has the smallest (or largest) value if such point exists, by searching through the polytope vertices.

Linear programming can be applied to various fields of study. It is used most extensively in business and economics, but can also be utilized for some engineering problems. Industries that use linear programming models include transportation, energy, telecommunications, and manufacturing. It has proved useful in modeling diverse types of problems in planning, routing, scheduling, assignment, and design.


Program Linear.Pdf

Modul Metode Numerik

Materi metode numerik tidak lain Regula falsi, secant, newton rapshon, iterasi titik tetap dll... masih bingung??? cape deh.....
Sedot aja filenye dengan mengklik link di bawah ini
(Methode of numeric) Metode Numerik.pdf

Senin, 17 Mei 2010

Buku Dasar-Dasar Aljabar Abstrak dan Linear

Silahkan download buku Elementary Algebra Abstraction and Linear. (Download)

Minggu, 16 Mei 2010

Software Analisis Butir Item

Sedulur-Sedulur kalau ada software anates, ngapain analisis soal pake manual??
Download aja link dibawah. ok...
Download : Anates (Software Analyse Item)

Kamis, 13 Mei 2010

Algebra linear

Linear algebra is a branch of mathematics that studies vectors. Working according to certain rules, it mainly uses families of vectors called vector spaces or linear spaces, along with functions that input one vector and output another. Such functions that are well-behaved are called linear maps (or linear transformations or linear operators) and can always be represented by matrices. Linear algebra is central to modern mathematics and its applications. An elementary application of linear algebra is to find the solution of a system of linear equations in several unknowns. More advanced applications are ubiquitous in areas as diverse as abstract algebra and functional analysis. Linear algebra has a concrete representation in analytic geometry and is generalized in operator theory and in module theory. It has extensive applications in engineering, physics, natural sciences and the social sciences. Nonlinear mathematical models can often be approximated by linear ones.

buku aljabar linear (book algebra linear).pdf

Trik Pemrograman dalam Microsoft Excel

Excel merupakan software yang sangat serbaguna tapi banyak orang yang belum luwes akan ini. download aja modulnya yah...
Modul Excel (Pemrograman in Microsoft Excel).pdf

Logika

Mathematical logic (also known as symbolic logic) is a subfield of mathematics with close connections to computer science and philosophical logic. The field includes both the mathematical study of logic and the applications of formal logic to other areas of mathematics. The unifying themes in mathematical logic include the study of the expressive power of formal systems and the deductive power of formal proof systems.

Mathematical logic is often divided into the fields of set theory, model theory, recursion theory, and proof theory. These areas share basic results on logic, particularly first-order logic, and definability. In computer science (particularly in the ACM Classification) mathematical logic encompasses additional topics not detailed in this article; see logic in computer science for those.

Since its inception, mathematical logic has contributed to, and has been motivated by, the study of foundations of mathematics. This study began in the late 19th century with the development of axiomatic frameworks for geometry, arithmetic, and analysis. In the early 20th century it was shaped by David Hilbert's program to prove the consistency of foundational theories. Results of Kurt Gödel, Gerhard Gentzen, and others provided partial resolution to the program, and clarified the issues involved in proving consistency. Work in set theory showed that almost all ordinary mathematics can be formalized in terms of sets, although there are some theorems that cannot be proven in common axiom systems for set theory. Contemporary work in the foundations of mathematics often focuses on establishing which parts of mathematics can be formalized in particular formal systems, rather than trying to find theories in which all of mathematics can be developed.

Logika(Logic).pdf

Differential of Equation

Differential equations arise in many problems in physics, engineering, etc. The following examples show how to solve differential equations in a few simple cases when an exact solution exists.
(equation of differensial).pdf

Algebra Abstraction

Abstract algebra is the subject area of mathematics that studies algebraic structures, such as groups, rings, fields, modules, vector spaces, and algebras. The phrase abstract algebra was coined at the turn of the 20th century to distinguish this area from what was normally referred to as algebra, the study of the rules for manipulating formulae and algebraic expressions involving unknowns and real or complex numbers, often now called elementary algebra. The distinction is rarely made in more recent writings.

Contemporary mathematics and mathematical physics make extensive use of abstract algebra; for example, theoretical physics draws on Lie algebras. Subject areas such as algebraic number theory, algebraic topology, and algebraic geometry apply algebraic methods to other areas of mathematics. Representation theory, roughly speaking, takes the 'abstract' out of 'abstract algebra', studying the concrete side of a given structure; see model theory.

Two mathematical subject areas that study the properties of algebraic structures viewed as a whole are universal algebra and category theory. Algebraic structures, together with the associated homomorphisms, form categories. Category theory is a powerful formalism for studying and comparing different algebraic structures.
(Algebra Abstraction).pdf

Number Theory

Number theory is the branch of pure mathematics concerned with the properties of numbers in general, and integers in particular, as well as the wider classes of problems that arise from their study.

Number theory may be subdivided into several fields, according to the methods used and the type of questions investigated.

The terms "arithmetic" or "the higher arithmetic" as nouns are also used to refer to elementary number theory. These are somewhat older terms, which are no longer as popular as they once were. However the word "arithmetic" is popularly used as an adjective rather than the more cumbersome phrase "number-theoretic", and also "arithmetic of" rather than "number theory of", e.g. arithmetic geometry, arithmetic functions, arithmetic of elliptic curves.

Number Theory .pdf

Mathematics Instructional Media

Compilation media study of mathematics :
1. vector area (download)
2. trigonometry (download)
3. equation of square(download)
4. equation of tangent(download)
5. crossed multiplication (download)
6. applying of sine formula and of cosinus(download)
7. drawing to wake up room(download)
8. matrix (download)
9. cyrcle (download)
10. composition of transformasi(download)
11. combination (download)
12 multiplication method (download)
13. determinant gathering(download)
14. function equation of exponent(download)
15. line and deret (download)

Transformation Geometry

In mathematics, transformation geometry is a name for a pedagogic theory for teaching Euclidean geometry, based on the Erlangen programme. Felix Klein, who pioneered this point of view, was himself interested in mathematical education. It took many years, though, for his "modern" point of view to have much effect, with the synthetic geometry remaining dominant. In the end, the reform of geometry teaching came simultaneously with the New Math movement.

An exploration of transformation geometry often begins with a study of reflection symmetry as found in daily life. The first real transformation is reflection in a line or reflection against an axis. The composition of two reflections results in a rotation when the lines intersect, or a translation when they are parallel. Thus through transformations students learn about Euclidean plane isometry. An entertaining application of reflection in a line occurs in a proof of the one-seventh area triangle found in any triangle.

Another transformation introduced to young students is the dilation. However, the reflection in a circle transformation seems inappropriate for lower grades. Thus inversive geometry, a larger study than grade school transformation geometry, is usually reserved for college students.

Experiments with concrete symmetry groups make way for abstract group theory. Other concrete activities use computations with complex numbers, hypercomplex numbers, or matrices to express transformation geometry. Such transformation geometry lessons present an alternate view that contrasts with classical synthetic geometry. When students then encounter analytic geometry, the ideas of coordinate rotations and reflections follow easily. All these concepts prepare for linear algebra where the reflection concept is expanded.
(transformation geometry).pdf

Kumpulan tutorial flash

Jika anda ingin lebih mendalami flash, silahkan klik link di bawah ini:
Tutorial Flash.pdf

Mobile Learning Mathematics

Jika anda termasuk matematikawan yang mobile. silahkan download Materi Matenatika untuk di handphone di bawah ini :
Math for Handphone

Calculus

Calculus (Latin, calculus, a small stone used for counting) is a branch of mathematics focused on limits, functions, derivatives, integrals, and infinite series. This subject constitutes a major part of modern mathematics education. It has two major branches, differential calculus and integral calculus, which are related by the fundamental theorem of calculus. Calculus is the study of change, in the same way that geometry is the study of shape and algebra is the study of operations and their application to solving equations. A course in calculus is a gateway to other, more advanced courses in mathematics devoted to the study of functions and limits, broadly called mathematical analysis. Calculus has widespread applications in science, economics, and engineering and can solve many problems for which algebra alone is insufficient.

Historically, calculus was called "the calculus of infinitesimals", or "infinitesimal calculus". More generally, calculus (plural calculi) may refer to any method or system of calculation guided by the symbolic manipulation of expressions. Some examples of other well-known calculi are propositional calculus, variational calculus, lambda calculus, pi calculus, and join calculus.
(calculus).pdf

Mathematical statistics

Mathematical statistics is the study of statistics from a mathematical standpoint, using probability theory as well as other branches of mathematics such as linear algebra and analysis. The term "mathematical statistics" is closely related to the term "statistical theory" but also embraces modelling for actuarial science and non-statistical probability theory, particularly in Scandinavia.

Statistics deals with gaining information from data. In practice, data often contain some randomness or uncertainty. Statistics handles such data using methods of probability theory.

modul statistik matematika (statistic of mathematic).pdf

modul spss

Sahabat Indonesia yang super (hayah gaya gw dah kayak Mario Lawalata eh salah Mario Teguh) :D gw mo berbagi nie modul spss (padahal gw jg blom jago² bgt c):P cuman pengen berbagi aja....
Langsung dongdot aja disini ...

modul aljabar matriks berbantuan matlab

buat yg butuh bahan pelajaran aljabar matrks berbantuan matlab download disini aja ga usah nyari kmana² lagi langsung sedot aja.....
download modul : algebra of matrix using matlab.pdf