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Archive for December 2010

Custom Social Science Paper

Social science papers are scholarly writings meant for the social science field or profession. These social science papers may include essays, research papers, term papers, book or paper reviews among many other forms of scholarly writings. Social science papers are used to express academic ideas and concepts as well as findings within the social science field of study that is dedicated to exploring the human society. These papers are commonly written by students studying in various fields of social science which is slightly different from the natural sciences. These fields may include communication, anthropology, geography, law, economics, archaeology, political science, linguistics, psychology and international studies-just to mention but a few.

Social science should have some basic features which are defined by the academic writing style used to write the social science papers. A part from the style used, the papers should also have the following features in their writing. Firstly, social science papers should present a general introduction that outlines the context of the social science paper. This should contain a thesis statement towards its end. This statement acts as the basis of the argument and any other ideas or propositions that may be made within the social science papers. The statement should be supported from within the body of the essay. The second feature of social science papers is the body. This part presents the argument in a clear and succinct manner whilst using the presented evidence to support the earlier stated statement. This supportive information may be presented in various forms including the use of figures, theories and facts. Therefore, evidence is a crucial feature in supporting the content of any social science papers. The supportive information presented should be clearly in support of the thesis, and the writer of the social science papers should strive to show how the presented material does support the thesis. Thus the manner in which the supportive information is presented should be orderly and easy to understand.

Citations are another common feature in the writing of social science papers. These are used to present evidence in forms of paraphrased or directly quoted secondary sources. Citations are important because they help the reader to follow through your information sources as well as to structure your argument in their own context. Citations should be done in accordance to the stipulated academic writing styles chosen by the assigning tutor or lecturer. The bibliography is also a common feature in the writing of social science papers. The writing of a bibliography for any social science papers should follow the stipulations of the academic writing style used within the document for citations. Prior to writing the bibliography the writer of the social science papers should also include a conclusion section.

A feature that is important in social science papers because it sums up the argument within the social science papers. In the conclusion section of the social science papers the writer re-states the thesis and argument presented within the social science papers. Thereafter, the writer should state the significance and implication of the findings or facts presented within his or her argument. This explanation may also involve how the information presented may be applied in real life situations of day-to-day life. In order to have a clear flow of information students are advised to follow this outline for consistency and clarity enhancement.

Singapore Maths Exam Papers, Questions

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[ Additional Algebra

Simultaneous Equations

1. Simultaneous Linear and Non-Linear Equations in Two Unknowns

Polynomials and Partial Fractions

1. Identities

2. The Remainder Theorem

3. The Factor Theorem

4. Factorisation of Cubic Expressions

5. Partial Fractions

Quadratic Equations and Inequalities

1. Symmetric Properties of the Roots of a Quadratic Equation

2. Discriminant and Nature of Roots of a Quadratic Equation

3. Quadratic Inequalities

The Modulus Function

1. Absolute Value and its Graph

Indices, Surds and Logarithms

1. Indices

2. Solving Exponential Equations

3. Surds

4. Logarithms

5. Laws of Logarithms

6. Common Logarithms and Natural Logarithms

7. Change of Base of Logarithms

The Binomial Theorem

1. Binomial Expansion

2. Binomial Theorem

Coordinate Geometry

Coordinate Geometry of Straight Lines

1. Midpoint of Line Segment

2. Parallel and Perpendicular Lines

3. Equation of a Straight Line

4. Area of Plane Figures (Given the vertices)

5. Linear Law

Matrices

Matrices and Their Applications

1. The Inverse Matrix

2. Using Matrices to Solve Simultaneous Equations

Additional Trigonometry

Trigonometric Ratios and Equations

1. Trigonometric Ratios and General Angles

2. Trigonometric Ratios of Any Angles

3. Graphs of Trigonometric Functions

4. Absolute Valued Trigonometric Functions

5. Simple Trigonometric Equations

6. Trigonometric Ratios of Cosecant Secant and Cotangent

7. Fundamental Identities

8. Proving of Identities

Further Trigonometric Identities

1. Addition Formulae

2. Double Angle Formulae

3. R-Formulae

4. Factor Formulae

Additional Geometry

Geometrical Proofs

1. Simple Examples in Geometric Proof

2. The Midpoint and Intercept Theorem

3. The Alternate Segment, Intersecting Chords and Tangent-Secant Theorems

Further Coordinate Geometry

1. Equation of a Circle

2. Graphs of Equations

Calculus

Differentiation

1. Limits, Gradients and Power Rule

2. Chain Rule

3. Product Rule

4. Quotient Rule

Applications of Differentiation

1. Equation of Tangent and Normal to a Curve

2. Connected Rates of Change

3. Maximum and Minimum Points

Differentiation of Functions

1. Differentiation of Trigonometric Functions

2. Differentiation of Exponential Functions

3. Differentiation of Logarithmic Functions

Integration (Indefinite Integral)

1. Introduction to Integration

2. Integration of Functions Involving Linear Factors

3. Integration of Trigonometric Functions

4. Integration of Exponential Functions

5. Integration of Functions of the form 1/(ax + b)

Definite Integral

1. Introduction to Definite Integral

2. Area under a Curve

Kinematics

1. Displacement, Velocity and Acceleration]