Edexcel AS and A Level Modular Mathematics Core Mathematics 1 C1
1st Edition
Published on 30. September 2016
192 pages
978-1-292-18503-3 (ISBN)
Description
Edexcel and A Level Modular Mathematics C1 features: Student-friendly worked examples and solutions, leading up to a wealth of practice questions. Sample exam papers for thorough exam preparation. Regular review sections consolidate learning. Opportunities for stretch and challenge presented throughout the course. Escalator section to step up from GCSE. PLUS Free LiveText CD-ROM, containing Solutionbank and Exam Caf to support, motivate and inspire students to reach their potential for exam success. Solutionbank contains fully worked solutions with hints and tips for every question in the Student Books. Exam Caf includes a revision planner and checklist as well as a fully worked examination-style paper with examiner commentary.
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Keith Pledger | Dave Wilkins
Edexcel AS and A Level Modular Mathematics Core Mathematics 1 C1
Book
05/2008
Heinemann
€35.29
Shipment within 5-8 weeks
Content
- Cover
- Contents
- About this book
- Chapter 1: Algebra and functions
- 1.1: Simplifying expressions by collecting like terms
- 1.2: The rules of indices
- 1.3: Expanding an expression
- 1.4: Factorising expressions
- 1.5: Factorising quadratic expressions
- 1.6: The rules of indices for all rational exponents
- 1.7: The use and manipulation of surds
- 1.8: Rationalising the denominator of a fraction when it is a surd
- Summary of key points
- Chapter 2: Quadratic functions
- 2.1: Plotting the graphs of quadratic functions
- 2.2: Solving quadratic equations by factorisation
- 2.3: Completing the square
- 2.4: Solving quadratic equations by completing the square
- 2.5: Solving quadratic equations by using the formula
- 2.6: Sketching graphs of quadratic equations
- Summary of key points
- Chapter 3: Equations and inequalities
- 3.1: Solving simultaneous linear equations by elimination
- 3.2: Solving simultaneous linear equations by substitution
- 3.3: Using substitution when one equation is linear and the other is quadratic
- 3.4: Solving linear inequalities
- 3.5: Solving quadratic inequalities
- Summary of key points
- Chapter 4: Sketching curves
- 4.1: Sketching the graphs of cubic functions
- 4.2: Interpreting graphs of cubic functions
- 4.3: Sketching the reciprocal function
- 4.4: Using the intersection points of graphs of functions to solve equations
- 4.5: The effect of the transformations f(x+a), f(x-a), and f(x)+a
- 4.6: The effect of the transformations f(ax) and af(x)
- 4.7: Performing transformations on the sketches of curves
- Summary of key points
- Review Exercise 1
- Chapter 5: Coordinate geometry in the (x , y) plane
- 5.1: The equation of a straight line in the form y=mx+c or ax+by+c=0
- 5.2: The gradient of a straight line
- 5.3: The equation of a straight line of the form y-y1=m(x-x1)
- 5.4: The formula for finding the equation of a straight line
- 5.5: The conditions for two straight lines to be parallel or perpendicular
- Summary of key points
- Chapter 6: Sequences and series
- 6.1: Introduction to sequences
- 6.2: The nth term of a sequence
- 6.3: Sequences generated by a recurrence relationship
- 6.4: Arithmetic sequences
- 6.5: Arithmetic series
- 6.6: The sum to n of an arithmetic series
- 6.7: Using S notation
- Summary of key points
- Chapter 7: Differentiation
- 7.1: The derivative of f(x) as the gradient of the tangent to the graph y=f(x)
- 7.2: Finding the formula for the gradient of xn
- 7.3: Finding the gradient formula of simple functions
- 7.4: The gradient formula for a function where the powers of x are real numbers
- 7.5: Expanding or simplifying functions to make them easier to differentiate
- 7.6: Finding second order derivatives
- 7.7: Finding the rate of change of a function at a particular point
- 7.8: Finding the equation of the tangent and normal to a curve at a point
- Summary of key points
- Chapter 8: Integration
- 8.1: Integrating xn
- 8.2: Integrating simple expressions
- 8.3: Using the integral sign
- 8.4: Simplifying expressions before integrating
- 8.5: Finding the constant of integration
- Summary of key points
- Review Exercise 2
- Practice paper
- Examination style paper
- Formulae you need to remember
- List of symbols and notation
- Answers
- Index
