Staff

This pack contains all of the mathcentre workbooks for use with students who want to 'teach themselves'.

You can download the full pack here.

To view the individual resources contained in this pack, please select from the list below

• a cos x +b sin x = Rcos(x-a)
• Arithmetic and Geometric Progressions
• Cartesian components of vectors
• Completing the square
• Completing the square - maxima and minima
• Composition of functions
• Conic sections
• Cubic equations
• Decimals
• Differentiating sin(x) and cos(x) from first principles
• Differentiation by taking logarithms
• Differentiation from first principles
• Differentiation from first principles (powers of x)
• Differentiation of the logarithm and exponential functions
• Equations of a straight line
• Expanding, or removing brackets
• Exponential and logarithm functions
• Factorising quadratics
• Finding areas by integration
• Fractions - adding and subtracting
• Fractions - basic ideas
• Fractions - multiplying and dividing
• Further table of derivatives
• Hyperbolic functions
• Indices or Powers
• Integration as a summation
• Integration by parts
• Integration by substitution
• Integration that leads to logarithms
• Integration using a table of anti-derivatives
• Integration using partial fractions 1
• Integration using partial fractions 2
• Integration using trig identities and trig substitutions.
• Introduction to functions
• Introduction to vectors
• Inverse functions
• Limits of functions
• Limits of sequences
• Linear equations in one variable
• Linear functions
• Logarithms
• Mathematical language
• Parametric differentiation
• Partial fractions
• Pascal's triangle and the binomial theorem
• Percentages
• Polar coordinates
• Polynomial division
• Polynomial functions
• Properties of straight line segments
• Quadratic equations
• Radians
• Ratio
• Rules of arithmetic
• Sigma notation
• Simplifying Fractions
• Simultaneous linear equations
• Solving inequalities
• Substitution and formulae
• Surds and other roots
• Table of derivatives
• tangents and normals
• The Chain Rule
• The geometry of a circle
• The gradient of a straight line segment
• The product rule
• The quotient rule
• The scalar product
• The sum of an infinite series
• The vector product
• Transposition, or rearranging formulae
• Triangle formulae
• Trigonometric equations
• Trigonometric functions
• Trigonometric identities
• Volumes of solids of revolution