I provide comprehensive worksheets to revise a particular topic (always with answers included) as well as extension materials, for pupils ranging from age about 11 to 16+.
All of my premium resources have a UK and US version.
I provide comprehensive worksheets to revise a particular topic (always with answers included) as well as extension materials, for pupils ranging from age about 11 to 16+.
All of my premium resources have a UK and US version.
Two pages of simplification, beginning easy (finding fractions equivalent to 1/2) and building up to more difficult questions (simplify 14/49).
The aim is to highlight the similarity between finding equivalent fractions and simplifying, so pupils will recognise that they are really the same thing.
Good for lower ability classes.
A worksheet of practice questions on everything to do with Higher Functions.
domain and range
max value of a function
inverse functions
tangent to a function
showing a function is always positive
sketch of a function
differentiating a function
quadratic inequalities
A write-on worksheet with 18 short questions revising exact values of trigonometry,
Most questions simple e.g. sin(60) and also includes angles above 90 degrees, radians and a few questions on inverse trig.
Solutions at the end.
A short Power Point explaining what VAT is, what you have to pay it on, and finishing with a question about Jaffa Cakes.
Answers included on the Power Point.
Some easy questions as lesson starters.
- Finding simple percentages, like 10% or 15%
- Finding any percentage, like 23% or 92%
- Finding percentage increases and decreases
- Converting between fractions, percentages, decimals
Answers included on the Power Point.
Proofs of some of the key formulas in Advanced Higher Statistics. Not required for the course but some pupils (and teachers) may find it interesting.
proof the two ways of writing the variance formula are equivalent
proof that using the ‘divide by n-1’ formula gives the best estimate of a population variance
proof of Bayes Theorem
proof of laws of expectation and variance
proof of the origin of the Poisson formula, and of the mean and variance
proof of mean and variance for uniform discrete
proof of mean and variance for uniform continuous
proof that using proportions and the normal approximation to a binomial are equivalent
proof a line of best fit goes through the average point
proof the line of best fit gives the least squares
proof of SSR formula
proof in bivariate analysis DF=n-2
proof test slope parameter nonzero and coefficient of correlation nonzero are equivalent
Building up and using the skills for Pythagoras:
squaring
square rooting
short side
long side
mix of short and long side
some word problems.
Answers included at the end.
Seven christmas themed questions on the following topics:
adding fractions, angles in triangles, dividing with fractions, substitution, negative numbers
A Power Point to (start to) answer the question of why we have 60 minutes in an hour. Wouldn't it be much easier if there were 100?
Includes a few simple questions for pupils on finding fractions of 60.
Practice Questions on one-sample and two-sample versions of the following tests
• z-test for a difference in population means
• t-test for a difference in population means (including paired)
• z-test for a difference in population proportions
At last! An explanation for why mathematicians like Radians. Divided into six categories
Pi is great
Rotation Speed
Drawing Graphs
Calculus
Sine expansion Formula
Spherical Trigonometry
Includes short questions on each category
A Powerpoint of Pythagoras questions covering the following topics:
Squaring and square rooting
Solving the equations that result from Pythagoras equations
Finding long and short sides on triangles(with and without a calculator)
‘Double Pythagoras’ with two applications
3D Pythagoras with a space diagonal
Distance between co-ordinates
Converse of Pythagoras
Answers at the bottom of each slide
These are extensive notes that I have made to teach this SQA Course.
Includes many example questions and follow ups on Excel.
I’ve also included here a course outline, essential exam skills and a practice exam with solutions.
*Updated 2020 to have Course Notes for pupils (with spaces for answers) and Course Notes for teachers (answers filled in)
*Updated 2022 with corrections
This is a six round team picture quiz that takes about 50-75 minutes to do completely.
The questions are not too serious and everyone should be able to have a good guess.
Full solutions included.
(updated 200)
This is a five round team quiz that takes about 50-75 minutes to do completely.
The questions are not too serious and everyone should be able to have a good guess.
Full solutions included.
(Updated 2022)
This is a series of questions that will guide pupils from thinking only in numbers to thinking algebraically.
The questions are increasingly challenging, finishing with some that require a lot of thought and can be investigated further.
Several revision Powerpoints and mixed revision worksheets.
Many topics covered but in particular Binomial Theorem, Complex Numbers, Partial Fractions, Euclid and Proof.
All with either short answers or full solutions
Includes topic-specific revision material on the following topics, as Powerpoints and PDFs.
Binomial Theorem
Complex Numbers
Binomial Theorem and Complex Numbers
Loci of Complex Numbers
Matrices
Number Theory
Partial Fractions
Indices (revision of easier material to help with binomial theorem)
Sequences