Five “spiders” with six (I know…) questions on each covering length, capacity and mass. The final two have mixed questions but they start at “12 o’clock” and work clockwise in difficulty… I have also left some specific units required out to allow students to choose and you, as the teacher, to add extra tasks of find as many possible answers etc.

Three sheets on error intervals and bounds (including calculations). There are six questions but ten possible answers to choose from so students can’t guess but can check if their answer is correct.

This is an activity based on the daytime quiz show “Impossible” where a question is asked and three options given: one correct, one incorrect but could be correct if the question was slightly different (partial answer), and one that is impossible (cannot be the answer). This is designed to be a discussion/reasoning activity where students find the correct answer then discuss why the other two options are impossible or incomplete. Topics include HCF, fractions, percentages, bounds, standard form, ratio, proportion, indices.

Based on the daytime gameshow where one question has three options: one correct, one incorrect but correct in a different context, one impossible (wrong). This is designed to test students’ knowledge then their reasoning to find which are the incorrect and impossible answers and why. Topics include: area, angles (parallel lines and polygons), circle theorems, vectors, transformations and more. There are 12 questions…

The usual “answer the questions, reveal the punchline” this time involving finding the equation of a normal to to curve.

Having been over a load of exam papers recently I decided to put together some statements regarding number (odd, even, primes), use of the identity sign, graphs, ratio; there are seven slides in total (plus answers) with increasingly difficult statements to cater for a whole class. The idea is to generate discussion and mathematical thinking, probably at the start of a lesson but use it when you like (if at all).

There are twelve transformations here, all of which have more than one solution; this asks students to find as many solutions that work, including reflections, translations, rotations and enlargements with negative scale factors. I did this with a class and offered rewards for any solutions I hadn’t listed which seemed to motivate them even more! Solutions are on a separate slide to enable printing.

There are four slides (and a template so you can create your own); there are 3 or 4 digits and students need to achieve certain number properties using add, subtract, multiply or divide and brackets where necessary. Many of the properties can be achieved in multiple ways (I think!) so this should create some discussion and allow for some challenge. I have given an example of a solution for each but there are more so students can demonstrate their thinking.

Another fish joke revealed upon converting some metric measures. Self-marking so useful both in class or online.

Various calculations involving fractions, decimals and percentages; students need to change an element of each to meet the requirements listed. Many of the answers can be achieved in numerous ways so this should create discussion and challenge. Answer slide that wasn’t complete is now complete…

Ultimately this is a substitution exercise that reveals a joke. These seem popular with students who like getting the joke first and can be used in most classroom/homework situations. This involves mainly quadratic curves but also a couple of cubics and a reciprocal.

Various questions involving pressure, including converting between different measurements of pressure. The joke is related to fish hence the name of the resource. These are ideal for online lessons, homeworks or in class.

Four slides each containing four questions; the answer to each question is the same (and in the middle of the slide) but parts of the question are missing. Students need to find the missing values in the question so that they can get the answer stated. Some questions have single answers, others have multiple answers (I have tried to give algebraic answers where I can) and asking students to generalise answers could be an extension. These have proven popular in class and lead to good reasoning discussions.

Three sets of questions where the answers appear on the sheet as well; this allows for the students who are understanding the topic to know that they are because their answers are on the sheet already, leaving the teacher to help those who need it. There are 3 sheets in total of increasing difficulty. I tend to use these at the start of a topic or a starter before moving on to the next stage.

This was left over from ages ago and I’ve finally got around to finishing it! Name the inequalities represented on the the graph given the shaded region basically. Answers are on the sheet so that students can just get on unless they are completely stuck.

There are four sheets that each tackle a different skill using functions: substitution, inverse, domain/range, composite. The answers appear on the sheet so that confident students can self-check and not bother the teacher too much, whilst said teacher (presumably you) helps those who require it. These have worked well both in class and during online lessons.

Six questions, ten answer options. The questions are all based around similar shapes. These are good for students to just get on with as the answers appear on the sheet.

This resource uses tables when expanding and factorising but you can edit if you want to do something else. Essentially this leads students through forwards and backwards through expanding and factorising two brackets, and should lead to discussion. There is an extension where a is not 1.

Just two questions on correlation and a bonus question on measures of location involving bounds, but Erica is still having a bit of a nightmare! Can your students explain where Erica has gone wrong so that she doesn’t make the same mistake again?

Another one of the “answer the questions, reveal the joke” classics (the joke is a cracker by the way). This is an attempt to force students to solve equations rather than try numbers as I am seeing some of this with some students.