The Solid Caravan Company is planning to sell some avant garde caravans of different mathematical shapes but need to put each design's capacity in the brochure in cubic metres. Can you help calculate the volume in each case? Cube, cuboid, cylinder, triangular prism, square-based pyramid and cone shapes used. (The maximum width has to be 2.9m to avoid requiring a police escort for being a "wide load" by the way).

The dull version with no logos - shading regions using "no fly zones".

Various ratio questions (5 on each sheet) with 3 possible answers for each. Every answer is linked to a QR Code that links to a music video containing a number or colour. Get the code and defuse the bomb.

I wanted to give a real life concept for inequalities so came up with this. When my classes did it some used the number line and some didn't; I left it up to them.

Solve the inequalities, choose the correct answer from the list and you will get an anagram.

Select the correct answer from the list given that satisfies the inequalities. It will produce an anagram...

This does what it says on the tin - nothing fancy, just inequalities and number lines.

Five topics from C2 - a question on each. The students have 3 options to choose from, then scan the appropriate QR code (which takes them to a song or artist with a number in the title). Once they have all five correct answers they can "defuse the bomb" with the code. All QR codes scan to a song or artist with a number in them so they can't cheat. I have done some worked solutions too.

Five topics from C1 - a question on each. The students have 3 options to choose from, then scan the appropriate QR code (which takes them to a song or artist with a number in the title). Once they have all five correct answers they can "defuse the bomb" with the code. All QR codes scan to a song or artist with a number in them so they can't cheat. I have done some worked solutions too.

This presentation just takes you through definite integrals and uses questions from Edexcel; please don't expect anything flashy. If the animations get mixed up I apologise but for some reason Equation Editor doesn't have square brackets onto which one can put limits! Annoying.

One of my Year 10s suggested doing something to do with ice cream cones, so here it is. A functional/real life question involving sectors of circles in a logo design and whether the design is affordable. Involves perimeter and area of sectors.

Somebody's eaten some of the pizza that Paolo has prepared for an event. Does he have enough pizza remaining to fulfil the order?

This does what it says on the tin really - find the area and perimeter of the sectors of circles.

Charles Xavier has asked Wolverine to run an angles course this term but Wolverine's angle knowledge is a little rusty. Can you answer the questions and explain to Wolverine which angle property you've used? Contains the following: on a line, around a point, in a triangle, in a quadrilateral, parallel lines

Three sheets varying from basic up to difficult. Angles 1 - lines, around a point, triangles. Angles 2 - parallel lines, polygons. Angles 3 - circle theorems. Each QR code links to a song where the band or song contains either a number or colour and they must find the final code. Could lead onto questioning and explanations as to how they arrived at their answer.

Answer the question, scan the right QR code and find the code that will defuse The Mathematician's latest bomb!

Construct the shapes Deputy Crimes needs for the tools he wants to aid his survival as well as cutting a couple of things in half using only a ruler and a protractor.

The survivors have found some mathematically shaped islands which are zombie free. Find the area and perimeter of the islands to see how many people can live on them and how much fencing is needed to keep zombies out. Rectangles, triangle, parallelogram, trapezium, circle and compound shapes involved.

Deputy Nick Crimes needs to navigate at night using bearings and exact distances between locations to avoid zombies. Can you find the bearings and distances he requires?

Guide Deputy Nick Crimes past the shufflers and nibblers (zombies) by construction accurate paths upon which he must travel and loci upon which he must pay close attention. Six different situations involving perpendicular bisectors, angle bisectors and loci. Worksheet available for student to draw on and PowerPoint has animated answers.