A quick upload: this is a pretty straight forward worksheet to expose students to the concept that idioms are culture specific. I’ve found some idioms on a couple of websites, transferred them to a worksheet, and invited students to guess what they might mean.
I’d use this in an introductory lesson for a poetry or creative writing unit, where I’m trying to get students to understand the difference between ‘figurative’ and ‘literal’. A tip: look on Youtube for videos of kids acting out idioms literally. Lots of fun to be had. Another fun one is to get kids to act out or draw idioms, getting the class to guess a la Pictionary or Charades.
This year I’ve picked up both Year 9 HASS classes at my small site. The second depth study – Making a Nation – promised to be mind numbingly dull to deliver, with its focus on early Australian history and that thrilling topic ‘Federation’. I vaguely remember memorising mnemonics regarding the reasons for Federation during my 90’s high school career and entered into the topic with a heavy heart.
However I have to commend the Australian Curriculum in this area: the topic is now filled with enough blood and controversy to keep my middle schooler audience happy. Why didn’t we study Indigenous resistance fighters when I was in high school, I ask? Afghan cameleers in the outback are fascinating. Sure, the usual list of ‘key [white male] players’ is required to be covered and the events leading up to Federation (snore) but at least there’s some good stuff out there.
In fact there’s enough out there in the internet ether that I haven’t needed to resort to developing many resources myself. This page will collect the best of what I’ve found.
Australian students cover first contact, exploration, settlement, convicts and the Gold Rush in primary school years (from Year 4 onwards). Many resources available online target this age group and are simplistic. Although Year 9s cover similar territory, I felt the focus should be more on exploring bias, differing viewpoints and controversies. Another suggestion: avoid resources which describe Europeans ‘discovering’ Australia. These are outdated.
Yagan: My students really engaged with the story of Noongar warrior and leader Yagan, who fought back against settlers in his homeland. His story would make a great film as it features misunderstandings, betrayal and loss. ABC commissioned a great documentary – Yagan (2013) – which tells parallel stories of Yagan’s life (through gritty recreations) and his family’s bid to have his head returned from England, where it had been sent 160 years ago as a ‘souvenir’. We watched the documentary on Clickview (which I don’t recommend – it was frustratingly jumpy and fuzzy), but a DVD can be purchased from The Education Shop. ATOM has a study guide for purchase here.
Changing map of Australia: I used this Wikipedia page to quickly throw together a worksheet where students had to cut / paste each map with its matching description. Took 20 minutes and isn’t too difficult. Gets kids reading and reasoning.
Worksheet: PDF / PPTX (original file for editing and answer sheet)
Why Federate? I found this semi-roleplaying activity on TES and I’m going to give it a go tomorrow. Basically, the resource includes a series of roleplaying cards representing each colony. Students work through a series of questions and then report back to the class about whether their colony would vote for Federation or not. I’ll be using it as an intro to the reasons for Federation.
In the evenings, while I devour Netflix, I’ll often have something engaging but brain numbing to help wind down. Generally it’s knitting or sewing, but recently it’s been ‘adult’ colouring in. Colouring in the latest relaxation-rage, dontcha know, and I’ve got the bug: I’ve spent far too many nights trawling through Pinterest for colouring pages (Islamic Geometry! Art Noveau! Zentangles! damnit!) and too much money splurging on Sharpies. Anyway, I discovered Hattifant’s Kaleidocycles and now I’m obsessed. Following a night spent colouring and constructing these geometric wonders, I found myself with unusually small Year 9 class to occupy. They’re easy to colour and construct, making them an ideal time filler and the kids flip out when they see the rotation. I bet there’s a decent Maths-last-lesson-on-a-Friday-afternoon in there.
Kaleidocycles are paper tetrahedron rings which rotate endlessly and reveal, kaleidoscope-like, patterns (they are sometimes called ‘hexa flexagons’ or similar). They were a thing in the 70’s when the M.C. Escher Kaleidocycle book first came out. The most popular kind feature six tetrahedron segments (hexagonal) but as you can see at – the brilliant but under-designed geometric paper craft site – Korthal Saltes, there are multiple types. There is geometry involved which is fascinating – check out Mathematische-Basteleien’s Kaleidocyle Page or this PDF report on the mathematics – and the colouring is fun, but to tell you the truth, it’s all about how awesome they look when you rotate them. However, consider the possibilities for the classroom, besides a time filler activity. Obviously there’s a place as a maths activity, perhaps in compass skills. Consider what you could put on the template: vocabulary, equations, times tables, cheat sheet notes or a calendar:
There are hundreds of designs out there, as a quick Google Image search for ‘kaleidocycles’ will show. It is also relatively easy to design your own. These were worth a mention: Hattifant’s Flower Kaleidocycle was my first: print the printable (JPG), colour it in, and then follow the folding instructions on the website. There’s also a good YouTube instruction video. She also has a stripey animal one which some of my students didn’t mind, and links to a Frozen and superhero pre-coloured one.
These stylish stripey kaleidocycles by Miniecocan easily be printed from this PDF:
This coloured coral oneby artist Eveline Kolijn is most spectacularly pretty:
I had a go at creating some of my own; click on the image to download and print away:
The stars and rays look quite pretty when it rotates:
If you make one of these, I’d love it if you could send a photo to see how they turned out! Email firstname.lastname@example.org.
Design Your Own
A quick Google search for kaleidocycles will bring you to the granddaddy of awesomeness that is Foldplay. Plug in your photos and Foldplay will make a kaleidocycle printable for you. I made this one from a collection of mandala colouring images I had saved: it took me a minute. You could add photos and diagrams of the topics you’re creating; or your students could choose which pictures they wanted to make their own.
Blank templates are easy enough to find, including this PDFfrom Minieco. Most are designed using tabs. Here is a template I drew up quickly:
And again without the fold lines:
Click on the thumbnails to open and save the larger JPG.
If you’re going to deliver a maths lesson on compass and protractor skills, start your planning at Mathematische-Basteleien. Meanwhile this Instructable on Kaleidocycles shows you how to draw up a template from scratch. At first I thought I could get the correct dimensions of the base diamond by splitting a hexagon equally in three: this would make the individual diamonds easy to design by using a compass. However it turns out that kaleidocycles designed using diamonds of 60 and 120 degrees are too tight to rotate. Instead, the angles of the kaleidocycle tetrahedrons are slightly squatter:
Keep this in mind if you are drawing them using a compass and ruler (which I initially did).
I found that ‘scoring’ the folds before folding made the kaleidocycles’ rotation smoother. The best kaleidocycles I made were printed on glossy photo paper which was 180gsm. the 220gsm card at school was somewhat clunkier. Paper glue seems to ‘grab’ the photo paper, making the bonds stronger: otherwise you generally need to rely on double sided tape to hold the joins. If you’re looking for construction instructions, I still quite like Hattifant’s Kaleidocycle page and the YouTube instruction video. Most kaleidocycle templates – including those on Foldplay – use ‘tabs’ to join the ring. I find that these tabs don’t quite cut it and often the ring breaks after multiple rotations. An alternative is to create a template with an extra row and column of triangles/diamonds to ‘glue over’ the opposing faces as per the templates on Math N Stuff (they call it the ‘net’ method):