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Preview of Weekly Calendar for 24-25 School Year (August-June)

Weekly Calendar for 24-25 School Year (August-June)

Created by
Sara Partee
Does your school require you to have a week-at-a-glance posted for students and parents? Mine does, so I try to make it fit my personality and have some fun with it. This template has all weeks from August 5, 2024-June 27, 2025 - once you buy, you can delete weeks you do not need. Table rows are formatted to keep your writing lined up with the sections in the background. Rows are "Today's Lesson," "Grades Today," and "Tutoring." Feel free to change them to match your needs. :) Happy Teaching
Preview of Arctan(2) Tilted Squared Cube Net - Cut Out Version

Arctan(2) Tilted Squared Cube Net - Cut Out Version

Arctan(2) Tilted Squared Cube Net - Cut Out VersionA download you can cut out for trigonometric visuals and also the study of Pythagorean Triplets and Egyptian Tangrams. Ideal for: Mathematicians, Engineers, Architects, Physicists, Scientists and Artists.Happy experimenting!
Preview of Clark Creative Math User Guide

Clark Creative Math User Guide

Clark Creative Math is the creation of a math teacher determined to create authentic, engaging, applicable curriculum for all types of learners. This is a document to introduce teachers to the different resource types I offer and how I think they would be used best. This includes: 21st Century Math Projects, STEM-ersion, Mathlete Sports Tasks, CSI, TableTop, Adventure, Boot Camp, Escape, Person Puzzles, Whodunnits, Herowork & Drive Instruction Need an Entire Curriculum?• 21st Century Pre-Algebr
Preview of (1-x)²sin²(arctan(1/x)) visualised

(1-x)²sin²(arctan(1/x)) visualised

In this image you'll find the square (1-x)²sin²(arctan(1/x)) visualised geometrically. This is a geometric document suitable for mathematics / trigonometry lecturers or students looking to improve their understanding of geometry. The diagram was drawn carefully and labelled on squared paper.
Preview of Rectangular Isometric Paper (Ratio √3 : 1)

Rectangular Isometric Paper (Ratio √3 : 1)

Rectangular Isometric PaperUnlike ordinary isometric paper, this also has rectangular nodes made up of the ratio √3 : 1. This makes it easy for artists to plot the positions of their isometric shapes. To change standard x and y coordinates to isometric coordinates, you just multiply the width of the x values by √3 or vice versa. This new generation isometric paper is perfect for mathematical artists or classroom activities related to isometric art. Happy graphing!
Preview of arctan(2) tilted squared paper, Pythagoras' Theorem, SOH CAH TOA, CHO SHA CAO

arctan(2) tilted squared paper, Pythagoras' Theorem, SOH CAH TOA, CHO SHA CAO

This is squared paper with an arctan(2) tilt which can be used to come up with trigonometric identities and Pythagorean triplets. This download is ideal for teachers lecturing about trigonometric identities and SOH CAH TOA, CHO SHA CAO. It can also be used by mathematical artists for digital and hand-drawn work.
Preview of arctan(4) tilt squared paper, Pythagoras' Theorem, SOH CAH TOA, CHO SHA CAO

arctan(4) tilt squared paper, Pythagoras' Theorem, SOH CAH TOA, CHO SHA CAO

This is squared paper with an arctan(4) tilt which can be used to come up with trigonometric identities and Pythagorean triplets. This download is ideal for teachers lecturing about trigonometric identities and SOH CAH TOA, CHO SHA CAO. It can also be used by mathematical artists for digital and hand-drawn work.
Preview of Arctan(1) Tilt Squared Paper - Digital Download

Arctan(1) Tilt Squared Paper - Digital Download

Arctan(1) Tilt Squared Paper - Digital DownloadThis is squared paper with an arctan(1) tilt. It can be used to make fractals such as Pythagorean Trees. It's perfect for lessons related to geometric art. Happy experimenting!
Preview of Arctan(2) Tilted Squared Paper - Digital Edition

Arctan(2) Tilted Squared Paper - Digital Edition

Arctan(2) Tilted Squared Paper - Digital EditionThis sheet can be used to produce trigonometric identities, Pythagorean triplets and also work related to Egyptian Tangrams and the Golden Ratio. For: Mathematicians, Engineers, Physicists and ScientistsHave fun graphing using a new perspective!
Preview of BOOK: When you Don't Drink from the Office Water Cooler

BOOK: When you Don't Drink from the Office Water Cooler

Created by
The Math Lane
Sneak peak at a few pages of this book. Click link below to purchase. Want to help your students learn AND have fun while doing it? Use one or use all for proven math gains in all students, with the most growth in SPED, ESL and GT as much as QUADRUPLING the increase in my students' math MAP scores based on per student average. This book contains math activity ideas and classroom tips to help teachers optimize their class time and get students more confident and comfortable with math. Ideas
Preview of arctan(2) tilted squared paper, net of a cube

arctan(2) tilted squared paper, net of a cube

This is arctan(2) tilted squared paper, as a net of a cube. It can be used to study cubes with squares with an arctan(2) tilt. Arctan(2) tilts are perfect for Egyptian Tangrams and also proportions related to the golden ratio. Cut out the net in your own free time and see what you can create.
Preview of Arctan Tilts (Rise over Run), Trigonometry

Arctan Tilts (Rise over Run), Trigonometry

This scan demonstrates the kind of grid transformations that can be accomplished using arctan angles. There are also square patterns that manifest out of these angles. This document is a must have for trigonometry enthusiasts and geometry lecturers.
Preview of (secθ-cosecθ)² visualisation

(secθ-cosecθ)² visualisation

This diagram contains a construct of the square (secθ-cosecθ)². It was made carefully using a ruler and pair of compasses. It's an excellent diagram to use in geometry lessons or for personal consumption. The content can be appreciated by lecturers or just the casual mathematics enthusiast.
Preview of sin(π/4), cos(π/4), tan(π/4), cosec(π/4), sec(π/4) and cot(π/4) visualisation

sin(π/4), cos(π/4), tan(π/4), cosec(π/4), sec(π/4) and cot(π/4) visualisation

This is a free geometric download that helps students visualise the angles: sin(π/4), cos(π/4), tan(π/4), cosec(π/4), sec(π/4) and cot(π/4) It's perfect for geometry lessons or personal consumption.
Preview of 3D Printing - Pentominoes

3D Printing - Pentominoes

I love using my 3D printer to create resources that can be utilised by my students. Maths is one of those subject areas that really benefits from having access to hands on equipment. These pentominoes are perfect for helping students better comprehend 2D shapes, area, perimeter and tessellation in a hands on way. PLEASE NOTE: This file is NOT designed for students to create or manipulate. It is designed for teachers to print their own class set of pentominoes for use by their students. With
Preview of Area of a Parallelogram, Area = Base x Height, Geometric Proof

Area of a Parallelogram, Area = Base x Height, Geometric Proof

With these workings it is easy to see why the area of a parallelogram is its base multiplied by its height. You'll also notice why the opposite sides of a parallelogram have angles that are equal. This is an excellent resource for teachers who want to explain the reasoning why A=bh for a parallelogram or just mathematics enthusiasts who enjoy looking at proofs. It may also be useful to mathematics artists who require a deeper understanding of specific formulas, for things such as vectors and com
Preview of SOH CAH TOA, CHO SHA CAO Inverse Pythagorean Triangle

SOH CAH TOA, CHO SHA CAO Inverse Pythagorean Triangle

This inverse Pythagorean triangle contains the distances: sinθ=cos((π/2)-θ), cosθ=sin((π/2)-θ), tanθ=cot((π/2)-θ), cosecθ=sec((π/2)-θ), secθ=cosec((π/2)-θ), cotθ=tan((π/2)-θ) This file is perfect for geometry classes based on the fundamental principles of SOH CAH TOA and CHO SHA CAO.
Preview of Inverse Pythagorean Right Angled Triangles SOH CAH TOA, CHO SHA CAO

Inverse Pythagorean Right Angled Triangles SOH CAH TOA, CHO SHA CAO

This is a sheet of paper with inverse Pythagorean right angled triangles and also the values of SOH CAH TOA and CHO SHA CAO. It can be used to derive the measurements of the sides of inverse Pythagorean right angled triangles in a very quick manner. It's an excellent resource for mathematics / geometry artists or students that want to get to grips with the fundamentals of SOH CAH TOA and CHO SHA CAO. It can also be used as a handout in a classroom for activities related to trigonometry.
Preview of Unit Lesson Plan Templates Editable PDF Google Compatible 4 Templates

Unit Lesson Plan Templates Editable PDF Google Compatible 4 Templates

Unit Lesson Plan Templates Editable PDF Any Subject Google Compatible This file includes 4 different PDF and image templates:· a 4-chapter sections template (PDF & Image Format)· a 5-chapter sections template (PDF & Image Format)· a 6-chapter sections template (PDF & Image Format)· a 7-chapter sections template (PDF & Image Format) The image templates can be inserted as backgrounds in Google slides, filled in using the add text box and shared on class webpages or in Google Classroom. Each templ
Preview of 2D Shape Matching Adapted Book Cereal Theme Hands-On Shape Recognition Activity

2D Shape Matching Adapted Book Cereal Theme Hands-On Shape Recognition Activity

2D Shapes Matching Adapted Book Cereal Theme Hands-On Shape Recognition ActivitySupport early shape recognition with this  2D Shapes Matching Adapted Book, designed to help students identify and match shapes in a hands-on way. Each page focuses on one 2D shape only, reducing visual overload and supporting clear, targeted learning. Students look at the shape displayed on the page, find the matching shape on one of the movable pieces, and place the movable piece onto the page. The predictable form
Preview of arctan(1) to arctan(9) trigonometry visual

arctan(1) to arctan(9) trigonometry visual

This is a diagram which contains the angles arctan(1) all the way up to arctan(9). It's a visual designed to demonstrate how simple it is to construct arctan(θ) angles. The reason why it's simple to construct arctan(θ) angles is because all that's required is the adjacent side of a right angled triangle to be equal to 1. It turns out, arctan(θ) angles aren't as ugly as once thought... They are the most easy and natural angles to produce. This document is perfect for teachers that would like to d
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