91¶¶Òõ

Please consent to cookies to view content.

' ); iframeDoc.close(); } } } } } const observer = new MutationObserver(switchSrc); observer.observe(document.documentElement, { childList: true, subtree: true, }); })();

91¶¶Òõ

Last updated

20 July 2026

pdf, 320.41 KB
pdf, 320.41 KB
pptx, 1.34 MB
pptx, 1.34 MB

Super-engage your Year 8 maths classes with this knockout tournament equations worksheet themed around this summer’s international football tournament. This edition focuses on squares, cubes, roots, and basic index equations, carefully calibrated to be fully accessible without a calculator.

What’s Included:
  • Print-Ready PDF: High-quality student tournament worksheet and a complete teacher answer key.
  • Editable PowerPoint: Fully customizable layout. Easily modify the equations to differentiate for your groups while keeping the presentation structure intact.
Atomised Difficulty Progression:

The resource features an incremental increase in structural complexity, isolating specific non-calculator skills step-by-step:

  • Base Squares & Cubes: Recognising inverse operations and evaluating basic integer powers (e.g., g^2 = 25, g^3 = 27).
  • Two-Step Squares: Isolating the squared term by clearing constants or dividing coefficients first (e.g., g^2 - 7 = 9, 2g^2 = 18).
  • Unknown in the Index: Introduction to exponent equations where students count base power factors (e.g., 2^g = 16).
  • Operations Inside Square Roots: Undoing a radical by squaring both sides before solving the linear expression underneath (e.g., sqrt(g + 7) = 3).
  • Two-Step Index Equations: Combining basic balancing with index identification (e.g., 2^g + 5 = 13).
How Do I Use It?
  • Printed Resource: Works perfectly for paired work, independent practice, cover work, or a high-energy starter activity.
  • On-Screen Class Competition: Project the bracket onto your board, have students solve the matches on mini whiteboards, and fill in the team progression as a class.

Includes full Quarter-Finals, Semi-Finals, Third-Place Playoff, and the Final. All solutions are distinct integers between 1 and 5 to prevent draws, ensuring a clean, logical progression through the tournament bracket.

Reviews

Something went wrong, please try again later.

This resource hasn't been reviewed yet

To ensure quality for our reviews, only customers who have purchased this resource can review it

to let us know if it violates our terms and conditions.
Our customer service team will review your report and will be in touch.