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Early level 4 plan (term 2)

The Ministry is migrating nzmaths content to Tāhurangi.           
Relevant and up-to-date teaching resources are being moved to Tāhūrangi (tahurangi.education.govt.nz). 
When all identified resources have been successfully moved, this website will close. We expect this to be in June 2024. 
e-ako maths, e-ako Pāngarau, and e-ako PLD 360 will continue to be available. 

For more information visit https://tahurangi.education.govt.nz/updates-to-nzmaths

Planning notes

This plan is a starting point for planning a mathematics and statistics teaching programme for a term. The resources listed cover about 50% of your teaching time. Further resources need to be added to meet the specific learning needs of your class, to support your local curriculum and to provide sufficient teaching for a full term.

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Getting partial to decimals

Level Four
Number and Algebra
Units of Work
This unit supports students to understand the place value structure of decimals and to carry out addition and subtraction with decimal numbers to three places.
  • Understand that decimals are a kind of fraction.
  • Add and subtract decimals to three decimal places.
  • Find decimal values for fractions through practical modelling.
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Fitness

Level Four
Geometry and Measurement
Units of Work
This unit examines regular tessellations, that is, tessellations that can be made using only one type of regular polygon, and semi-regular tessellations, where more than one type of regular polygon is involved. Students are required to investigate what properties tessellating shapes must have in...
  • Create regular and semi-regular tessellations of the plane.
  • Demonstrate why a given tessellation will cover the plane.
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Tessellating Art

Level Four
Geometry and Measurement
Units of Work
In this unit we apply our understanding of why tessellations work to form our own unique tessellating shapes. We use these shapes to create interesting pieces of art in the style of M.C. Escher , a famous Dutch artist.
  • Alter polygons to create unique shapes that tessellate.
  • Describe the reflection or rotational symmetry of a shape or tessellation.
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What are the chances?

Level Four
Statistics
Units of Work
In this unit students investigate the link between experimental estimates of probability and theoretical probability. They also learn about short run variability and independence/dependence of events.
  • Explore the theoretical and experimental probabilities of situations involving chance
  • Recognise variability from theoretical expectations, especially with small numbers of trials
  • Estimate and find the relative frequencies of events
  • Distinguish between events and the outcomes that lead to those events
  • Di...
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Down on the farm

Level Four
Number and Algebra
Units of Work
The unit is designed as a simple introduction to systems of linear equations. Students solve problems in which they meet two constraints to find a single solution. Both constraints can be expressed as linear equations.
  • Identify and find values for variables in context.
  • Identify linear relationships in context.
  • Represent linear relationships using tables, graphs and simple linear equations.
  • Draw strip diagrams to represent linear equations and ratios.
  • Solve problems in which two or more conditions must be met.
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Matariki - Level 4

Level Four
Integrated
Units of Work
This unit explores a variety of mathematical ideas, at Level 4 of the New Zealand Curriculum, in the context of Matariki. Matariki is a significant event in the New Zealand calendar and is celebrated in many schools. Matariki is an opportunity to engage in activities such as storytelling, astronomy...

Session One

  • Recognise that the properties of a figure stay constant as the figure is rotated (turned).
  • Use compass directions to locate objects.
  • Represent the relationship between numeric variables using tables and graphs.

Session Two

  • Collect, sort and display multivariate data to find patterns and...
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