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LWB Level 1 Patterns and Graphs 1.3 Learning Workbook
LWB Level 1 Patterns and Graphs 1.3 Learning Workbook

LWB Level 1 Patterns and Graphs 1.3 Learning Workbook

$8.99
ISBN: 9781927297681
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Code:9781927297681

The LWB NCEA Level 1 Patterns and Graphs 1.3 Learning Workbook is a targeted, write-on resource designed to prepare Year 11 students for Achievement Standard 91028 (1.3). This workbook focuses on the ability to recognize patterns in data and translate them into visual graphs and algebraic equations. It provides a highly structured approach to mastering linear, quadratic, and exponential relationships, which are foundational for senior mathematics.


Key Features

  • Linear Relationships ($y = mx + c$): Comprehensive coverage of straight-line graphs. Students learn how to calculate the gradient (slope) and y-intercept, and how to move fluently between a table of values, an equation, and a plotted line.

  • Quadratic Patterns ($y = ax^2 + bx + c$): In-depth exploration of parabolas. The workbook guides students through identifying key features such as the vertex (turning point), axis of symmetry, and x/y intercepts.

  • Introduction to Exponentials: Practical exercises in graphing and interpreting exponential functions ($y = ab^x$), helping students understand concepts of rapid growth and decay in real-world contexts like population or finance.

  • Transformations of Graphs: Teaches students how changing parts of an equation (shifts and reflections) alters the position and shape of the graph. This "visual algebra" is key to achieving Excellence-level understanding.

  • Interpreting Graphs in Context: Move beyond abstract math by analyzing graphs that represent real-life situations, such as travel distance over time, temperature changes, or business profit/loss.

  • Piecewise and Step Graphs: Introduces more complex graphing scenarios where a relationship changes over different intervals, providing the scaffolding needed for advanced problem-solving.

  • Features of Graphs: Dedicated modules on identifying "features" of a graph, such as gradients, intercepts, and points of intersection, and explaining what these features mean in a practical sense.

  • Equation Consistency: Teaches students how to find the equation of a graph from its drawn shape and, conversely, how to accurately sketch a graph from a given algebraic rule.

  • Internal Assessment Scaffolding: Includes mock tasks and practice assessments that mirror the format of school-based internals, focusing on the "justify and explain" requirements for higher grades.

  • Glossary of Graphing Terms: A clear guide to essential vocabulary—such as Gradient, Intercept, Vertex, Parabola, and Asymptote—to ensure students communicate their mathematical findings with professional precision.

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