⭐ Connecting Data Literacy to Essential Key Concepts ⭐️
Exploring Data Literacy offers authentic opportunities to revisit the Essential Key Concept of Decimal Reasoning:
B1.7 → Read, represent, compare, and order decimal tenths
Students apply this skill when reading data values that come in tenths and use it to accurately order and compare sets of data
D1.1 describe the difference between qualitative and quantitative data, and describe situations where each would be used
D1.2 collect data from different primary and secondary sources to answer questions of interest that involve comparing two or more sets of data, and organize the data in frequency tables and stem-and-leaf plots
D1.3 select from among a variety of graphs, including multiple-bar graphs, the type of graph best suited to represent various sets of data; display the data in the graphs with proper sources, titles, and labels, and appropriate scales; and justify their choice of graphs
D1.4 create an infographic about a data set, representing the data in appropriate ways, including in frequency tables, stem-and-leaf plots, and multiple-bar graphs, and incorporating any other relevant information that helps to tell a story about the data
Mathematical Modelling is a key process expectation that connects across multiple strands. Opportunities to engage students in modelling may arise naturally within rich, real-world contexts — for example, in financial literacy (e.g., creating a budget), measurement (e.g., designing a garden space), or data (e.g., interpreting results from a student survey).
We recommend using open-ended tasks where students define problems, make decisions, and justify their thinking — even in informal ways — as early steps toward developing modelling skills.
See our Mathematical Modelling page for more information.
Process Expectation Focus: Communicating, Representing
During this topic, pay attention to the students' ability to develop self-awareness and sense of identity.
Do students perceive themselves as capable math learners?
Can students describe some of their mathematical strengths?
Do students demonstrate ownership of their learning? (e.g. using the resources and tools in the classroom, asking questions, using feedback to set a personal learning goal, taking risks in their learning)
Concrete Learning Resources Tools:
grid paper
snap cubes
tiles