## IM Commentary

Growing bean plants is a common science activity at this age. This task adds some rigor to the activity, by collecting actual growth data, providing practice for students in measuring and recording length measurements. Centimeters are an appropriate unit for these measurements, as they provide a good level of precision for these measurements, while being easy enough for students to handle.

Students will need instruction on how to measure accurately with a ruler. Provide students with rulers marked in centimeters, and point out that a measurement has to begin at the ‘0’ line. Teach students to measure from the bottom of the seed to the top of the longest shoot to the nearest centimeter.

The line plot provides some useful conceptual scaffolding for this task, helping students to understand how the ‘X’s marked on the graph each represent a specific bean plant. Having student pairs record their own ‘X’ will help them to identify with ‘their’ mark on the graph.

The discussion about the line plots helps to prepare students for more in-depth investigations in later grades, looking at data sets and calculating means, modes standard deviations and so on. At the grade two level, students can be expected to understand that the ‘shape’ of the graph shows features of the plants as a group (in scientific language, a ‘population’). In the discussion, highlight features such as the outliers (plants that are much taller or shorter than the majority) and the most common sizes. As the plants grow, successive line plots should show all the plants’ data points on the line plots appearing further and further to the right.

Other suggested questions or discussion topics:

Why is a specific bean plant taller than the rest, or shorter than the rest? Could it be due to different amounts of water, different light levels, or something else?

What else do you know that grows to different sizes? Talk about pets, farmers’ crops, and people - each individual is a different height, and variation in heights is normal in any population.

What will the graph look like the next time we measure the plants?

How tall will the plants become? How could we find out the expected height (check the seed packet, look online, etc.)?

Submitted by Peter Price to the Illustrative Mathematics Task Writing Contest Jan 17 – Jan 30, 2012