I want to teach "measurement" to grade schoolers

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Discussion Overview

The discussion centers around developing a teaching plan for grade school students focused on the concept of measurement, exploring its relevance in physical science and mathematics. Participants share ideas on how to engage students in understanding measurement through hands-on activities and instrument creation.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested
  • Homework-related

Main Points Raised

  • One participant shares their experience teaching distance measurements using a "story stick" and emphasizes the importance of relative measurements before introducing standards.
  • Another participant suggests building a wheel with a clicker to teach the relationship between circumference and linear distance, proposing it as a practical measurement tool.
  • Concerns are raised about the time spent constructing measuring instruments potentially detracting from the time available for using and understanding them.
  • Participants discuss the importance of translating non-standard lengths to standard measurements and the potential for teaching geometry and trigonometry through practical exercises.
  • Ideas are proposed for integrating measurement lessons with real-world applications, such as calculating dimensions and costs for packaging materials.
  • One participant notes the need for lessons to span multiple grade levels, revisiting the same topics with increasing complexity over time.
  • Suggestions for additional resources, such as Pi Day activities, are mentioned as potential sources of inspiration for teaching measurement.

Areas of Agreement / Disagreement

Participants express a mix of agreement and differing opinions regarding the balance between constructing measurement tools and the practical application of those tools. There is no clear consensus on the best approach to teaching measurement.

Contextual Notes

Some participants highlight the potential limitations of time management in lesson planning, as well as the need for clarity in defining measurement standards and methods. The discussion reflects a variety of educational philosophies and approaches to teaching measurement.

Who May Find This Useful

Educators, curriculum developers, and individuals interested in teaching measurement concepts to grade school students may find the ideas and discussions beneficial.

  • #31
coat-hanger balance can slide quickly into an UN-equal arm balance.
This carries implications for directionality (including negatives!), torque sums, and mass moment (c.o.m.)
students need to have negatives on their number-line around multiplication ... before they start division.
 
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  • #32
fowl_bob said:
Error analysis would have to be simplified to teach 8-9 year old students but taking very simple problems would be very important to promote critical thinking about accuracy. I am well aware of the errors I have made in the past relying on sampling periods that were too short or long or out of phase. Thanks for the reminder.
In my astronomy lab course, I'll be dealing with college students, but I don't see why 8 to 9 year olds couldn't do these activities as well. I'm planning to have students take measurements using a cross-staff and quadrant. The cross-staff is made out of card stock and a yardstick or meter stick. The quadrant is made out of card stock, a pencil, thread, and a small weight, like a small washer, nut, or key. They're easy and inexpensive to make. The students typically see a range of measurements when making angular measurements using these instruments, unlike using a ruler to measure length where getting the same result from repeated measurements is common.

Students will have to try explain why they don't get the exact same measurement every time and to identify the possible sources of the variations. Next, I'll going to have them plot their measurements on a number line so they can visually see how the data are spread out. They'll need to figure out how to estimate the true value from their data and to (numerically) describe how spread out the data are. With any luck, some groups will have data with varying amounts of random error, and I can then ask the students which results they'd trust more and why.
 
  • #33
I recommend plastic rulers that can attach/detach from the end of a 57 cm (long) dowel ... then, the cm marks are degrees.
You can usually find plastic protractors for ~ $4/dozen, and they last for years;
a straightened paperclip hooked into the center-hole hangs vertical even in a breeze, and can be easily held by thumb to "lock" a sighting.
 

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