Showing posts with label studentwork. Show all posts
Showing posts with label studentwork. Show all posts

Yet another reason standards-based grading is necessary

Most teachers I know (including myself for the first 4 years in the profession) take off a half point for missing labels and/or incorrect negative signs.  Why is this tradition ingrained in our heads?

My guess: Our teachers did it to us, so we do it to our students, too.  Dan Lortie calls this the "apprenticeship of observation."  In a nutshell, Lortie suggests that we teach in ways we were taught in school.  This is why standards-based grading is so difficult for the majority of secondary teachers to comprehend and adapt for themselves.  Points were (and continue to be...except for the innovative folks listed here) the classroom currency of choice in the overwhelming majority of U.S. public school classrooms.  If it ain't broke, don't fix it, right?

Uh...our traditional grading systems are broken. 

Take this test question as an example.

This student incorrectly answered question #4.  Are the negative signs a big deal?  If the question was worth 5 points, is a half point deduction reasonable?
A closer look at the problem indicates the student reflected the points over the line y = 0 rather than x = 0.  Most likely the student either misread the problem or does not know the difference between these two lines.  My observations tells me the latter is the more likely of the two for this particular student.  The negative sign here do not show a careless error, but instead indicates a misconception.  Does the student know he/she has this misconception or was it just one of those negative sign errors Mr. Townsley takes a half point off for...because he always does that?

Traditional system: Student takes the half point hit.

Standards-based grading: Teacher is forced to analyze what the student might have done wrong rather than blindly taking off points.  Student's score reflects the level of understanding, not a token value based on pre-determined deductions for labels and negative signs.  In this case, negative signs matter.  The student is made aware of this through feedback and the learning target score.

Have you switched to standards-based grading yet?  

Why not?

Name that misconception!





I am looking forward to going over this quiz question with my Geometry students:

 

I recently added "part a" to this assessment, "How is XT related to XZ?" before asking students to actually solve the problem for this very reason:  I want to know what specific misconception, if any, the student has about the learning target, not just if they're able to setup and solve the linear equation. 

If Suzy realizes that XT is half of XZ (part a), then how could 2x + 11 = 5x + 8 (part b)? 

Name that misconception (and how to help students overcome it)!

Using neighborhood data to create statistical models

I am looking for more ways to encourage students to use data that is relevant and interesting to them in my Statistics & Discrete Math class.  In a recent project, students were asked to answer the question, "Is size a useful predictor of a house's assessed value?" Data from websites such as the Johnson County Assessor were made readily available for students to access and research the ins and outs of houses on their own streets and in their housing developments.  Additional resources were posted on my website for students to use as they created a second statistical model with Iowa City or Cedar Rapids (two cities within 20 minutes that are much larger than the town I teach in) houses as data points.




Students were asked to produce a 1-2 page double-spaced report summarizing their findings:
  • A brief summary of the data in each mini-study (local neighborhood and CR/IC).  This included a response to the following question using data, graphs, regression lines, significance tests and correlation coefficients to backup your opinion - "Is size a useful predictor of price in your neighborhood? ...and in Iowa City or Cedar Rapids?"
  • A prediction of the students' house's assessed value based on square feet using his/her neighborhood model and the Iowa City or Cedar Rapids model.  Does this match-up with the assessed value according to the websites?  Explain a few possible reasons why or why not.
  • Finally, include a paragraph explaining any possible errors observed in the way data was collected or the process in which this study took place
Scatterplots, regression line equations and prediction intervals using Microsoft Excel were the norm for each student.


This project parallels quadrant D learning as written in the 9-12 Data Analysis/Statistics & Probability Iowa Core Curriculum essential concepts.

(cross-posted at the SCSD Technology Corner blog)