SBIR Phase I: Computer Science for All with Spreadsheet Modeling: Researching How Low-Cost Video Training for STEM Teachers Leads to High-Value Programming Skills for Students
SBIR Phase I: Computer Science for All with Spreadsheet Modeling: Researching How Low-Cost Video Training for STEM Teachers Leads to High-Value Programming Skills for Students
批准号:
1913560
负责人:
Michael McConnell
金额:
$22.5万
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2019
资助国家:
美国
项目状态:
已结题
起止时间:
2019-07-01 至 2020-09-30
中文摘要
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英文摘要
This SBIR Phase 1 Project will seek to solve the problem of how to incorporate a new and standardized approach to computer science instructional modeling experiences for students using a combination of video training, instructional materials, and assessment materials that can be accessed by teachers from an online platform. Models that simulate realistic behavior are usually inherently complex using mathematics such as calculus or differential equations. As a result, many teachers do not recognize the many possible ways that these models can be developed on spreadsheet programs. While teachers and students already can access and have baseline familiarity with spreadsheets, there exists many new computational modeling applications that can fundamentally change the nature of the way students learn Science, Technology, Engineering and Math (STEM) as separate subjects by unifying them into one instructional modeling experience. This project will develop and investigate methods of training inexperienced teachers in computational spreadsheet modeling that are designed to enable easy to follow pathways for teachers to deliver spreadsheet modeling experiences to their students with in-person training or having to develop and test their own student experiences. This will serve to expand the use of computer science in classrooms in compliance with the Next Generation Science Standards (NGSS) and open the realistic modeling capability intrinsic to calculus and differential equations, to high school students while exclusively using algebraic equations. Teachers will also be able to contribute newly developed ideas for authorship credit and compensation. This proposal will seek to develop, adapt, and assess the effectiveness of an inexpensive video-based demonstration and teacher training regimen that is intended to make delivering this instructional methodology to students happen quickly, efficiently and become self-sourcing by teachers from many different schools. This will be done by automating the training to keep cost to a minimum and maximize teacher time savings and the value added to the student instructional experience of computational modeling on a spreadsheet. For typical spreadsheet modeling objective students follow procedures employing numerical methods (such as slope of lines, areas of trapezoids, difference equations, Euler's Method) incrementally over large numbers of cells (102-104) to build a realistic mathematical model on a spreadsheet. By doing this, the error associated with the numerical approach drops well below the error associated with model assumptions making it possible to model non-ideal continually changing variables with linearity assumptions. The computational power of the spreadsheet enables instantaneous replication of the linearized formulas, which when pattered properly with fixed and relative references, can produce pivot tables in which variables can be altered by students using inquiry and curiosity to investigate a model that they programmed starting from a blank spreadsheet. By building from a variety of curriculum aligned applications and crafting the instructional experience using a carefully tested pedagogy, teachers will be provided with high value skills to pass on to their students, so they will be able to first program, then simulate, experiment and solve problems on a variety of new quantitative spreadsheet modeling scenarios in STEM classes.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.
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