Matrix Multiplication
The Matrix Multiplication simulation aims to help students learn how to multiply two matrices and what conditions need to be fulfilled for the product of two matrices to exist. Students can choose different dimensions for matrices A and B, and the product C=AB is displayed if it exists. Student can select an element of the matrix C to see how it is calculated. An accompanying activity for this simulation is available at http://quantumphysics.iop.org and www.st-andrews.ac.uk/physics/quvis. The...
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The Matrix Multiplication simulation aims to help students learn how to multiply two matrices and what conditions need to be fulfilled for the product of two matrices to exist. Students can choose different dimensions for matrices A and B, and the product C=AB is displayed if it exists. Student can select an element of the matrix C to see how it is calculated. An accompanying activity for this simulation is available at http://quantumphysics.iop.org and www.st-andrews.ac.uk/physics/quvis. The simulation can be downloaded from the QuVis website www.st-andrews.ac.uk/physics/quvis.
This simulation is part of the UK Institute of Physics New Quantum Curriculum, see http://quantumphysics.iop.org. Simulations and accompanying activities can be accessed from the IOP site and from www.st-andrews.ac.uk/physics/quvis. Sharing of these resources is encouraged, with all usage under the Creative Commons CC BY-NC-ND licence. Instructors can email quantumphysics@iop.org for activity solutions and to request to modify materials.
Material Type:
Simulation
Technical Format:
Flash
Date Added to MERLOT:
December 20, 2013
Date Modified in MERLOT:
December 29, 2013
Author:
Submitter:
Antje
Kohnle
Keywords:
matrix multiplication,
matrices
Quality
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- User Rating (not rated)
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About
Primary Audience:
High School,
College General Ed,
College Lower Division,
College Upper Division
Mobile Compatibility:
Not specified at this time
Language:
English
Cost Involved:
no
Source Code Available:
no
Accessiblity Information Available:
no
Copyright:
no
Creative Commons:
This work is licensed under a Attribution-NonCommercial-NoDerivs 2.0 UK: England & Wales
This work is licensed under a Attribution-NonCommercial-NoDerivs 2.0 UK: England & Wales