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March 17, 2010WildLinAlg8: Inverting 3x3 matricesPlayThis is the 8th lecture in thisseries on Linear Algebra. Here we solve the most fundamental problem inthe subject in the 3x3 case---in such a way that extension to higherdimensions becomes almost obvious. What is the fundamental problem? Itis: How to invert a change of coordinates? Or in matrix terms: How tofind the inverse of a matrix?And the answer rests squarely on the wonderful function called thedeterminant. Be prepared for some algebra, but it is beautiful algebra!...moreShareView all episodesBy March 17, 2010WildLinAlg8: Inverting 3x3 matricesPlayThis is the 8th lecture in thisseries on Linear Algebra. Here we solve the most fundamental problem inthe subject in the 3x3 case---in such a way that extension to higherdimensions becomes almost obvious. What is the fundamental problem? Itis: How to invert a change of coordinates? Or in matrix terms: How tofind the inverse of a matrix?And the answer rests squarely on the wonderful function called thedeterminant. Be prepared for some algebra, but it is beautiful algebra!...more
This is the 8th lecture in thisseries on Linear Algebra. Here we solve the most fundamental problem inthe subject in the 3x3 case---in such a way that extension to higherdimensions becomes almost obvious. What is the fundamental problem? Itis: How to invert a change of coordinates? Or in matrix terms: How tofind the inverse of a matrix?And the answer rests squarely on the wonderful function called thedeterminant. Be prepared for some algebra, but it is beautiful algebra!
March 17, 2010WildLinAlg8: Inverting 3x3 matricesPlayThis is the 8th lecture in thisseries on Linear Algebra. Here we solve the most fundamental problem inthe subject in the 3x3 case---in such a way that extension to higherdimensions becomes almost obvious. What is the fundamental problem? Itis: How to invert a change of coordinates? Or in matrix terms: How tofind the inverse of a matrix?And the answer rests squarely on the wonderful function called thedeterminant. Be prepared for some algebra, but it is beautiful algebra!...more
This is the 8th lecture in thisseries on Linear Algebra. Here we solve the most fundamental problem inthe subject in the 3x3 case---in such a way that extension to higherdimensions becomes almost obvious. What is the fundamental problem? Itis: How to invert a change of coordinates? Or in matrix terms: How tofind the inverse of a matrix?And the answer rests squarely on the wonderful function called thedeterminant. Be prepared for some algebra, but it is beautiful algebra!