This is deeper than it seems, here in this series are the fundaments to comprehend the linear algebra purpose. Thanks for sharing your knowledge Mr. Steve Goldman and Mr.Mark Rodriguez.
Indeed mi pana. Uno suele hacer el Michael Jackson (referencia a Michael Jordan Gauss Jordan) solo algebraicamente, pero el significado geometrico da una perspectiva muchisimo mas amplia, y refuerza el entendimiento algebraico.
Math teachers, have you ever wanted to be able to explain solving systems graphically for your visual learners? I suggest you check out this whole series of WhyU videos. The graphics may help to inspire some of those "light bulb" moments in your classroom.
A system of equations is dependent when one or more of the equations don't add additional information about the solution set. In the case of three planes that all intersect in a common line, any one of the equations can be eliminated without changing the solution set since the remaining two planes still intersect along the same line.
This is deeper than it seems, here in this series are the fundaments to comprehend the linear algebra purpose. Thanks for sharing your knowledge Mr. Steve Goldman and Mr.Mark Rodriguez.
Indeed mi pana. Uno suele hacer el Michael Jackson (referencia a Michael Jordan Gauss Jordan) solo algebraicamente, pero el significado geometrico da una perspectiva muchisimo mas amplia, y refuerza el entendimiento algebraico.
Never thought an animated professor could be this way cooler than a real world professor. Great job professor ...hawk and your team.
Math teachers, have you ever wanted to be able to explain solving systems graphically for your visual learners? I suggest you check out this whole series of WhyU videos. The graphics may help to inspire some of those "light bulb" moments in your classroom.
I only got confused in the beginning, aren't both systems dependent? (because their solution is a line in both cases?)
A system of equations is dependent when one or more of the equations don't add additional information about the solution set. In the case of three planes that all intersect in a common line, any one of the equations can be eliminated without changing the solution set since the remaining two planes still intersect along the same line.
@@MyWhyU thanks for the explanation