Hello,
I am able to solve Systems of Linear Equation in Three Variables. But when I tried to search Linear Equation in Three Variables in Google, it always end up being Systems of Linear Equation.
For example, we have \(3x+2y+4z\). Is it possible to obtain all possible ordered triplets that will make the equation true, just like what we do in Linear Equation in Two Variables?
Example \(2x+3y=12\).
These one the solutions to this equation.
\((3,2)\).
I also am aware that this involves three variables so we can't just make it like a \(y=mx+b\) where y depends solely on x.
I know the answer, or probably one of the answers, is \(x=2, y=3, z=5\).
So how to solve "Linear Equation in Three Variables", not "Systems of Linear Equations in Three Variables"?
Thank you very much.
I am able to solve Systems of Linear Equation in Three Variables. But when I tried to search Linear Equation in Three Variables in Google, it always end up being Systems of Linear Equation.
For example, we have \(3x+2y+4z\). Is it possible to obtain all possible ordered triplets that will make the equation true, just like what we do in Linear Equation in Two Variables?
Example \(2x+3y=12\).
These one the solutions to this equation.
\((3,2)\).
I also am aware that this involves three variables so we can't just make it like a \(y=mx+b\) where y depends solely on x.
I know the answer, or probably one of the answers, is \(x=2, y=3, z=5\).
So how to solve "Linear Equation in Three Variables", not "Systems of Linear Equations in Three Variables"?
Thank you very much.
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