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Use a calculator to solve each system.
$$\begin{aligned}3 x-0.4 y+9 z &=1.668 \\0.3 x+5 y-8 z &=-0.972 \\5 x-4 y-8 z &=1.8\end{aligned}$$
$x=\frac{9}{25}, \quad y=-\frac{3}{25}$ and $ z=\frac{3}{50}$
Algebra
Algebra 2
Chapter 4
Systems of Linear Equations
Section 3
Systems of Linear Equations in Three Variables
Polynomials
Systems of Equations and Inequalities
Introduction to Algebra
Graph Linear Functions
Write Linear Equations
Linear Equations and Functions
Matrices and Determinants
Johns Hopkins University
University of California, Berkeley
University of Washington
University of Michigan - Ann Arbor
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reacts gone flying plus a Z equals five nine x minus three y plus three g equals 15 are you 12 x? Let's for four. Is the people's negative 20. So, again, these equations are all some sort of multiple of each other. This first equation, times three equals the second equation. This first equation has four. It was the stared equation. That means that they're gonna be infinitely many solutions. Um, and the final one, These solutions. Let's just plug in the zero fractions here for why he is getting all five. If it's yours, your five will solve all of these solutions, right? Because all you're doing to get from this equation to this equation is multiplying every term by three. It's the same equation and whatever x, y and Z solves his first equation, therefore has to solve the second question and the third equation. So there
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