Figuring out three variables based on two givens
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I've got two sets of data
(x * 80000) / y = 103800
and
(z * 80000) / y = 60700
the same x, y, and z values would need to work for
(x * 27000) / y = 28000
(z * 27000) / y = 16350
The values on the right hand side are approximates, but I'm looking to figure out how I would solve for x, y and z to satisfy these conditions
calculus
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up vote
0
down vote
favorite
I've got two sets of data
(x * 80000) / y = 103800
and
(z * 80000) / y = 60700
the same x, y, and z values would need to work for
(x * 27000) / y = 28000
(z * 27000) / y = 16350
The values on the right hand side are approximates, but I'm looking to figure out how I would solve for x, y and z to satisfy these conditions
calculus
$x=y=z=0$. All of your equations are linear functions through the origins.
â Karn Watcharasupat
12 hours ago
1
The first equation in $x,y$ tells you that $x=frac 10380080000y=frac 519400yapprox 1.2975 y$. The second tells you that $x=frac 2800027000=frac 2827yapprox 1.037y$. Those are not really compatible.
â lulu
11 hours ago
add a comment |Â
up vote
0
down vote
favorite
up vote
0
down vote
favorite
I've got two sets of data
(x * 80000) / y = 103800
and
(z * 80000) / y = 60700
the same x, y, and z values would need to work for
(x * 27000) / y = 28000
(z * 27000) / y = 16350
The values on the right hand side are approximates, but I'm looking to figure out how I would solve for x, y and z to satisfy these conditions
calculus
I've got two sets of data
(x * 80000) / y = 103800
and
(z * 80000) / y = 60700
the same x, y, and z values would need to work for
(x * 27000) / y = 28000
(z * 27000) / y = 16350
The values on the right hand side are approximates, but I'm looking to figure out how I would solve for x, y and z to satisfy these conditions
calculus
asked 12 hours ago
adam3039
101
101
$x=y=z=0$. All of your equations are linear functions through the origins.
â Karn Watcharasupat
12 hours ago
1
The first equation in $x,y$ tells you that $x=frac 10380080000y=frac 519400yapprox 1.2975 y$. The second tells you that $x=frac 2800027000=frac 2827yapprox 1.037y$. Those are not really compatible.
â lulu
11 hours ago
add a comment |Â
$x=y=z=0$. All of your equations are linear functions through the origins.
â Karn Watcharasupat
12 hours ago
1
The first equation in $x,y$ tells you that $x=frac 10380080000y=frac 519400yapprox 1.2975 y$. The second tells you that $x=frac 2800027000=frac 2827yapprox 1.037y$. Those are not really compatible.
â lulu
11 hours ago
$x=y=z=0$. All of your equations are linear functions through the origins.
â Karn Watcharasupat
12 hours ago
$x=y=z=0$. All of your equations are linear functions through the origins.
â Karn Watcharasupat
12 hours ago
1
1
The first equation in $x,y$ tells you that $x=frac 10380080000y=frac 519400yapprox 1.2975 y$. The second tells you that $x=frac 2800027000=frac 2827yapprox 1.037y$. Those are not really compatible.
â lulu
11 hours ago
The first equation in $x,y$ tells you that $x=frac 10380080000y=frac 519400yapprox 1.2975 y$. The second tells you that $x=frac 2800027000=frac 2827yapprox 1.037y$. Those are not really compatible.
â lulu
11 hours ago
add a comment |Â
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$x=y=z=0$. All of your equations are linear functions through the origins.
â Karn Watcharasupat
12 hours ago
1
The first equation in $x,y$ tells you that $x=frac 10380080000y=frac 519400yapprox 1.2975 y$. The second tells you that $x=frac 2800027000=frac 2827yapprox 1.037y$. Those are not really compatible.
â lulu
11 hours ago