Mixing
Comparing several line functions for finding the minimum values!
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i am trying to find a method or an equation for the following problem.
There are some line equastions.
$$y_i=a_i+bx_i $$
For example six such equtions (lines) How can be found the following context:
The value is pretermined. All y=a+bx equations and the xi and yi values are given. The min x should be found and should be as small as possible!
$$(x_1,y_1)+(x_2,y_2)+(x_3,y_3)+(x_4,y_4)+(x_5,y_5)+(x_6,y_6) = (min x, value)$$
Is it possible to solve such a problem and how?
Thank in advance!
analysis functions
asked Jul 18 at 21:06
Perilun
11
add a comment |Â
up vote
0
down vote
favorite
i am trying to find a method or an equation for the following problem.
There are some line equastions.
$$y_i=a_i+bx_i $$
For example six such equtions (lines) How can be found the following context:
The value is pretermined. All y=a+bx equations and the xi and yi values are given. The min x should be found and should be as small as possible!
$$(x_1,y_1)+(x_2,y_2)+(x_3,y_3)+(x_4,y_4)+(x_5,y_5)+(x_6,y_6) = (min x, value)$$
Is it possible to solve such a problem and how?
Thank in advance!
analysis functions
asked Jul 18 at 21:06
Perilun
11
Welcome to MSE! Before posting questions, check out the guide on MathJax to write better equations in your questions: math.meta.stackexchange.com/questions/5020/…
– Davide Morgante
Jul 18 at 21:12
This does not really make sense without restrictions. One can choose each $x_i$ to be arbitrary small (among negative numbers) and consider the corresponding $y_i=a_i+bx_i$. If you require the $x_i$ to be non negative, then simply take all of them equal $0$.
– Suzet
Jul 18 at 23:01
If all of the $x$ and $y$ values are given, then what is there to do?
– amd
Jul 18 at 23:35
I can not take them all 0, because the value is pretermined, for example 10. The values all not negative. The x and y values are given as the equation y=a+bx and not as seperate values.
– Perilun
Jul 19 at 7:21
add a comment |Â
up vote
0
down vote
favorite
up vote
0
down vote
favorite
i am trying to find a method or an equation for the following problem.
There are some line equastions.
$$y_i=a_i+bx_i $$
For example six such equtions (lines) How can be found the following context:
The value is pretermined. All y=a+bx equations and the xi and yi values are given. The min x should be found and should be as small as possible!
$$(x_1,y_1)+(x_2,y_2)+(x_3,y_3)+(x_4,y_4)+(x_5,y_5)+(x_6,y_6) = (min x, value)$$
Is it possible to solve such a problem and how?
Thank in advance!
analysis functions
asked Jul 18 at 21:06
Perilun
11
i am trying to find a method or an equation for the following problem.
There are some line equastions.
$$y_i=a_i+bx_i $$
For example six such equtions (lines) How can be found the following context:
The value is pretermined. All y=a+bx equations and the xi and yi values are given. The min x should be found and should be as small as possible!
$$(x_1,y_1)+(x_2,y_2)+(x_3,y_3)+(x_4,y_4)+(x_5,y_5)+(x_6,y_6) = (min x, value)$$
Is it possible to solve such a problem and how?
Thank in advance!
analysis functions
asked Jul 18 at 21:06
Perilun
11
edited Jul 18 at 21:25
asked Jul 18 at 21:06
Perilun
11
asked Jul 18 at 21:06
Perilun
11
asked Jul 18 at 21:06
Perilun
11
11
Welcome to MSE! Before posting questions, check out the guide on MathJax to write better equations in your questions: math.meta.stackexchange.com/questions/5020/…
– Davide Morgante
Jul 18 at 21:12
This does not really make sense without restrictions. One can choose each $x_i$ to be arbitrary small (among negative numbers) and consider the corresponding $y_i=a_i+bx_i$. If you require the $x_i$ to be non negative, then simply take all of them equal $0$.
– Suzet
Jul 18 at 23:01
If all of the $x$ and $y$ values are given, then what is there to do?
– amd
Jul 18 at 23:35
I can not take them all 0, because the value is pretermined, for example 10. The values all not negative. The x and y values are given as the equation y=a+bx and not as seperate values.
– Perilun
Jul 19 at 7:21
add a comment |Â
Welcome to MSE! Before posting questions, check out the guide on MathJax to write better equations in your questions: math.meta.stackexchange.com/questions/5020/…
– Davide Morgante
Jul 18 at 21:12
This does not really make sense without restrictions. One can choose each $x_i$ to be arbitrary small (among negative numbers) and consider the corresponding $y_i=a_i+bx_i$. If you require the $x_i$ to be non negative, then simply take all of them equal $0$.
– Suzet
Jul 18 at 23:01
If all of the $x$ and $y$ values are given, then what is there to do?
– amd
Jul 18 at 23:35
I can not take them all 0, because the value is pretermined, for example 10. The values all not negative. The x and y values are given as the equation y=a+bx and not as seperate values.
– Perilun
Jul 19 at 7:21
Welcome to MSE! Before posting questions, check out the guide on MathJax to write better equations in your questions: math.meta.stackexchange.com/questions/5020/…
– Davide Morgante
Jul 18 at 21:12
Welcome to MSE! Before posting questions, check out the guide on MathJax to write better equations in your questions: math.meta.stackexchange.com/questions/5020/…
– Davide Morgante
Jul 18 at 21:12
This does not really make sense without restrictions. One can choose each $x_i$ to be arbitrary small (among negative numbers) and consider the corresponding $y_i=a_i+bx_i$. If you require the $x_i$ to be non negative, then simply take all of them equal $0$.
– Suzet
Jul 18 at 23:01
This does not really make sense without restrictions. One can choose each $x_i$ to be arbitrary small (among negative numbers) and consider the corresponding $y_i=a_i+bx_i$. If you require the $x_i$ to be non negative, then simply take all of them equal $0$.
– Suzet
Jul 18 at 23:01
If all of the $x$ and $y$ values are given, then what is there to do?
– amd
Jul 18 at 23:35
If all of the $x$ and $y$ values are given, then what is there to do?
– amd
Jul 18 at 23:35
I can not take them all 0, because the value is pretermined, for example 10. The values all not negative. The x and y values are given as the equation y=a+bx and not as seperate values.
– Perilun
Jul 19 at 7:21
I can not take them all 0, because the value is pretermined, for example 10. The values all not negative. The x and y values are given as the equation y=a+bx and not as seperate values.
– Perilun
Jul 19 at 7:21
add a comment |Â
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Welcome to MSE! Before posting questions, check out the guide on MathJax to write better equations in your questions: math.meta.stackexchange.com/questions/5020/…
– Davide Morgante
Jul 18 at 21:12
This does not really make sense without restrictions. One can choose each $x_i$ to be arbitrary small (among negative numbers) and consider the corresponding $y_i=a_i+bx_i$. If you require the $x_i$ to be non negative, then simply take all of them equal $0$.
– Suzet
Jul 18 at 23:01
If all of the $x$ and $y$ values are given, then what is there to do?
– amd
Jul 18 at 23:35
I can not take them all 0, because the value is pretermined, for example 10. The values all not negative. The x and y values are given as the equation y=a+bx and not as seperate values.
– Perilun
Jul 19 at 7:21