Coplanar points and vectors pointing them from 0xyz axis The 2019 Stack Overflow Developer Survey Results Are In Unicorn Meta Zoo #1: Why another podcast? Announcing the arrival of Valued Associate #679: Cesar ManaraCoplanar Vectors Proofquestion about coplanar vectorsFind the equation of a plane when it passes through two points and parallel to two vectorsGeometric meaning of the vector triple product $(vec a times vec b)times vec c$If $veca,vecb,vecc$ are three coplanar vectorsCondition for points to be coplanar.Determine which points are coplanarIf four points are coplanar then prove that [a b d] + [b c d] + [c a d] = [a b c].Condition for coplanar vectorsTranslate two points from one axis to another?
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Coplanar points and vectors pointing them from 0xyz axis
The 2019 Stack Overflow Developer Survey Results Are In
Unicorn Meta Zoo #1: Why another podcast?
Announcing the arrival of Valued Associate #679: Cesar ManaraCoplanar Vectors Proofquestion about coplanar vectorsFind the equation of a plane when it passes through two points and parallel to two vectorsGeometric meaning of the vector triple product $(vec a times vec b)times vec c$If $veca,vecb,vecc$ are three coplanar vectorsCondition for points to be coplanar.Determine which points are coplanarIf four points are coplanar then prove that [a b d] + [b c d] + [c a d] = [a b c].Condition for coplanar vectorsTranslate two points from one axis to another?
$begingroup$
Let 4 points be A,B,C,D and vectors starting from(0,0,0) in xyz axis a,b,c,d accordingly(for example the vector 0A is a)
If the 4 points A,B,C,D are coplanar then proof
[(a,b,c) is the scalar triple product]
Any help for solving this problem is appreciated
vectors
$endgroup$
add a comment |
$begingroup$
Let 4 points be A,B,C,D and vectors starting from(0,0,0) in xyz axis a,b,c,d accordingly(for example the vector 0A is a)
If the 4 points A,B,C,D are coplanar then proof
[(a,b,c) is the scalar triple product]
Any help for solving this problem is appreciated
vectors
$endgroup$
$begingroup$
Welcome to Stackexchange. You'll find that simple "Here's the statement of my question, solve it for me" posts will be poorly received. What is better is for you to add context (with an edit): What you understand about the problem, what you've tried so far, etc.; something both to show you are part of the learning experience and to help us guide you to the appropriate help. You can consult this link for further guidance.
$endgroup$
– Brian
Mar 24 at 19:09
add a comment |
$begingroup$
Let 4 points be A,B,C,D and vectors starting from(0,0,0) in xyz axis a,b,c,d accordingly(for example the vector 0A is a)
If the 4 points A,B,C,D are coplanar then proof
[(a,b,c) is the scalar triple product]
Any help for solving this problem is appreciated
vectors
$endgroup$
Let 4 points be A,B,C,D and vectors starting from(0,0,0) in xyz axis a,b,c,d accordingly(for example the vector 0A is a)
If the 4 points A,B,C,D are coplanar then proof
[(a,b,c) is the scalar triple product]
Any help for solving this problem is appreciated
vectors
vectors
asked Mar 24 at 19:00
Pandelis MitsiPandelis Mitsi
1
1
$begingroup$
Welcome to Stackexchange. You'll find that simple "Here's the statement of my question, solve it for me" posts will be poorly received. What is better is for you to add context (with an edit): What you understand about the problem, what you've tried so far, etc.; something both to show you are part of the learning experience and to help us guide you to the appropriate help. You can consult this link for further guidance.
$endgroup$
– Brian
Mar 24 at 19:09
add a comment |
$begingroup$
Welcome to Stackexchange. You'll find that simple "Here's the statement of my question, solve it for me" posts will be poorly received. What is better is for you to add context (with an edit): What you understand about the problem, what you've tried so far, etc.; something both to show you are part of the learning experience and to help us guide you to the appropriate help. You can consult this link for further guidance.
$endgroup$
– Brian
Mar 24 at 19:09
$begingroup$
Welcome to Stackexchange. You'll find that simple "Here's the statement of my question, solve it for me" posts will be poorly received. What is better is for you to add context (with an edit): What you understand about the problem, what you've tried so far, etc.; something both to show you are part of the learning experience and to help us guide you to the appropriate help. You can consult this link for further guidance.
$endgroup$
– Brian
Mar 24 at 19:09
$begingroup$
Welcome to Stackexchange. You'll find that simple "Here's the statement of my question, solve it for me" posts will be poorly received. What is better is for you to add context (with an edit): What you understand about the problem, what you've tried so far, etc.; something both to show you are part of the learning experience and to help us guide you to the appropriate help. You can consult this link for further guidance.
$endgroup$
– Brian
Mar 24 at 19:09
add a comment |
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$begingroup$
Welcome to Stackexchange. You'll find that simple "Here's the statement of my question, solve it for me" posts will be poorly received. What is better is for you to add context (with an edit): What you understand about the problem, what you've tried so far, etc.; something both to show you are part of the learning experience and to help us guide you to the appropriate help. You can consult this link for further guidance.
$endgroup$
– Brian
Mar 24 at 19:09