What would be the equation of these 5 vectors?
|dw:1398154798966:dw|
\[\color{green}{\vec{A} + \vec{B} + \vec{C} + \vec{D} + \vec{E} = 0}\]
@ghuczek the problem asks for it in the form A=B+C and it must start with A. besides, don't you have to take into account the direction the arrows are facing rather than just adding them all together?
They are vectors, so you must take both the magnitudes and directions into account. Given the additional information you just provided, you can write the equation as:\[\color{green}{\vec{A} = -(\vec{B} + \vec{C} + \vec{D} + \vec{E})}\]
I'm still a bit confused. I thought if two vectors were going the opposite direction, then you subtract? For example, with B and D it would be B-D
\(\color{blue}{\vec{A} = \vec{C} - \vec{D} - \vec{B} + \vec{E}}\)
@Vincent-Lyon.Fr do you think you could explain how you got to that? o:
If you go along with the arrow, it's a + sign, if you go against, it's a - sign.
Okay thats what I thought. but like with C and D they are still pointing in the same direction. Is it because they are head to head rather than head to tail that you subtract them?
You have to take into account the arrow's direction as you follow the path you are taking.
Join our real-time social learning platform and learn together with your friends!