What is the midpoint of (2,-2, 4) and (-2,0, 6)?
@Vocaloid @JustSaiyan @Shadow @dude
\[M = ( \frac{ x _{1} + x _{2}}{ 2 } , \frac{ y _{1} + y _{2} }{ 2 })\]
Is this third dimension
Not sure what that means
3D
Oh yeah sorry I read that wrong
\[M = ( \frac{ x _{1} + x _{2}}{ 2 } , \frac{ y _{1} + y _{2} }{ 2 }, \frac{ z_{1} + z_{2} }{ 2})\]
Use that one instead
So the is the layout of it?
Okay thanks you!!
The formula for the midpoint of coordinates in 3D
Thank you so much!
No problem
@Shadow did I type it right?
It's not supposed to be to the first and second power \[x_{2} \neq x^{2}\]
Those numbers on the bottom just indicate that it's the first or second x, y, or z coordinate.
Oh okay
Besides that it looks good, you can add then divide.
I'm using this calculator and it keeps saying they I'm missing something I'm really confused.
Never mind @Shadow I got it thank you a bunch for helping!!
No problem
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