Simple Vector Problem
Diagram + Question. Helo, @amistre64
am = mb and nc = bn by midpoint property
Yup
therefore by vector addition .... mb + bn = mn
not to sure about b tho :)
Yup
Me neither
MQ is the segment formed by joining two mid points. I guess, we need to relate any theorem based on this..? :/
Me neither
I think i got it.
Maybe \(AD+DQ=AM+MQ\) \(BC +CQ=MB+MQ\)
that might only be applicable in a parallelagram
\(AD+DQ+BC=CQ=AM+MQ+MB+MQ\) Does that work?
Whoops, last one should be BM
\[AD+DQ+BC+CQ=AM+MQ+BM+MQ\]
im not sure, just tired and not that bright these days :)
Take like terms? \[AD+DQ+BC+CQ=AM+BM+2MQ\]
\[AD+DQ+BC-QC=AM-MB+2MQ\]\[AD-DC+BC=-AB+2MQ\]
Not sure about the last part, @amistre64. @Kainui?
MQ = MB + BC + CQ MQ = MA + AD + DQ 2 MQ = MB + BC + CQ + MA + AD + DQ MB = - MA CQ = - DQ 2 MQ = BC + AD
@IrishBoy123, if MB = -MA, should MB-Ma = 2MB?
of course it should. the minus sign in case it is not clear is because of the direction. MB goes in the opposite direction to MA so adding them yields zero.
Ahh, I see. So since you add them together, it uends up being 0, @IrishBoy123?
indeed
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