The fourth corner of a parallelogram, S, is diagonally opposite P. Find S given P(1,1) Q(-3,4) R(6,10).
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OpenStudy (richyw):
so why am I getting the prong answer when I add \[\vec{PQ}+\vec
{PR}\]
OpenStudy (richyw):
wrong*
OpenStudy (anonymous):
show me how you add them
OpenStudy (richyw):
or I need to add this to the point P?
OpenStudy (richyw):
I add them to get (1,12). so I just need to add that vector to point P. how do I "show" that?
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OpenStudy (richyw):
can I just say \[S=P+\vec{S}\]
OpenStudy (richyw):
does that make any since?
OpenStudy (richyw):
sense
OpenStudy (anonymous):
PQ=(-3-1,4-1)=(-4,3)
PR=(6-1,10-1)=(5,9)
PQ+PR=(1,12)
now aply this vector to P to find S: (1,1)+(1,12)=(2,13)
OpenStudy (richyw):
ok thanks. that's exactly what I did. I was just unsure if you can just add a vector to a point. I mean I know you can (and you will get a point) but wasn't sure If I could just say that since math profs are picky about how you show things! thanks a lot
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