i need some answers checked
@Vocaloid
wait, i got this one.
it was midsegment.
yeah I was gonna say, a perpendicular bisector does not necessarily have to cross the midpoints of a triangle |dw:1529252608476:dw|
hm, not quite use the midsegment theorem |dw:1529252771967:dw| so SW is twice the length of TV
so D?
yup well done
wait you said true not false so you're right ;;
hm, not quite, the incenter would require the angles, not the sides, to be bisected
|dw:1529253700122:dw|
good
good
|dw:1529254224820:dw| so this one should be true
hm, not quite, BF would be the altitude to be a median you need to connect 1) the midpoint of a side with 2) the opposite vertex
so B
excellent
hm, not quite, VU has one hash mark and TU has two hash marks so they are probably not equal to each other try looking for a pair of corresponding angles made by two parallel lines cut by a transversal |dw:1529254926827:dw|
going to grab a bite to eat but will be back soon
so any progress yet?
TV is the midsegment right? so SW and TV must be parallel according to the midsegment definition, these two pairs of angles must be equal |dw:1529256387955:dw|
|dw:1529256403475:dw|
sorry if that's hard to see with that being said what might the sol'n be?
still there?
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