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Mathematics 67 Online
princeevee:

i need some answers checked

princeevee:

1 attachment
princeevee:

@Vocaloid

princeevee:

wait, i got this one.

princeevee:

it was midsegment.

Vocaloid:

yeah I was gonna say, a perpendicular bisector does not necessarily have to cross the midpoints of a triangle |dw:1529252608476:dw|

princeevee:

1 attachment
Vocaloid:

hm, not quite use the midsegment theorem |dw:1529252771967:dw| so SW is twice the length of TV

princeevee:

so D?

Vocaloid:

yup well done

princeevee:

1 attachment
Vocaloid:

wait you said true not false so you're right ;;

princeevee:

1 attachment
Vocaloid:

hm, not quite, the incenter would require the angles, not the sides, to be bisected

Vocaloid:

|dw:1529253700122:dw|

princeevee:

1 attachment
Vocaloid:

good

princeevee:

1 attachment
Vocaloid:

good

princeevee:

1 attachment
Vocaloid:

|dw:1529254224820:dw| so this one should be true

princeevee:

1 attachment
Vocaloid:

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

princeevee:

so B

Vocaloid:

excellent

princeevee:

1 attachment
Vocaloid:

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|

Vocaloid:

going to grab a bite to eat but will be back soon

Vocaloid:

so any progress yet?

Vocaloid:

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|

Vocaloid:

|dw:1529256403475:dw|

Vocaloid:

sorry if that's hard to see with that being said what might the sol'n be?

Vocaloid:

still there?

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