Question

Sorry for the long question.

Gina wrote the following paragraph to prove that the segment joining the midpoints of two sides of a triangle is parallel to the third side.

Draw ∆ABC on the coordinate plane with point A at the origin (0, 0). Let point B have the ordered pair (x1, y1) and locate point C on the x-axis at (x2, 0). Construct point D so it is the midpoint of . Point D has coordinates at by the Distance between Two Points Postulate. Construct point E so it is the midpoint of . The ordered pair of point E is by the Distance between Two Points Postulate. The slope of is found to

Answer 1

flvs?

Answer 2

yes this is on flvs and i need help poptartninjaxp please

Answer 3

which test i cant remember

Answer 4

10.01 Proofs of Angles, Midsegments, and Medians, Oh My!

Answer 5

you there

Answer 6

hello you there i would like help

Answer 7

yeah hold on il see if i have it

Answer 8

idk the right answer i got that one wrong

Answer 9

what did you choose so i could eliminate at least one answer

Answer 10

The coordinates of D and E were found using the Distance between Two Points Postulate

Answer 11

thanks

Answer 12

did you get this one


Triangle ABC is shown below.

The flow chart with missing reason proves the measures of the interior angles of ∆ABC total 180°.

Which reason can be used to fill in the numbered blank space?

Alternate Exterior Angles Theorem

Same-Side Interior Angles

Corresponding Angles Postulate

Alternate Interior Angles Theorem

Answer 13

Angle Addition Postulate

Answer 14

oh no definition of a straight line

Answer 15

Alternate Exterior Angles Theorem

Same-Side Interior Angles

Corresponding Angles Postulate

Alternate Interior Angles Theorem


those are my options

Answer 16

oh you got me there i dont know :P

Answer 17

awwwh well thanks anyways

Answer 18

do ur callaboration for unit 8 flvs

Answer 19

thinks it is the third one