Question

Quadrilateral BCDE is inscribed in circle A as shown. BD divides the quadrilateral into two triangles, ΔBCD and ΔBED. Which statement is true about the triangles?

Answer 1

The angle bisectors and the perpendicular bisectors for both triangles intersect at the same point.

The angle bisectors of ΔBCD intersect at the same point as those of ΔBED.

The perpendicular bisectors of ΔBCD intersect at the same point as those of ΔBED.

The angle bisectors of ΔBCD intersect at the same point as the perpendicular bisectors of ΔBED.

Answer 2

@ShadowLegendX @rebeccaxhawaii

Answer 3

what is these?

Answer 4

???

Answer 5

what do you need?

Answer 6

is the question not clear enough?

Answer 7

no

Answer 8

i understood that it wasnt c its the angle bisectors that confuse me

Answer 9

@rebeccaxhawaii you totes got this c;

Answer 10

so the bisector is the BD line

Answer 11

the line BD makes the two triangles in question

Answer 12

look it is c i think

Answer 13

we just ruled C out

Answer 14

but am not 100% but i think it is c

Answer 15

no c is the bd

Answer 16

isnt that what you want?

Answer 17

ow i had to reread

Answer 18

we want the statement that is true for both triangles and neither triangles have perpendicular bisectors

Answer 19

ok b is 100% opposite from A they have nothing to do from each other

Answer 20

so b is going to be your answer i think

Answer 21

ok hope that help byee