Question

The vertices of a quadrilateral ABCD are A(1, -3), B(4, -3), C(4, -5), and D(-1, -5). The vertices of another quadrilateral EFCD are E(1, -7), F(4, -7), C(4, -5), and D(-1, -5). Which conclusion is true about the quadrilaterals?

The shape of the quadrilaterals is same but their areas are different.

The ratio of their corresponding sides is not equal.

The measures of the corresponding angles are different.

The angles and sides overlap when one quadrilateral is placed on the other.

Answer 1

meegan can u help me again??

Answer 2

so, have you tried drawing them on the cartesian plane?

Answer 3

so, they each look like above

what do you think?

Answer 4

i tried on geogebra

Answer 5

so, which of those statements is true then? :)

Answer 6

idk the last one

Answer 7

is it okay

Answer 8

?????

Answer 9

well, only 2 angles and 1 side overlap there, so, if by "the angles" means all angles, then that's false

then again, the shape is the same, and they're both the same area, because they're equal
so is not the 1st one

the ratio of the corresponding sides ARE equal :/, so is not that

the measures of the corresponding angles ARE the same, so is not that either

Answer 10

so, all of the above, to me seems to be false :/

Answer 11

so which one??

Answer 12

ööö

Answer 13

the one that I säid

Answer 14

??

Answer 15

ahhemm, which one? none as far as I can tell, but I'm thinking the last one, yes, I gather they mean, "if we turn EFCD on its head and place corresponding sides on top of each other", they yes, if that's done, yeah, their sides and angles will overlap

Answer 16

ok thanks+

Answer 17

yw

Answer 18

hey can u still help me

Answer 19

jdoe0001

Answer 20

sure, but is easier and better if you post in the channel, so we all can see it and help and revise each other :)

Answer 21

okay I will post a new one