Question

Can someone help me complete the proof?

Answer 1

hmm you want to prove it is parallelogram! yes?

Answer 2

Yes.

Answer 3

you need more info
where are all the givens?

Answer 4

Given: ΔSVX=ΔUTX and SV || TU

Answer 5

okay so we need to prove that triangle vxu is congruent to triangle sxt
we already know that triangle svx is congruent to utx
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since we have SV||TU
\(\angle SVX\equiv\angle XTU\) and \(\angle XUT\equiv\angle XST\)
with \(\angle X\) share between the two triangle
by the AAA postulate \(\large \triangle XUT\cong\triangle XVT\)

Answer 6

the one you have in table it is given to you right?
\(\large \triangle SVX\cong\triangle UTX\)

Answer 7

i can't see what you wrote for the given
i only recognized SV||TU

Answer 8

it said triangle SVX = Triangle UTX

Answer 9

ok
so we have that
and SV||TU
and we proved that triangle SVX is congruent to triangle UTX
then as result
the diagram is parallelogram
\(\square\)

Answer 10

Do you get it!

Answer 11

Not really.

Answer 12

To prove that the shape is parallelogram you need to prove that
the four inside triangle are congruent (the opposing ones to each other
and you need to know that two line segments are parallel
and that is it

Answer 13

you are given two congruent triangles
two parallel line segments
we proved the other two triangles are congruent
hence the shape is parallelogram

Answer 14

yes, but I don't understand what to put for 2, 3, 7, and 8.

Answer 15

what's the other given?
SV||TU given
3. the triangles we prove to be congruent
in the reason put proved
for 8 put result

Answer 16

Thank You!

Answer 17

welcome