Quiz (1 point)
Given that:
ZX || WY
m∠ZXP = 180
Prove that:
The following properties may be helpful:
- m∠ABC = m∠CBA
- if WS || TZ, then m∠WST = m∠STZ
- if (AB || YZ) and (m∠ABC = 180), then BC || YZ
- if AB || CD, then BA || DC
- if WS || TZ, then m∠WST = m∠STZ
- if AB || CD, then point C lies in interior of ∠ABD
- if point X lies in interior of ∠ABC, then m∠ABC = (m∠ABX) + (m∠XBC)
- if m∠ABC = 180, then m∠ABC = (m∠ABX) + (m∠XBC)
if the following are true:
- a = b
- a = c
then b = c
if the following are true:
- a + b = c
- a = d
then d + b = c
- if m∠ABC = m∠XYZ, then m∠CBA = m∠XYZ
if the following are true:
- a + b = c
- b = d
then a + d = c
if a = b, then a + c = b + c
if the following are true:
- a + b = c
- a = d
then d + b = c
if the following are true:
- (a + b) + c = d
- a = e
then (e + b) + c = d
Please write your proof in the table below. Each row should contain one claim. The last claim is the statement that you are trying to prove.