Quiz (1 point)
- slope of line AB = ((the y coordinate of point B) - (the y coordinate of point A)) / ((the x coordinate of point B) - (the x coordinate of point A))
- slope of line AB = ((the y coordinate of point B) - (the y coordinate of point A)) / ((the x coordinate of point B) - (the x coordinate of point A))
- if M is the midpoint of line AB, then the x coordinate of point M = ((the x coordinate of point A) + (the x coordinate of point B)) / 2
if the following are true:
- a = x
- c = y
- s = (a + c) / m
then s = (x + y) / m
if x = (0 + (a ⋅ 2)) / 2, then x = a
- if M is the midpoint of line AB, then the y coordinate of point M = ((the y coordinate of point A) + (the y coordinate of point B)) / 2
if the following are true:
- a = x
- c = y
- s = (a + c) / m
then s = (x + y) / m
if x = (0 + (a ⋅ 2)) / 2, then x = a
- if M is the midpoint of line AB, then the x coordinate of point M = ((the x coordinate of point A) + (the x coordinate of point B)) / 2
if the following are true:
- a = x
- c = y
- s = (a + c) / m
then s = (x + y) / m
if x = ((b ⋅ 2) + (a ⋅ 2)) / 2, then x = b + a
- if M is the midpoint of line AB, then the y coordinate of point M = ((the y coordinate of point A) + (the y coordinate of point B)) / 2
if the following are true:
- a = x
- c = y
- s = (a + c) / m
then s = (x + y) / m
if x = (0 + (a ⋅ 2)) / 2, then x = a
if the following are true:
- f = (a - b) / (c - d)
- a = w
- b = x
- c = y
- d = z
then f = (w - x) / (y - z)
if b > 0, then (0 - 0) / ((b ⋅ 2) - 0) = 0
if the following are true:
- a = b
- b = c
then a = c
if the following are true:
- f = (a - b) / (c - d)
- a = w
- b = x
- c = y
- d = z
then f = (w - x) / (y - z)
if b > 0, then (c - c) / ((b + a) - a) = 0
if the following are true:
- a = b
- b = c
then a = c
if the following are true:
- a = c
- b = c
then a = b
- if slope of line AB = slope of line CD, then AB || CD
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.