Question

Consider the line that passes through the points (2, 3) and (6, 11). Below are two different equations. Identify the true statement concerning both equations.
Equation #1 Equation #2
y -11 = 2(x - 6) y - 3 = 2(x - 2)

Only equation #1 represents the line that passes through the two given points.

Only equation #2 represents the line that passes through the two given points.

Both equation #1 and equation #2 represent the line that passes through the two given points.

Neither equation #1 nor equation #2 represents the line that passes through the t

Answer 1

Neither equation #1 nor equation #2 represents the line that passes through the two given points.

Answer 2

How did you got that?

Answer 3

school

Answer 4

The given points (x1,y1) and (x2,y2) are (2,3) and (6,11)
Substituting these two points in equation 1 and 2:
We get that the equation 1 does not pass through (2,3) since the equation is not reduced to 0 on substitution. Where as the equation 1 passes through the point (6,11) since the equation reduces to 0 on substitution.
Similarly we substitute point (6,11) and find that only equation 2 passes through it. Hence we find that
"Neither equation #1 nor equation #2 represents the line that passes through the two given points."

Answer 5

thats what i got

Answer 6

@Snapbacklive , lol. im not an Arab.

Answer 7

i know, just thought it would be funny.

Answer 8

points (2, 3) and (6, 11).

y -11 = 2(x - 6)
3 - 11 = 2(3-6)
-8 = 2(-3)
-8 = -6

So, it's NOT a solution for line 1.

Answer 9

Line 2:
y - 3 = 2(x - 2)

points (2, 3) and (6, 11).

3 -3 = 2(2-2)
0 = 0

Using second point:

(6,11)

11 - 3 = 2(6-2)
8 = 2(4)
8 = 8

So it is a solution!
PROVED.

Answer 10

@Snapbacklive , hehe yup! It's funny.

Answer 11

yeah