Question

Can somebody please just help me? I really need help....
Find the slope-intercept form of the equation that goes through these two points.
(1,20) and (1,4.5)

Answer 1

Start by finding the slope
\[\LARGE \frac{y_2-y_1}{x_2-x_1}=slope\]
\[\LARGE \frac{4.5-20}{1-1}=slope\]
Find the slope

Answer 2

15.5/0?

Answer 3

@pooja195

Answer 4

Wow i didn't realize what the end would be o-o
infinty can't be a slope....
@sleepyjess ? @rvc

Answer 5

this is hard :/

Answer 6

x values are the same so its a vertical line

Answer 7

Yes ma'am / sir but how would I find the slope-intercept?

Answer 8

I don't believe you can get the slope intercept form

if the slope is dividing by 0
your equation would be \(x = (number)\)

to know what this number is, just look at the x values of the points they gave

what are the x values of the points? :)

Answer 9

are they 1?

Answer 10

that's correct ^_^

so your answer should be x = 1

Answer 11

what? really? that's it?

Answer 12

yep
but only because when you tried to find the slope - it was dividing by zero :)

Answer 13

Find the slope-intercept form of the equation that goes through these two points.
(1,20) and (1,4.5)
my Answer~
x=1

Answer 14

does that sound like the right answer?

Answer 15

nope because it is asking for slope-intercept form ^_^
but with the points given, that's the only answer that works

Answer 16

yes x=1 is correct

Answer 17

oh..yea, technically, it isn't the slope intercept form,

Answer 18

So that's what I need to put as the answer? x=1?

Answer 19

@baru and @jigglypuff314

Answer 20

Question makes no sense, ask your teacher.

Answer 21

Yes, put x=1 as ur answer

If possible, add a note saying that we cannot put this line in slope intercept form, because its a vertical line. Vertical lines do not have a y intercept and have a slope of infinity.