Question

which of the following equations describes the line shown below? Check all that apply. (-6,2) (-1,-4)

Answer 1

Any line that travels through the points (-6,2) and (-1,-4).

Answer 2

What are the equations?

Answer 3

a-y-2=-5/6(x+6) b-y+4=-5/6(x+1) c-y-6=-6/5(x+2) d-y-4=-5/6(x-1) e-y-2=-6/5(x+6) f-y+4=-6/5(x+1)

Answer 4

there they are

Answer 5

type them in separate lines so I can make them out from one another.

Answer 6

A .y-2=-5/6(x+6)
B .y+4=-5/6(x+1)
C .y-6=-6/5(x+2)
D .y-4=-5/6(x-1)
E .y-2=-6/5(x+6)
F .y+4=-6/5(x+1)

Answer 7

\[y - 2 = -\frac{ 5 }{ 6 }(x + 6)\]
That's the format for the equations?

Answer 8

yea

Answer 9

im from britain and im new to this type of math

Answer 10

Isolate y by adding 2 to both sides.
y = -5/6(x + 6) + 2
Now you have it in slope intercept form.

Answer 11

is that the only answer because it said check all that apply

Answer 12

No, you still have to plug it all in.

Answer 13

Okay, let me show you how.

Answer 14

k

Answer 15

(-6, 2)

A) y-2=-5/6(x+6)
y = -5/6(x + 6) + 2
f(-6) = -5/6(-6 + 6) + 2
f(-6) = -5/6 + 2
f(-6) = 7/6

When x = -6 y = 7/6.
(-6, 7/6) = (-6,2)
False

Answer 16

ok im starting to get it

Answer 17

so a is out right

Answer 18

Yeah, it's outs

Answer 19

is b out

Answer 20

One second, brb

Answer 21

ok

Answer 22

I'm back

Answer 23

@eric1212

Answer 24

kk

Answer 25

So, next one.
y+4=-5/6(x+1)
y = -5/6(x + 1) - 4
x = -6
y = -5/6(-6 + 1) - 4
y = -5/6 * -5 - 4
y = -5/6 * -9
y = 15/2

(-6,2) = (-6,15/2)
False

Answer 26

Do you see how to do it now?

Answer 27

not really