Question

Rewrite the given equation in slope-intercept form:

15x - 3y = 12

Answer 1

Determine the slope and the y-intercept for the linear equation: y = 6x

Answer 2

Slope intercept form
\[y=mx+c\]
m=slope of the line
c= y-intercept
we have
\[15x-3y=12\]
Add 3y to both the sides, what would you get?

Answer 3

i have no idea? :(

Answer 4

\[15x-3y=12\]
Add 3y to both the sides
\[15x-3y+3y=12+3y\]
\[15x-\cancel {3y}+\cancel{3y}=12+3y\]
\[15x=12+3y\]
Do you get this?

Answer 5

y = 5x+4?

Answer 6

close,
\[15x-12=3y\]
Divide both sides by 3

Answer 7

So that is right. y = 5x+4

Answer 8

oh 5x-4

Answer 9

yes

Answer 10

let me try this one... Choose the slope and y-intercept of the equation:

y = - 7x + 4

Answer 11

yes :)

Answer 12

um help...

Answer 13

\[y=mx+c\]
m= slope
c= y intercept

Answer 14

-7 (0,4)

Answer 15

Correct :D

Answer 16

Yea!! Determine the slope and the y-intercept for the linear equation: y = 6x

Answer 17

I'll rewrite it for you
\[y=6x+0\]
Try now

Answer 18

The slope is 6 and the y-intercept is (0, 0)

Answer 19

yes ;D

Answer 20

Good!

Answer 21

Determine the slope of a line perpendicular to a line whose slope is - 3.

Answer 22

@smartrob If you have more questions, close this and ask a new. I'll answer this
product of two perpendicular lines' slopes is -1
\[m1\times m2=-1\]
here you have one line's slope

Answer 23

ok