Question

Anyone????????????????????????????????????????????????????????????????????????????????????????????What is the solution to the system of equations?
2x - y = -3
x - 2y = -4

( , )

Answer 1

Alright lets do this together.

Answer 2

kk

Answer 3

Okay so first lets find x. So in the second equation all we do is add 2y to both sides.

When you do that you should get:

\[x = 2y - 4\]

Answer 4

yes

Answer 5

So now plug in what we got for x in the first equation. Like this:

\[2(2y - 4) - y = -3\]

Answer 6

Now lets solve that!

Answer 7

3y - 8 = -3

Answer 8

So when you do... you would get

\[y = \frac{ 5 }{ 3 }\]

Answer 9

Now we will plug in what we got for y in the second equation...

Answer 10

So we would get:

\[x - 2(\frac{ 5 }{ 3 }) = -14\]

Answer 11

Now when you solve it you should get:

\[x = \frac{ -32 }{ 3 }\]

Answer 12

okay then what

Answer 13

So our answer is:

\[(\frac{ -32 }{ 3 }, \frac{ 5 }{ 3 })\]

Answer 14

Thats it!

Answer 15

Hope this helped! Have a great day!

Also a medal would be much appreciated! Just click best response next to my answer. Thank You!

@ashley011802

Answer 16

it cant be fractions

Answer 17

@Tom_Boy_Rebel it cant be fractions

Answer 18

it cant be fractions

Answer 19

it has to be an (x,y) no fractions allowed

Answer 20

Anyone?????????????????????????????????

Answer 21

HELP ME PLEASE

Answer 22

I can help, I just learned this yesterday.

Answer 23

please do

Answer 24

Refer to the Mathematica v9 solution and plot, attached.

Answer 25

omg im so sick of this no one is actually helping me

Answer 26

The solution to the two linear equations given in the problem statement is
where the straight lines intersect. They intersect at the following point,
( -2/3 , 5/3 ), as shown in the plot and determined in the problem solution.

Don't understand why you are fixated on the idea that the solutions have to be integers.

Answer 27

im doing a test they can not be fractions what do you not understand about that

Answer 28

@jesus_christ_dancer

Answer 29

Well if you have a friend or an instructor whom you trust, ask them to review,
my attached solution for any mathematica errors and/or errors in logic.

Answer 30

I do online school

Answer 31

Feel free to email my solution to whom ever want for evaluation.

What is the solution to the system of equations?
2x - y = -3
x - 2y = -4

Answer 32

Got bail out now.
Have a good day.

Answer 33

the correct answer waas (-2,1)