Question

@bloomlocke367

Answer 1

question 2
Two lines, C and D, are represented by the equations given below:

Line C: y = x + 14
Line D: y = 3x + 2

Which of the following shows the solution to the system of equations and explains why?

(6, 20), because both lines pass through this point
(6, 20), because the point does not lie on any axis
(3, 11), because one of the lines passes through this point
(3, 11), because the point lies between the two axes
Question 11 (Multiple Choice Worth 5 points)

Answer 2

do we use a graph for this one?

Answer 3

okay, we can do this by substitution too. do you remember what we did? and a graph works too, if you'd rather do that.

Answer 4

substitution

Answer 5

yup

Answer 6

i remember

Answer 7

so you want to use substitution?

Answer 8

whichever is the best way of doing it

Answer 9

would substitution be the best way to do it

Answer 10

well graphing is easy if you have a graphing calculator

Answer 11

http://www.wolframalpha.com/

Answer 12

it graph what you want it to graph

Answer 13

http://www.wolframalpha.com/input/?i=graph++y+%3D+x+%2B+14++y+%3D+3x+%2B+2

Answer 14

are you still there

Answer 15

yeah, hang on

Answer 16

k soory

Answer 17

I have a better graph for you.

Answer 18

http://prntscr.com/72jupa where do the lines intercept?

Answer 19

@hockeybeast10

Answer 20

okay thats awesome. now what do we do

Answer 21

find where the lines intercept each other

Answer 22

how do i read this graph

Answer 23

its weird it just skips numbers

Answer 24

what do you mean it skips numbers?

Answer 25

it goes from 0,2,4,6,8 10 its missing a line

Answer 26

no, the scale is just slightly different.

Answer 27

okay how do i use it?

Answer 28

it's 2.5

Answer 29

5,20

Answer 30

not by 2's

Answer 31

?

Answer 32

close, it's 6,20

Answer 33

so the answer is b

Answer 34

okay thank you. can we do one more and i will be out of your hair!?!☺

Answer 35

actually, the answer's a...

Answer 36

the answers are backwards for some reason

Answer 37

oh, okay