Question

Create your own equation written in standard form.
Determine any point that is a solution and will be on this line. Justify your answer algebraically.
Explain how to find the x- and y- intercept(s) using complete sentences. Write the intercepts as ordered pairs.
Rewrite the equation using function notation. Graph the function and show the intercepts.

Answer 1

@Directrix

Answer 2

i thought of an equation and some points but not sure if it satisfies my equation

Answer 3

Do this and then I can help:

Create your own equation written in standard form.

Answer 4

y=5x-9

Answer 5

i got some points (-1,4)

Answer 6

The Standard Form for a linear equation in two variables, x and y, is usually given as
Ax + By = C where, if at all possible, A, B, and C are integers, and A is non-negative, and, A, B, and C have no common factors other than 1.
-----------------------------------
Look in your text and see how standard form of a line is presented in your text.

Answer 7

y=5x-9

Slope/intercept form.

It may be considered standard in your book. We want to get off to a good start. So, check to see how your text defines standard form of a line.

Answer 8

actually i got that equation from another open study -_-

Answer 9

liol

Answer 10

https://prezi.com/2kuanyteuuw_/304-module-3-quiz/

Answer 11

its helped on some problems but on this one it's to straight forward

Answer 12

Does your textbook define standard form of the equation of a line?

Answer 13

no it doesn't

Answer 14

Working the problem won't be difficult.

If only I could get you to tell me how your book defines standard form of a linear equation.

Answer 15

it doesn't so just tell me how you define it

Answer 16

my teacher talked about Ax+Bx=C

Answer 17

The standard form of an equation is Ax + By = C. In this kind of equation, x and y are variables and A, B, and C are integers.

Okay, let's go with what the teacher said.

First, we will need to write y = 5x -9 in standard form.

Answer 18

okay how do we do it

Answer 19

y = 5x - 9
-y -y
----------

0 = 5x - y - 9

+9 +9
-------------
9 = 5x - y

5x -y = 9 ---> standard form (do you agree)

Answer 20

yes very

Answer 21

If you agree, then this solution begins with the equation:

5x -y = 9

What is the first step now that we have the equation in standard form?

Answer 22

+y

Answer 23

Determine any point that is a solution and will be on this line. Justify your answer algebraically.

Where are the coordinates of the point you posted are on this line?

Answer 24

wait no!

Answer 25

-5x from both sides

Answer 26

how do i get the right coordinates or they can be random?

Answer 27

You posted this point earlier in the thread: >> i got some points (-1,4)

Answer 28

yes but that was random

Answer 29

Let's see if the point is on the line.

Is (-1,4) on the line?

5x -y = 9

x = -1 and y = 4

Does

5* (-1) - 4 = 9 ? yes or no

Answer 30

it equals -9=9 so no?

Answer 31

5* (-1) - 4 = -5 -4 = -9 which is not on the line

We need another point.

Answer 32

In the equation if x = 0, what is the value of y that goes with that?

Answer 33

5x -y = 9

5*0 - y = 9 ---> Solve for y

Answer 34

how about 2,2?

Answer 35

(2,2) is not on the line.

Please do this: 5*0 - y = 9 ---> Solve for y

Answer 36

-y=9

Answer 37

so -9?

Answer 38

Yes.

( 0. -9) is a point on the graph of 5x -y = 9 because 5*0 - (-9) = 9

Answer 39

Explain how to find the x- and y- intercept(s) using complete sentences. Write the intercepts as ordered pairs.

The x-intercept is on the x-axis. All points on the x-axis have a y-coordinate of 0.

To find the x-intercept, let y = 0 in the equation 5x -y = 9.
5*x - 0 = 9
5x = 9
x = 9/5 = 1.8

( 1.8 , 0 ) for the x-intercept.

Answer 40

okay but how come your way is different from hers? https://prezi.com/2kuanyteuuw_/304-module-3-quiz/

Answer 41

The video will not load. If you want to work with "her," then I will leave you to do that.

Answer 42

@563blackghost

Answer 43

this is alot i cant comprehend and also its the week end no ones on here much

Answer 44

@sammixboo

Answer 45

@Jamierox4ev3r

Answer 46

@Austin.L

Answer 47

you know how to do this?

Answer 48

@mathmate

Answer 49

@sweetburger

Answer 50

@CaNdI5a18

Answer 51

hey austin

Answer 52

nevermind