True or False - Explain the graphs of two different direct variations can be parallel

Answers

Answer 1
Answer: False It can't be parallel It's gonna be intersecting or perpendicular

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Graph 3x + 2y = 6. Can someone help with this

Answers


Here are two ways to graph it.  You can decide which one seems easier to understand or easier to do:

==>  Manipulate the equation into the "slope-intercept" form, where 'y' is
all alone on one side and everything else is on the other side:

3x + 2y = 6

Subtract  3x  from each side:   2y = -3x + 6

Divide each side by  2 :            y = -3/2 x +3

This is the form you want.  Just looking at it, it tells you that the slope
of the line on the graph is (-3/2), and it crosses the y-axis at  +3 .
That's enough information to draw the line.
===============================================

=>  Another way:

Look at the x-axis and the y-axis on the graph paper ... without any graph drawn on it yet.  Just look at the 2 axes.

With an 'x'-number and a 'y'-number, you can find any point on it. Right ?

OK.  Notice that at every point on the y-axis, x = 0 .  And at every point
on the x-axis, y = 0.  This can be very very helpful.

Now take your equation:    3x + 2y = 6 .

You know that the graph is going to be a straight line.  And it's pretty obvious that if the line isn't horizontal or vertical, then it has to cross both the x-axis and the y-axis somewhere.  If you had an easy way to find the two points where it crosses the axes, you could join those 2 points and you'd have your line !

You DO have an easy way to find those points !

If x=0, then the point is on the y-axis.  Take your equation, make x=0, and it'll show you where the line crosses the y-axis:

                         3(0) + 2y = 6 .

                                    2y = 6 .

Divide each side by 2 :  y = 3 .

There's one point on the line:  (0, 3)

Now remember that if y=0 the point is on the x-axis.  So take your equation
and make y=0:

                                      3x + 2(0) = 6

                                      3x          = 6

Divide each side by 3 :    x = 2 

There's another point on the line, where it crosses the x-axis:  (2, 0) .

Shazam !  You have the 2 points where the line crosses the x- and
y- axes.  Mark each one with a little dot,  put your ruler down along
them, draw a line between them, and extend it as far in each direction
as you want to.  That's the graph of your equation.


Plot these coordinates then draw a line through them and that is the line.

(2,0) x intercept
(0,3) y intercept

E-Z View cable company charges a flat rate of $40 per month for service and $4.95 for each pay per view movie. View the Best charges a flat rate of $25 per month and $5.95 for each pay per view. Using the given equations, how many pay per views will generate equal monthly bills from the two companies?

Answers

E-Z View: 40 + 4.95x
View the best: 25 + 5.95x

Equal monthly bills:

40 + 4.95x = 25 + 5.95x

5.95x - 4.95x = 40 - 25

x = 15

Answer: 15

Final answer:

The number of pay-per-view movies that would generate an equal monthly bill from both E-Z View cable company and View the Best company is 15 movies. This is found by setting up and solving a linear equation based on the monthly charges of each company.

Explanation:

This question is about using linear equations to solve a real-world problem. Let's say 'x' is the number of pay-per-view movies. Therefore, we can form two equations:

  • E-Z View cable company: 40 + 4.95x = monthly cost
  • View the Best company: 25 + 5.95x = monthly cost.

To find the number of pay-per-view movies that would make the two monthly costs equal, set the two equations equal to each other and solve for x.

 

  • 40 + 4.95x = 25 + 5.95x
  • Subtract 4.95x from both sides: 15 = 1x
  • So, '15' pay-per-view movies would generate equal monthly bills from the two companies.

Learn more about Linear Equations here:

brainly.com/question/32634451

#SPJ11

Solve this inequality: j/4 – 8 < 4. A. j < –48 B. j < 48 C. j > –12 D. j < 12

Answers

(j)/(4) - 8 \ \textless \ 4 \n \n (j)/(4) \ \textless \ 4 + 8 \n \n (j)/(4) \ \textless \ 12 \n \n j \ \textless \ 12 * 4 \n \n j \ \textless \ 48 \n \n

The final result is: j < 48.
j/4 - 8 < 4

j/4 < 4 + 8
j4 < 12
j < 12 X 4
j < 48

You buy painting supplies for $12, and you charge $3 per person to paint faces. how many faces will you need to paint to earn $15 in profit?

Answers

Answer:

You need to paint 9 faces to earn $15 in profit.

Step-by-step explanation:

Given : You buy painting supplies for $12, and you charge $3 per person to paint faces.

To find : How many faces will you need to paint to earn $15 in profit?

Solution :

Let x represent the number of faces painted.

According to question,

3x - 12 = 15

Solving equation,

3x= 15+12

3x=27

x=(27)/(3)

x=9

Therefore, You need to paint 9 faces to earn $15 in profit.

Investment = $12

For $15 profit, I have to earn, 12+15 = $27

Charge for 1 person(for paint faces) = 3

multiply by 9,

9 persons= $27

So, 9 person is the answer.

Please solve the problem.

Answers

OK.  I did it, and I have the solution.
_____________________________________

The length of the deck is  (5 + 2x) .
The width of the deck is   (4 + 2x) .

If the deck didn't have that big hole in the middle where the pool is,
then its area would be

                 (5 + 2x) · (4 + 2x) .

When you multiply that all out, you get    Area = 4x² + 18x + 20

and the question tells us that the area of the whole big rectangle is 90 yds² .
So we can write

                                             4x² + 18x + 20  =  90 .

Subtract 90 from each side:    4x² + 18x - 70  =  0
Divide each side by 2 :           2x² + 9x - 35  =  0

You can use the quadratic equation to solve that and find out that
x = 2.5 yards, and that's what the question is asking you.
___________________________________________________

That makes the deck  10 yds high and 9 yds wide.

Total area of the whole big rectangle, (deck + pool ),  =  90 yds².
 

What is the solution of the system? Use a graph.
y = –3x + 2
y = –3x + 4

Answers

there is no solution, they have the same slope


The lines are parallel. The slopes are the same