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Brilliant_brown [7]
1 year ago
15

What's green and fluffy and comes from outer space? I have the answer I just need to know how to graph it

Mathematics
2 answers:
BaLLatris [955]1 year ago
8 0

What’s green and fluffy and comes from outer space?

____________________________________________________________

1 . 2x – 4y = 8

Rewriting the standard form linear equation into slope intercept form.

-4y = -2x + 8

Dividing both sides by -4.

y = (-2/-4)x + 8/-4

y = (1/2)x - 2

The best match is A and 23.

____________________________________________________________

2. 2x + 8y = - 64

Rewriting the standard form linear equation into slope intercept form.

8y = - 2x - 64

Dividing both sides by 8.

y = (-2/8)x - 64/8

y = -1/4 x - 8

The best match is N and 19.

____________________________________________________________

3. -2x + 4y = 8

Rewriting the standard form linear equation into slope intercept form.

4y = 2x + 8

Dividing both sides by 4

y = (2/4)x + 8/4

y = 1/2 x + 2

The best match is M and 4.

____________________________________________________________

4. 3x + 5y = -15

Rewriting the standard form linear equation into slope intercept form.

5y = - 3x - 15

Dividing both sides by 5.

y = (-3/5)x - 15/5

y = -3/5 x - 3

The best match is M and 15.

____________________________________________________________

5. 12x - 3y = 3

Rewriting the standard form linear equation into slope intercept form.

-3y = -12x + 3

Dividing both sides by -3.

y = -12/-3 x + 3/-3

y = 4x - 1

The best match is L and 16.

____________________________________________________________

6. y = - 8

In this case the slope is zero. Which means the rise is zero and run can be anything greater than 1. This will make a horizontal line parallel to the y-axis at the point (0 , -8).

The best match is L and 11.

____________________________________________________________

7. x + 3y = 18

Rewriting the standard form linear equation into slope intercept form.

3y = -x + 18

Dividing both sides by 3.

y = -1/3 x + 18/3

y = -1/3 x + 6

The best match is T and 2.

____________________________________________________________

8. -4x + 6y = -54

Rewriting the standard form linear equation into slope intercept form.

6y = - 4x - 54

Dividing both sides by 6.

y = -4/6 x - 54/6

y = -2/3 x - 9

The best match is I and 5.

____________________________________________________________

9. 4x - y = - 8

Rewriting the standard form linear equation into slope intercept form.

-y = - 4x - 8

Dividing both sides by -1.

y = -4/-1 x - 8/-1

y = 4 x + 8

The best match is B and 22.

____________________________________________________________

10. 2x - 10y = 20

Rewriting the standard form linear equation into slope intercept form.

-10y = -2x + 20

Dividing both sides by -10.

y = -2/-10 x + 20/-10

y = 1/5 x - 2

The best match is O and 24.

____________________________________________________________

11. 6x + 9y = 9

Rewriting the standard form linear equation into slope intercept form.

9y = -6x + 9

Dividing both sides by 9.

y = -6/9 x + 9/9

y = -2/3 x + 1

The best match is E and 7.

____________________________________________________________

12. 5x - 2y = 12

Rewriting the standard form linear equation into slope intercept form.

-2y = -5x + 12

Dividing both sides by -2.

y = -5/-2 x + 12/-2

y = 5/2 x - 6

The best match is A and 8.

____________________________________________________________

13. 8x + 4y = 40

Rewriting the standard form linear equation into slope intercept form.

4y = -8x + 40

Dividing both sides by 4.

y = -8/4 x + 40/4

y = -2 x + 10

The best match is A and 12.

____________________________________________________________

14. x + 3y = 27

Rewriting the standard form linear equation into slope intercept form.

3y = -x + 27

Dividing both sides by 3.

y = -1/3 x + 27/3

y = -1/3 x + 9

The best match is W and 2.

____________________________________________________________

ANSWERING TEXT :

A M A R T I A N M E L L O W

23 15 8 22 2 5 12 19 4 7 11 16 24 18

____________________________________________________________

satela [25.4K]1 year ago
6 0

The <em><u>correct answer</u></em> is:

To graph each of these equations, we will find the x- and y-intercept of each. To find the x-intercept, we replace y with 0 and solve. To find the y-intercept, replace x with 0 and solve.

For 2x-4y=8:

x-intercept:

2x-4(0)=8; 2x-0=8; 2x=8; x=4

y-intercept:

2(0)-4y=8; 0-4y=8; -4y=8; y=-2

Plot these intercepts and draw a line between them.

For 2x+8y=-64:

x-intercept:

2x+8(0)=-64; 2x+0=-64; 2x=-64; x=-32

y-intercept:

2(0)+8y=-64; 0+8y=-64; 8y=-64; y=-8

Plot the intercepts and draw a line between them.

For -2x+4y=8:

x-intercept:

-2x+4(0)=8; -2x+0=8; -2x=8; x=-4

y-intercept:

-2(0)+4y=8; 0+4y=8; 4y=8; y=2

Plot the intercepts and draw a line between them.

For 3x+5y=-15:

x-intercept:

3x+5(0)=-15; 3x+0=-15; 3x=-15; x=-5

y-intercept:

3(0)+5y=-15; 0+5y=-15; 5y=-15; y=-3

Plot the intercepts and draw a line between them.

For 12x-3y=3:

x-intercept:

12x-3(0)=3; 12x-0=3; 12x=3; x=3/12=0.25

y-intercept:

12(0)-3y=3; 0-3y=3; -3y=3; y=-1

Plot the intercepts and draw a line between them.

For y=-8, draw a straight horizontal line at -8.

For x+3y=18:

x-intercept:

x+3(0)=18; x+0=18; x=18

0+3y=18; 3y=18; y=6

Plot the intercepts and draw a line between them.

For -4x+6y=-54:

x-intercept:

-4x+6(0)=-54; -4x+0=-54; -4x=-54; x=13.5

y-intercept:

-4(0)+6y=-54; 0+6y=-54; 6y=-54; y=-9

Plot the intercepts and draw a line between them.

For 4x-y=-8:

x-intercept:

4x-0=-8; 4x=-8; x=-2

y-intercept:

4(0)-y=-8; 0-y=-8; -y=-8; y=8

Plot the intercepts and draw a line between them.

For 2x-10y=20:

x-intercept:

2x-10(0)=20; 2x-0=20; 2x=20; x=10

y-intercept:

2(0)-10y=20; 0-10y=20; -10y=20; y=-2

Plot the intercepts and draw a line between them.

For 6x+9y=9:

x-intercept:

6x+9(0)=9; 6x+0=9; 6x=9; x=1.5

y-intercept:

6(0)+9y=9; 0+9y=9; 9y=9; y=1

Plot the intercepts and draw a line betwen them.

For 5x-2y=12:

x-intercept:

5x-2(0)=12; 5x-0=12; 5x=12; x=2.4

y-intercept:

5(0)-2y=12; 0-2y=12; -2y=12; y=-6

Plot the intercepts and draw a line between them.

For 8x+4y=40:

x-intercept:

8x+4(0)=40; 8x+0=40; 8x=40; x=5

y-intercept:

8(0)+4y=40; 0+4y=40; 4y=40; y=10

Plot the intercepts and draw a line between them.

For x+3y=27:

x-intercept:

x+3(0)=27; x+0=27; x=27

y-intercept:

0+3y=27; 3y=27; y=9

Plot the intercepts and draw a line between them.

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Timothy makes reduced copies of a photograph that has an actual length of 8 in. Each time he presses the reduce button on the co
Aleksandr-060686 [28]

Answer:

length of the photograph will be 4.2 in. after pressing the button 5 times.

Step-by-step explanation:

By pressing the button, every time size of the photograph gets reduced by 12%.

Therefore, the sequence formed by the reduced sizes of the photo will be a geometric sequence and the formula for the size of the reduced image will be,

L = l(1-\frac{12}{100})^{n}

Where l = Actual length of the photograph

L = length of the reduced image

n = Number of times the button has been pressed

For l = 8 in. and n = 5

L = 8(1-0.12)^{5}

  = 8(0.88)^{5}

  = 4.22 in

L ≈ 4.2 in.

Therefore, length of the photograph will be 4.2 in. after pressing the button 5 times.

3 0
2 years ago
phan fills the tank of her car with gasoline before starting her road trip. the table below shows the amount of gas left in her
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G(h)    h
12      3
8        5
4        7
0        9

Equation of the line:

slope = [12-0]/[3-9] = 12 / -6 = -2

g / [h - 9] = -2

g = -2(h-9)

g = -2h + 18

g = 18 -2h

Filling the tank ==> h = 0

g = 18 - 2(0) = 18

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Isaiah's family took a road trip to Mount Rushmore. Isaiah slept for the last 290 miles of the trip. If the total length of the
Leviafan [203]

Answer:

58%

Step-by-step explanation:

We need to find what percent 290 is of 500.

percent = part/whole × 100%

percent = 290/500 × 100%

percent = 58%

Answer: 58%

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What is the length of the hypotenuse of the triangle below?
liberstina [14]

Answer:

\boxed{B. Hypotenuse = 10}

Step-by-step explanation:

By applying <em>Pythagoras theorem</em> we can find hypotenuse of a right angle triangle.

Side of right angle triangle (a) = 5√2 cm

Side of right angle triangle (b) = 5√2 cm

Hypotenuse² = a² × b²

{Hypotenuse}^{2}  =  {(5 \sqrt{2} )}^{2}  \times  {(5 \sqrt{2} )}^{2}  \\  \\  {Hypotenuse}^{2}  = (25 \times 2) + (25 \times 2)\\  \\  {Hypotenuse}^{2}  = 50 + 50\\  \\ {Hypotenuse}^{2}  = 100\\  \\   {Hypotenuse}^{ \cancel{2}}  =  {10}^{ \cancel{2}}  \\  \\   Hypotenuse = 10

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this is the best answer

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