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KiRa [710]
3 years ago
6

Find the solution of the system of equations shown on the graph.

Mathematics
1 answer:
Digiron [165]3 years ago
8 0
The answer for this question is Y=3x+1
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Answer: B TRUST ME

I AM NOT IMPOSTER

Step-by-step explanation:

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(08.01 MC) PLEASE HELP ITS TIMED EXAM
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Answer:

4

Step-by-step explanation:

a^{2}\frac{h}{3}

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Solve for q<br><br> - 3/4q = 12 <br><br> q = ___
Alex Ar [27]
\text{We know: } \\  \boxed{\frac{\ -3\ }{\ 4\ }*q=12 } \\ \\  q=12: \frac{\ -3\ }{\ 4\ } \\ \\ q=12* \frac{\ 4\ }{\ -3\ } \\ \\ q= \frac{\ 48\ }  {\ -3\ }  \\ \\ q=-16 \\ ********** \\ \\ \text{Check:}\\  \\ \boxed{ \frac{-3}{4}*-16=12 } \\ \\  \frac{48}{4} =12 \ TRUE
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3 years ago
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12 = -4(-6x - 3)<br><br> x= <br><br> i made this 19 points please help
7nadin3 [17]

Answer:

0

Step-by-step explanation:

-4 times -6x is 24x and-4 x -3 = 12

isolating 24x on the right side we subtract twelve on the right and on the left to get 24x=0 and 24 divided by zero is 0

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2 years ago
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Solve the system of linear equations using multiplication.
Anna71 [15]

Answer:

(8,-1)

Step-by-step explanation:

The given system is:

3x+3y=21

6x+12y=36

Since I prefer to use smaller numbers I'm going to divide both sides of the first equation by 3 and both sides of the equation equation by 6.

This gives me the system:

x+y=7

x+2y=6

We could solve the first equation for x and replace the second x with that.

Let's do that.

x+y=7

Subtract y on both sides:

x=7-y

So we are replacing the second x in the second equation with (7-y) which gives us:

(7-y)+2y=6

7-y+2y=6

7+y=6

y=6-7

y=-1

Now recall the first equation we arranged so that x was the subject. I'm referring to x=7-y.

We can now find x given that y=-1 using the equation x=7-y.

Let's do that.

x=7-y with y=-1:

x=7-(-1)

x=7+1

x=8

So the solution is (8,-1).

We can check this point by plugging it into both equations.

If both equations render true for that point, then we have verify the solution.

Let's try it.

3x+3y=21 with (x,y)=(8,-1):

3(8)+3(-1)=21

24+(-3)=21

21=21 is a true equation so the "solution" looks promising still.

6x+12y=36 with (x,y)=(8,-1):

6(8)+12(-1)=36

48+(-12)=36

36=36 is also true so the solution has been verified since both equations render true for that point.

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3 years ago
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