The parabola goes down(makes a sad face) because it is negative. The answer is 0,0
The elimination method works by adding the two equations and eliminating one variable. Then you solve an equation in one variable. Finally, you use substitution or elimination again to find the other variable. Sometimes, by simply adding the equations, a variable is not eliminated. Then you need to multiply one or both equations by a factor to get a variable to be eliminated.
A)
2x - 4y = 8
x + 3y = -11
Adding the equations does not eliminate x or y.
Notice that in the first equation, every coefficient is even. We can divide both sides of the first equation by 2. Then the first term would be x. Instead, let's divide both sides of the first equation by -2. Then the x's will be eliminated.
-x + 2y = -4 <-- The first equation divided by -2
x + 3y = -11 <-- The original second equation. Now we add the equations.
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5y = -15
y = -3
Now that we know y = -3, we substitute it into the first original equation and solve for x.
2x - 4y = 8
2x - 4(-3) = 8
2x + 12 = 8
2x = -4
x = -2
Answer: x = -2; y = -3
B)
We see that the x's will be eliminated by addition. Just add the equations.
-3x + 7y = 9
3x - 7y = 1
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0 + 0 = 10
0 = 10 <---- this is a false statement, so this system of equations has no solution.
I believe the answer is B. The reason is because when you add 65 and 65 you get 130.
Answer:
y=4/3x+7/3
Step-by-step explanation:
Answer:
The equation of the parabolic function is :

Step-by-step explanation:
The standard equation of a parabola is given by:

where
represents the vertex of the parabola.
From the graph shown in figure we can find the vertex of the parabola which is the minimum point of parabola and lies st point 
So, we can say:

Plugging in the values of vertex in standard equation of parabola,

Simplifying the equation:

We can find value of
by plugging in a point from the graph.
Using point (0,-2) which lies on graph.
Plugging in the given point.


Adding 3 to both sides.


∴ 
Plugging in
, the equation of parabola can be written as:
