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Murljashka [212]
3 years ago
9

I get stuck whit these I don’t get how to do them

Mathematics
1 answer:
ZanzabumX [31]3 years ago
5 0
The solution to the equations is where the graphs of the two functions intersect. We can't trust the graph because it's not clear. We have to solve the system of inequalities. Let's solve for x in the first equation:
y \leq 2x-2
y +2 \leq 2x
\frac{y+2}{2} = x

Plug that into the second equation for x:
y \leq ( \frac{y+2}{2})^2-3(\frac{y+2}{2})
\frac{y^2+4y+4}{4}- \frac{3y-2}{2} = \frac{y^2+4y+4}{4}- \frac{6y-4}{4}
y \leq\frac{y^2-2y}{4} 
0 \leq y^2-2y-4y
0 \leq y(y-6)
6 \leq y

Now, plug this back into the first equation to solve for x:
6 \leq 2x-2
8 \leq 2x
4 \leq x

So, the solution to that system is (4, 6) which looks like the D.

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Answer:

A. y = \frac{2}{5}x -2

Step-by-step explanation:

The y-intercept starts at -2

The slope is \frac{2}{5} because it goes up 2 and 5 to the right.

The equation would be y = \frac{2}{5}x -2

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Please solve the following quadratic equation and show your work: x^2 -x =30
saveliy_v [14]
Rewriting the equation as a quadratic equation equal to zero:
     x^2 - x - 30 = 0
We need two numbers whose sum is -1 and whose product is -30. In this case, it would have to be 5 and -6. Therefore we can also write our equation in the factored form
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Now we have a product of two expressions that is equal to zero, which means any x value that makes either (x + 5) or (x - 6) zero will make their product zero.
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Therefore, our solutions are x = -5 and x = 6.
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