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andrey2020 [161]
3 years ago
10

2y = x + 3 5y = x - 7 What is the solution set of the given system?

Mathematics
2 answers:
prohojiy [21]3 years ago
5 0
<span>2y = x + 3 then x = 2y - 3
5y = x - 7 then x = 5y + 7

so 
</span>2y - 3 = 5y + 7
2y - 5y = 7 + 3
-3y = 10
y = -10/3
y = -3 1/3

<span>2y = x + 3
</span>2 (-10/3) = x + 3
-20/3 - 3 =x
-29/3 = x
-9 2/3 =x
or
x = -9 2/3

solutions: x = -9 2/3 and y = -3 1/3

Mama L [17]3 years ago
5 0

Answer: the solution set would be {(-29/3, -10/3)}

Step-by-step explanation:

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If the diffrence in the side lenghts of two squares is 10,and the sum of the side lenghts is 18, what are the side lengths
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The side of first square =14 units  

side of second square =4 units

Step-by-step explanation:

We have given two squares,

A square have all its four sides equal and at right angles.

Let the side of first square be 'a'

and the side of second square be 'b'

Given:

                 a-b=10     equation:1

                a+b=18   equation:2

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                      a=10+b      equation:3

Putting 'a' in equation:2

                           (10+b)+b=18\\\\2b=18-10\\\\2b=8\\\\b=4

Putting 'b' in  equation:3

          a=10+4\\\\a=14

So, the side of first square is 14 units and

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The general form of the equation of a circle is ax2 by2 cx dy e = 0, where a = b 0. if the circle has a radius of 3 units and th
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The set of values which might correspond to the circle are A = 1, B = 1, C = 0, D = -8 and E = 7.

<h3>The equation of a circle.</h3>

Mathematically, the general form of the equation of a circle is given by;

(x - h)² + (y - k)² = r²

<u>Where:</u>

  • h and k represents the coordinates at the center.
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Based on the information provided that the center of the circle lies on the y-axis, we have:

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Read more on circle here: brainly.com/question/1615837

#SPJ1

<u>Complete Question:</u>

The general form of the equation of a circle is Ax² + By² + Cx + Dy + E = 0, where A = B. If the circle has a radius of 3 units and the center at (0, 4), which set of values of A, B, C, D, and E correspond to the circle?

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