2x + 4y = 16 <=> 2x + 4y - 16 = 0 2x - 4y = 0 2x - 4y = 2x + 4y - 16 -8y = -16 y = 2 Substituting the known value for y in either of the original equations enables x to be determined. 2x + (4*2) = 16 : 2x = 16 - 8 : x2x = 8 : x = 4 2x - (4*2) = 0 : 2x - 8 = 0 : 2x = 8 : x = 4. The ordered pair satisfying both equations is (4,2)
(9,7) by Kayla hamilton
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(4,5) and (2,0)
the system of equations 3x-6y=20 and 2x-4y =3 is?Well its inconsistent.
The ordered pair is (-1, -2).
(5,3)
x = 1 and y = 6 so the lines intersect at the point (1, 6)
x - y = 1 so x = y+1 15(y+1) - 4y = -3 15y + 15 - 4y = -3 11y = 12 y = 12/11 x = 12/11 + 1 = 23/11 Ordered pair, then, is (23/11, 12/11)
3x + 4y = -4 defines a line in 2-dimensional space and the coordinates of every point on the line is an ordered pair that satisfies the equation. I have neither the time nor the inclination to list an infinite number of ordered pairs.
1. x + y = 62. -x + 3y = -2Adding 1. to 2. gives:3. 4y = 4y = 1Substitutuing y = 1 into 1. gives:x + 1 = 6x = 5Writing our ordered pair in the form of (x,y) we have (5, 1).
Do you mean: 4x+7y = 47 and 5x-4y = -5 Then the solutions to the simultaneous equations are: x = 3 and y = 5
2x + 4y = 16 <=> 2x + 4y - 16 = 0 2x - 4y = 0 2x - 4y = 2x + 4y - 16 -8y = -16 y = 2 Substituting the known value for y in either of the original equations enables x to be determined. 2x + (4*2) = 16 : 2x = 16 - 8 : x2x = 8 : x = 4 2x - (4*2) = 0 : 2x - 8 = 0 : 2x = 8 : x = 4. The ordered pair satisfying both equations is (4,2)
There are infinitely many ordered pairs - each pair representing a different point on the infinite line described by the equation.
(9,7) by Kayla hamilton
If you mean: 4x -4y = 12 and -7x +4y = -36 then x = 8 and y = 5
-2,4