To find the correct ordered pair from the expression ( x 2y 12 y x 3 ), we need to interpret it properly. Assuming it represents a mathematical relationship or equation, it appears to be unclear or misformatted. If you can provide more context or clarify the expression, I would be happy to help you determine the ordered pair.
Given the ordered pair (3, y), what value of ywould make the ordered pair a solution of the equation 4x − 2y = 24?12
The ordered pair is (6, 3).
The ordered pair is (3, 2).
The ordered pair is (2, 3).
9x - 2y = 73 . . . . . (a) 5x - 9y = 9 . . . . . (b) (a)*9: 81x - 18y = 657 (b)*2: 10x - 18y = 18 Subtract: 71x = 639 so x = 9 Substitute in (a): 81 - 2y = 73 2y = 8 so y = 4 The ordered pair is (9, 4)
Given the ordered pair (3, y), what value of ywould make the ordered pair a solution of the equation 4x − 2y = 24?12
really depends. 12x - 8y = 48 3x - 2y = 12. You can't decide, but one ordered pair is (4,0)
If you mean: 2y+5x = 13 and 2y-3x = 5 then it works out that x = 1 and y = 4
The ordered pair is (6, 3).
The ordered pair is (3, 2).
The ordered pair is (2, 3).
x = 2y - 23x - y = 143(2y - 2) - y = 146y - 6 - y = 145y - 6 = 145y = 20y = 4x = 2(4) - 2x = 8 - 2x = 6The ordered pair is (6,4).
The ordered pair is (5, 4).
The ordered pair is (1, 1).
9x - 2y = 73 . . . . . (a) 5x - 9y = 9 . . . . . (b) (a)*9: 81x - 18y = 657 (b)*2: 10x - 18y = 18 Subtract: 71x = 639 so x = 9 Substitute in (a): 81 - 2y = 73 2y = 8 so y = 4 The ordered pair is (9, 4)
k
4x-2y=16 has the solution points (0,-8) and (4, 0) at the coordinate axes, and wherever y= 4(x-4).