There are infinitely many possible equations. The simplest is
y = (x2 + 11x - 2)/2
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-12
(9, 4), (5, 0), (5, 3), (-2, -6)
The domain is {-1, 0, 2, 4}.
The equation 2x-5y=-1 has a graph that is a line. Every point on that line is an ordered pair that is a solution to the equation. So pick any real number x and plug it in. You will find a y and that pair (x,y) is an ordered pair that is a solution to this equation. For example, let x=0 Then we have -5y=-1so y=1/5 The ordered pair (0, 1/5) is a point on the line and a solution to the equation.
There are infinitely many ordered pairs. One of these is (0, 0).
To find the ordered pairs in any equation, just plug in any number for x and solve for y. If your equation is meant to be y=1+5x, then if x=0 then y=1+5*0, y=1 so the first ordered pair would be (0,1) If your equation is meant to be y=(1/5)x, then if x=0 then y=(1/5)*0, y=0, so the first ordered pair would be (0,0)
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x + y = 12 y = 12 - x These equations are the same, so we only need to consider one of them: x + y = 12 Any (x,y) ordered pairs that satisfy this equation are solutions. Because this equation denotes a line, there are infinitely many solutions, but here are some examples: (0, 12) (1, 11) (2, 10) (3.5, 8.5) (12, 0)
Ordered pairs are not specified. if it is like (0,5),(0,1),(0,0),.... then we may find the answer, which then shows the family of different lines according to ordered pairs.
it is 7yx978
(-1, -5), (0, -2), (1, 1), (2, 4), (356, 1066)
There are infinitely many ordered pairs - each pair representing a different point on the infinite line described by the equation.
The ordered pair (0, -6) Ordered pairs look like (x, y). they are the coordinates of a point on your graph. Asking if (0,6) is a solution to your equation means, does this point lie on the graph? Or algebraically, if you substitute in x = 0 and y = -6 into the equation, does it work? y = 5x-7 -6 = 5(0) -7 -6 = 0 - 7 -6 = -7 Well, -6 does NOT = -7, so we know that this ordered pair is not a solution to the function.
12
circle
All ordered pairs, (a,b) such that a > 0 and b > 0