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Unfortunately, the browser used for posting questions does not accept most mathemetical symbols so it is not posible to answer the question as it appears. Please resubmit it using words, such as "plus", "minus", "to the power". Also, use open and closed brackets or parentheses since x plus y squared could mean x + y2 or (x + y)2.
Furthermore, there are likely to be infinitely many ordered pairs and so it is impssible to list them.
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The ordered pair below is a solution to which equation 4 12?
y=3x
Ordered pair that is the solution to the equation y equals 5x plus 2?
y=17x=3============================Another contributor added:There's no such thing as 'the' solution, because there are an infinite number ofordered pairs that satisfy the equation. It's the equation of a straight line, andevery point on the line is a 'solution'.The pair (3, 17) given above is a perfectly good one. Here are some more:(1, 7)(2, 12)(4, 22)(5, 27)(0.6, 5)(2 million, 10 million and 2)
Which ordered pair is a solution of the equation 2x-3y equals 18?
x = 12 y = 2 (12,2) satifies the equation
What is the degree of f The table shows ordered pairs for a polynomial function, fх f(x)-3 63--2 8-1 - 10 01 -12 83 63?
The table shows ordered pairs for a polynomial function, f х f(x) -3 63 --2 8 -1 - 1 0 0 1 -1 2 8 3 63 What is the degree of f?
What is the equation of 72 in 6?
As an equation if: 6x = 72 then x = 12
What is a solution for these ordered pairs x plus y equals 12 and y equals 12 - x?
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)
What is the equation when the ordered pairs are -1 and -6 0 and -1 1 and 5 and 2 and 12?
There are infinitely many possible equations. The simplest is y = (x2 + 11x - 2)/2
Which ordered pair is a solution of the equation 3x y 12?
Without an equality sign it can not be considered to be an equation and the - or + values of y and 12 are not given
The ordered pair below is a solution to which equation 4 12?
y=3x
Ordered pair that is the solution to the equation y equals 5x plus 2?
y=17x=3============================Another contributor added:There's no such thing as 'the' solution, because there are an infinite number ofordered pairs that satisfy the equation. It's the equation of a straight line, andevery point on the line is a 'solution'.The pair (3, 17) given above is a perfectly good one. Here are some more:(1, 7)(2, 12)(4, 22)(5, 27)(0.6, 5)(2 million, 10 million and 2)
Does 19-x equal 12 of the solution of 8?
If x = 8 satisfies the equation 19 - x = 12, then it is a solution of the equation. 19 - x = 12 19 - 8 = ? 12 11 ≠ 12 Since x = 8 does not satisfy the equation, x = 8 it is not a solution.
What ordered pairs satisfy the equation y equals x - 8?
Any pair of numbers where one of them is 8 less than the other onesatisfies that equation.Here are a few: (-62, -54), (1, 9), (-2, 6), (4, 12), (16, 24), (793, 801).There are an infinite number of good, correct pairs.The graph of the equation is a straight line, with no ends, and every pointon the line is a solution to the equation.There are quite a few points on a line. Especially on one with no ends.
What are the two ordered pairs for 6x-7y0?
(7, 6) and (14, 12) are two obvious candidates.
Which ordered pair is a solution of the equation 2x-3y equals 18?
x = 12 y = 2 (12,2) satifies the equation
How do graph 2x 4y equals 12?
Our equation is (2x)(4y)=12 We can divide by 2 to get x(2y)=12 Now just plug in numbers to satisfy the equation. Some examples would be (6,1), (3,2), (2,3)...
What value of y would make the ordered pair a solution of the equation 4x and minus 2y 24 Given the ordered pair (3 y)?
Given the ordered pair (3, y), what value of ywould make the ordered pair a solution of the equation 4x − 2y = 24?12
How many pairs of even numbers can you find whose sum is eighteen?
There are two pairs of even numbers that satisfy the condition. They are (8, 10) and (6, 12).
