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The question does not contain an equation nor an inequality. There cannot, therefore be any ordered pairs which can satisfy an expression.
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∙ 6y ago
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Name the ordered pairs that satisfy the equation y equals -3?
3x
What are the ordered pairs that satisfy the equation?
The question cannot be answered unless a specific equation is cited.
What are some ordered pairs that satisfy the equation y equals 1 over 5X?
(1, 0.2), (2, 0.1)
What ordered pairs satisfy y equals 8x?
Choose any value for x. Calculate 8x to get the corresponding value for y.
Is the set of all ordered pairs of real numbers that satisfy the system?
The feasible region is one possible anwer to this incomplete question.
Which ordered pairs satisfy the equation y equals -9x?
There are infinitely many ordered pairs. One of these is (0, 0).
Which of the ordered pairs below satisfy the following equation y equals?
I am sorry but the question is incomplete. You have not mentioned the ordered pairs and the equation is incomplete as well.
Name the ordered pairs that satisfy the equation y equals -3?
3x
Which ordered pair is a solution of y equals -3x plus 11?
There are an infinite number of ordered pairs that satisfy the equation.
What are the ordered pairs that satisfy the equation?
The question cannot be answered unless a specific equation is cited.
What ordered pairs satisfy the equation y equals 6x?
1,6 2,12 3,18 4,24 5,30
Which ordered pairs satisfy the following equation y equals 2-5x?
7
Which ordered pairs satisfy y-5x?
None. There is no equation or inequality in the question - only an expression. An expression cannot have a solution.
What are some ordered pairs that satisfy the equation y equals 1 over 5X?
(1, 0.2), (2, 0.1)
Which of the ordered pairs satisfy the equation below y -9x?
That will depend entirely on the equation which has not been given.
What ordered pairs satisfy y equals 8x?
Choose any value for x. Calculate 8x to get the corresponding value for y.
Is the set of all ordered pairs of real numbers that satisfy the system?
The feasible region is one possible anwer to this incomplete question.
