If y = -3x - 2 then substituting x from each ordered pair gives :-
A) (1,1) y = (-3*1) - 2 = -5 ☒
B) (0,-1) y = (-3*0) - 2 = -2 ☒
C) (0,0) y = (-3*0) - 2 = -2 ☒
D) (-1,0) y = (-3*-1) - 2 = 1 ☒
So the answer is ALL OF THEM are not solutions to the equation y = -3x - 2.......BUT, you've used the word Inequality so depending whether y > -3x - 2 or y < -3x -2 clearly affects the results.
Ordered pairs that have a negative x and a positive y are in the second quadrant.
Yes, ordered pairs identify points in a coordinate plane. If that doesn't answer your question, please restate it (say it another way).
x| -1 | 0 | 1 | 2 | 3 y| 6 | 5 | 4 | 3 | 2 what function includes all of the ordered pairs in the table ?
the y-coordinate is 0.
as the sum of opposite angles of a rectangle always equals 180 degrees all rectangles are cyclic Actually a rectangle is only cyclic when the product of the diagonls equals the sum of opposite pairs of sides.
None. There is no equation or inequality in the question - only an expression. An expression cannot have a solution.
There are an infinite number of ordered pairs that satisfy the equation.
The shaded area of the graph of an inequality show the solution to the inequality. For example, if the area below y = x is shaded it is showing those ordered pairs which solve y < x.
2x plus 3y
There are an infinite number of ordered pairs. (-5, -7) is one pair
Great. A multiple choice question without the choices.
The question does not contain an equation nor an inequality. There cannot, therefore be any ordered pairs which can satisfy an expression.
There are infinitely many ordered pairs: each point on the straight line defined by the equation is an ordered pair that is a solution. One example is (0.5, 2.5)
There are infinitely many ordered pairs tat are solutions. They are all points on the line represented by 5x-6y = 13
It is the set of infinitely many ordered pairs, (x, y) such that the two satisfy the given equation.
The solution set for a linear equation in two variables comprises an infinite number of ordered pairs, and these are defined by the equation that appears in the question!
There are infinitely many ordered pairs. One of these is (0, 0).