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What is an ordinate in math?
An ordinate is the "y" co-ordinate of an ordered pair. e.g. in (3,4), 4 is the ordinate. If you are interested the "x" part is called the abscissa.
What is the ordered pair of 5x equals 4y equals -20?
5x=4y=-20 x=-4 y=-5 (-4,-5) is the ordered pair
What is the ordered pair that describes the location of the red point?
(4,-4)
What is the ordered pair for the equations y equals 2x plus 1 and y equals -x plus 4?
The ordered pair is (1, 3).
The ordered pair below is a solution to which equation 4 12?
y=3x
In this pair 4 -5 which number is the abscissa?
9
What is an ordinate in math?
An ordinate is the "y" co-ordinate of an ordered pair. e.g. in (3,4), 4 is the ordinate. If you are interested the "x" part is called the abscissa.
In this ordered pair (4 -5) which number is the ordinate?
9
What is the ordered pair for y equals 4?
There is no ordered pair for y =4. y=4 is a line, not a point.
What is the ordered pair for y equals -2x plus 4?
There are an infinite number of ordered pairs. Any point on the straight line which passes through (0,4) and has a gradient of -2 will be an ordered pair for the equation.
What is the ordered pair of 5x equals 4y equals -20?
5x=4y=-20 x=-4 y=-5 (-4,-5) is the ordered pair
What is the ordered pair that describes the location of the red point?
(4,-4)
What is the ordered pair for the equations y equals 2x plus 1 and y equals -x plus 4?
The ordered pair is (1, 3).
What is a ordered pair?
An ordered pair is a list of two numbers, in which the order matters. For example, (5, 2) is an ordered pair; this pair is not the same as (2, 5). For comparison, for the numbers in a set the order does not matter.
What is the ordered pair of y equals 9x plus 4 and x equals 6?
x = 6 So y = 9*6 + 4 = 54 + 4 = 58 The ordered pair is (6, 58)
The ordered pair (4, 2) would be plotted in Quadrant I?
true
What is the ordered of 3x plus 4y equals -4?
3x + 4y = -4 defines a line in 2-dimensional space and the coordinates of every point on the line is an ordered pair that satisfies the equation. I have neither the time nor the inclination to list an infinite number of ordered pairs.
