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What is the domain of this relation(2, -3), (-4, 2), (6, 2), (-5, -3), (-3, 0)?
monique robles
{2,-4,6,-5,-3}
monique robles
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What is the domain for the ordered pairs 2 -3 and -1 0 and 0 4 and -1 5 and 4 -2?
The domain is {-1, 0, 2, 4}.
What is the domain of this relation (-3 0) (-2 -5) (-2 6) (3 7) (0 -17)?
The domain is the set {-3, -2, 0, 3}. Note that because -2 is mapped to -5 as well as 6, this relationship is not a function.
What is the domain of the following list of ordered pairs (-1 2) (3 4) (0 -3) (1 -6)?
The domain is {-1, 0, 1, 3}.
What is the domain of this relation(-3, 2), ( 2, -4), (2, 6), (-3, -5), (0, -3)?
{-3,2,0}
What is the function if the domain is 0 0.5 2 3 and the range is 0 0.5 2 4.5?
There are 24 possible functions: One of these is f(0) = 2 f(0.5) = 4.5 f(2) = 0.5 f(3) = 0 The four numbers in the range can be placed opposite the domain in any order.
How do you find the domain for Fx x2-8x-9?
The domain is anything you want it to be. You could define the domain to be integer values only, or it could be {-3, -2.5, .2, 0, sqrt(7), 9}.
What is the domain of the relation (8 2) (4 2) (3 2) (5 3)?
The domain consists of the set {3, 4, 5, 8}
What is the domain of this relation?
(2,-3),(-4,2),(6,2),(-5,-3),(-3,0)
How do you to sketch a graph of a function whose domain is in the closed interval 0-4 and whose range is the set of two numbers 2 and 3?
Find the domain of the relation then draw the graph.
Is(9 4) (5 0) (5 3) (-2 -6) a function?
No it is not because contains one-to-many mappings.
What is the domain and range of nine inverse cosine three x?
Domain = [0, pi/3) radians or [0, 60) degrees.Range = [-9, 9]
How can you determine the number of solutions for an equation?
The number of solutions for an equation can be determined by analyzing the degree of the equation and its graphical representation. For a linear equation, there is either one solution (if the lines intersect) or no solution (if the lines are parallel). Quadratic equations can have two solutions, one solution, or no real solution, depending on the discriminant. Higher degree equations can have multiple solutions or no solutions depending on the nature of the equation.
