Which graph describes the relation {(5, 1), (1, –2), (0, –1), (–3, 2)}?
1 answer:
The graph represents a relation provided R = {(5, 1), (1, –2), (0, –1), (–3, 2)}
<h3>What is an ordered double?</h3>It is defined as a representation of coordinates in a two-dimensional coordinate plane. It has a list of two elements in it, such as (x, y).
We have a relation:
R = {(5, 1), (1, –2), (0, –1), (–3, 2)}
We can represent it on a coordinate plane as (x, y)
After plotting on a coordinate plane we will get a graph of a relation
R = {(5, 1), (1, –2), (0, –1), (–3, 2)}
Thus, the graph represents a relation provided R = {(5, 1), (1, –2), (0, –1), (–3, 2)}
Learn more about the ordered double here:
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Even function : A function is even if f(-x) = f(x) for all x∈ R
Odd function : A function is odd if f(-x) = -f(x) for all x ∈ R
Check if 6 x -2 is even : false
Check if 6x -2 is odd : false
f(-x) ≠ f(x) and f(-x) ≠ - f(x) therefore 6x -2 is neither even nor odd
Axis interception points of 6x - 2 :
x intercepts :
y intercepts :
inverse of 6 x - 2 :
Graph:
plotting : y = 6 x - 2
image attached
hope this helps!
Odd function : A function is odd if f(-x) = -f(x) for all x ∈ R
Check if 6 x -2 is even : false
Check if 6x -2 is odd : false
f(-x) ≠ f(x) and f(-x) ≠ - f(x) therefore 6x -2 is neither even nor odd
Axis interception points of 6x - 2 :
x intercepts :
y intercepts :
inverse of 6 x - 2 :
Graph:
plotting : y = 6 x - 2
image attached
hope this helps!
Reflecting over the x axis means to perform the following tranformation:
So, you maintain the x coordinate, and change the sign of the y coordinate. The vertices become
Translating 3 units to the left means to perform the following transformation:
So, you maintain the y coordinate, and decrease the x coordinate by 3. The vertices become
So, as you can see, after these two transformation, the vertices A, B and C become A', B' and C'.