The vet told Jake that his dog, Rocco, who weighed 55 pounds, needed to lose 10 pounds. Jake started walking Rocco every day and
2 answers:
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It is established that
A correlation between two variables, x and y, demonstrates a direct variation if it can be written in the format or
For this question, we have
the point lies on the direct variation line
therefore
Determine the constant of proportionality k
-------> substitute ------>
The equation is
Keep in mind that
If a point is located on the direct variation line
then
the point has to fulfill the direct variation equation
we will now validate each point
case A) point
Insert the values of x and y into the direct variation equation
-------> is valid
thus
the point lies on the direct variation line
case B) point
Insert the values of x and y into the direct variation equation
-------> is valid
thus
the point lies on the direct variation line
case C) point
Insert the values of x and y into the direct variation equation
-------> is not valid
thus
the point does not lie on the direct variation line
case D) point
Insert the values of x and y into the direct variation equation
-------> is valid
thus
the point lies on the direct variation line
case E) point
Insert the values of x and y into the direct variation equation
-------> is not valid
thus
the point does not lie on the direct variation line
case F) point
Insert the values of x and y into the direct variation equation
-------> is valid
thus
the point lies on the direct variation line
ultimately
the solution is
Answer:
The segments of the positive graph are located at the coordinates (-5,-4) and (2,5).
In contrast, the negative segment is identified as (-4,2).
Step-by-step explanation:
The positive graph is above the x-axis, while the negative portion lies beneath the y-axis.
Within the interval (-1,5),
The graph appears below the x-axis between (-1,2)
And above it between (2,5).
At this juncture, Lonzell’s assertion is inaccurate.
Within the interval (-5,-1),
The graph again resides below the x-axis in the range (-4,-1)
And above it between (-5,4).
At this point, Lonzell's assessment remains incorrect.
Thus,
The segments of the positive graph are at the coordinates (-5,-4) and (2,5).
Meanwhile, the negative segment is identified at (-4,2).
