Leonel runs on different trails near his home for exercise. uses of positioning device to record how far from home he is when he
stops running. the scatterplot shows leonel's distance from his house when he stops running in relation to the length of time that he spent running .
F) as the number of minutes Lionel is running increases, the distance from home when he stops running increases .
G . As the number of minutes leonel is running increases, the distance from home when he stops running remains the same.
H. As the number of minutes leonel is running increases, the distance from home when he stops running decreases.
J.There is no relationship between the number of minutes leonel spends running and the distance from home when he stops running.
F) as the number of minutes Lionel is running increases, the distance from home when he stops running increases .
G . As the number of minutes leonel is running increases, the distance from home when he stops running remains the same.
H. As the number of minutes leonel is running increases, the distance from home when he stops running decreases.
J.There is no relationship between the number of minutes leonel spends running and the distance from home when he stops running.
1 answer:
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Answer:
- See below
Step-by-step explanation:
<u>Given system:</u>
- y ≥ 2x + 1
- y ≤ 2x – 2
The solution is the common area shaded by the inequalities.
The lines are parallel because of same slope.
Both lines are solid because of equal sign in both inequalities.
The first inequality has a y-intercept of 1 and shaded area is to the left of the line since the value of y is greater as x increases.
The second inequality has a y-intercept of -2 and shaded area is to the right of the line since the value of y is greater as x increases.
The matching graph is the second picture (or attached below) and there is no solution.
Here you go! Hopefully it was correct as i used an app called Cymath.Please mark me as Brainliest!
When a shape is rotated, it must be rotated around a point.
<em>See attachment for the image of each rotation.</em>
To do this, the top coordinates of the X shape will be transformed using the appropriate rotation rule; the same rule will then be applied to the other parts of the X shape.
The top coordinates of the X shape are:
For 90 degrees counterclockwise rotation, the rule is:
So, we have:
For 180 degrees rotation, the rule is:
So, we have:
For 270 degrees counter rotation, the rule is:
So, we have:
See attachment for the image of each rotation
Read more about rotations at:
