There’s no exact value listed on this graph, but it would be where the line ends completely on the far right. The rain was fluctuating throughout the day when the graph was going up and down. when the graph completely stops, the rain did too.
Slope equals 1/4 and y intercept is -3
Answer:
x=-1
Step-by-step explanation:
I'm weird and love these types of problems.
Ok first off we need to get x alone. To do that we need to first get rid of the 7.
We can do that by adding it because you have to use the opposite operation to get rid of it.
5x - 7 (+7) = -12 (+7)
See if you add -7 + 7 you get 0 which is why you have to use the opposite.
5x = -5
To get x alone you have to divide 5 because 5 is being multiplied by x.
5x(/5) = -5(/5)
x= -1
So x= -1
If you ever need more help, don't be afraid to reach out. I hope that helps!
Answer:
the first one
Step-by-step explanation:
Answer:
a. In the same vertical line and segment lenght is 12 units.
b. Those are not in the same horizontal or vertical line.
c. In the same vertical line and segment lenght is 7 units.
d. In the same horizontal line and the segment lenght is 9 units.
Step-by-step explanation:
A. the end points are (0,-2) and (0,9). If we represent this two end points on a coordinate axis we can see that these points are in the same vertical line according to the <em>y</em> axis. And the lenght of the segment that joints the pair of points is 12 units lenght.
B. For subsection b the two given end points if we represent those on a coordinate axis we can say that thse two points are not in the same horizntal or verticall line each other. Because non of the numbers of each point match each other in the same axis.
C. The end points given are (3,-8) and (3,-1), and these points represented on a coordinate axis we can say that those are in the same vertical line. And the lenght of the segment each other is 7 units lenght.
D. The end points of subsection D are (-4,-4) and (5,-4) those points represented on a coordinate axis we can see that those are in the same horizontal line and the length of the segment is equal to 9 units.
