A path that goes through every EDGE once and starts and ends at different vertices.
Step-by-step explanation:
- Euler path - uses every edge of a graph exactly once
- Euler circuit - uses every edge of a graph exactly once
- Euler path - starts and ends at different vertices
- Euler circuit - starts and ends at the same vertex
<span>ets say in this case x is the amount or rainfall in inches on a given day. We imagine that the ground around the lake absorbs some amount of rainfall. When rainfall is less than this the lake level does not go up. Lets say that rainfall level is 1 inch so we want the polynomial to equal zero for x = 1 and to increase after that.
The polynomial y (water level) = (x-1)(x+1) has a solution y = 0 at x = 1 and is an upward facing parabola so that as x increases so does y. negative values of rainfall have no meaning so we are interested only in the polynomial when x is GT zero.
x=0 y=-1 lake level drops one inch a day without rain
x=1 y=0 one inch of rain and water level stays constant
x=2 y = 3 two inches of rain and water level goes up 3 inches</span>
Answer:
22
Step-by-step explanation:
I believe,
since... slope = (y2-y1)/(x2-x1)
so... slope = (-1+5)/(-1-2)
slope = (4)/(-3) or.. -.75