center:2
top left:7
center left:5
bottom left:1
top right:4
center right:6
bottom right:3
1 3 6 4 2 5 7
center 5 right 6 left 1 bottom left 4 bottom right 7 top right 3 top left 2
4 (1 horizontal: left to right, 1 vertical: up and down and 2 diagonal)
Suppose we have two linear equations in two unknowns. If the equations are plotted on a rectangular grid, the graph will fit one of these scenarios: 1) The two lines cross each other (intersect). 2) The two lines don't cross - they are parallel lines 3) The two lines fall on top of each other - they're really the same line. In case 3) the two lines are dependent - one can be changed into the other. In cases 1) and 2) we say the lines are independent. If the pair of equations has a solution (one or more points in common) we say they are consistent ... cases 1) and 3). In case 2) the system is inconsistent; there is no solution. To summarize: 1) Intersecting lines are consistent and independent. 2) Parallel lines are inconsistent and independent. 3) Coincident ["happen together"] lines are consistent and dependent. *** A second order linear system CANNOT be both dependent and inconsistent.
-1 to the 7th power equals -1
Well, darling, the answer to power lines 1 level 6 is simply 857. Now go on and show those power lines who's boss!
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pingas
Helpful. What you call "power lines 1 level 6", it has to make 10 and there are six powercells. What you call "power lines 2 level 7" is has to make 21 and there are more than six which is 9 powerce.
lalalalalalala
42 5 631
42 5 631
I already know this. 1 2 4 5 6
down 4531 across 256
1 3 6 4 2 5 7
7 at top left, 5 at top right, 4 at center, 1 at bottom right, 2 at center left, 3 at bottom left, 6 at center right. You should be able to be on the final level of power lines 1 to receive the password whilst done level 8.
In Power Lines Phase 1 Level 3, players typically face a puzzle that requires connecting power lines while avoiding obstacles and adhering to specific rules. The solution often involves strategically placing lines to connect all the nodes without crossing other lines or exceeding limits. It's important to analyze the layout carefully to find the most efficient path. If you need a specific solution or strategy, please provide more context or details!