Answer:
Step-by-step explanation:
We can measure the number of diagonals each path takes:
From point 1, the path travels 6 diagonals, ending up at point D.
From point 2, the path travels 12 diagonals, ending back at point A.*
From point 3, the path travels 3 diagonals, ending at point B.
From point 4, the path travels 9 diagonals, ending at point C.
From point 6, the path travels 10 diagonals, ending at point D.
Since your question mentions each are 2 cm by 2 cm, this is equivalent to 
.
We can easily conclude that the maximum is 12 diagonals. Thus, Solving our equation gives: 12 * = as our final answer.
*Note: This path will pass through point five, that is, following the diagram you described. If this is true, then there is no need to solve the longest possible path for point 5.
The answer that I got for this question:
x<3
1-First let’s list the numbers between 210 to 220, except the even ones since they’re a multiple of 2:
211; 213; 215; 217; 219
Let’s remove 213, and 219 because they’re multiples of 3 (2+1+3=6; 2+1+9=12), 215 is multiple of 5, so let’s remove it.
That leave’s is with 211, and 217.
We can remove 217, because it’s a multiple of 7, leaving us with 211.
2- It’s deductive reasoning, because you started with a more general idea.
3- {-7, -6, -5, -4, -3, -2, -1, 0, 1}
4- {x e R, x>=-2}
5-{-1, 0, 1}
6- {x∣-4≤ x ≤6}
7- [-20, ♾ )
8- On a number line, make a circle around -1, and continue the line to minus infinity.
9- On a number line, make a circle on -3, and continue to minus infinity. Make a ring on 0, and continue to infinity.
Step-by-step explanation:
The perpendicular line has a slope that is the negative reciprocal of the other line's slope. So, in this case, the slope should be 1/3 (it's positive because a negative times a negative is a positive). This gets rid of all of the answers except for the last, I suppose.
Answer:710
Step-by-step explanation:multiply 3000 by 3.3
