Question

four quadrant graphing puzzle
sequence of points with a line.
(-6,-2), (-6,-3), (-5,-4), (-4,-4), (-3,-4), (1,-2) end of sequence
(7,5), (7,5), (7,3), (9,2), (8,1.5), (6,2), (2,-.5) end of sequence
(-5,0), (-5,-6), (-4.5,-6), (-5,-3) end of sequence
(-3), (5,-4), (-9,3) end of sequence
(-2,-2), (-1,-1) end of sequence
(4.5), (5.5,4) end of sequence
end of sequence

Explanation:

Step1: Locate first - point in sequence

For the first sequence $(-6, - 2)$, start at the origin $(0,0)$. Move 6 units to the left along the x - axis (because x=-6) and 2 units down along the y - axis (because y = - 2) and mark the point.

Step2: Locate second - point in sequence

For the point $(-6,-3)$ in the first sequence, since x=-6 remains the same, move 1 more unit down from the previous point (as y changes from - 2 to - 3) and mark the point.

Step3: Continue for all points in sequence

Repeat the above process for all the points in each sequence. Connect the points within each sequence with a line as per the instructions.

Answer:

The graph is created by plotting each point in the given sequences on the four - quadrant graph and connecting the points within each sequence with a line.