Write the relation as a set of ordered pairs. On a coordinate plane, points are at (negative 2, negative 1), (0, 1), (2, 3). a. ordered pairs: {(–1, –2), (0, 1), (3, 2)} b. ordered pairs: {(–2, –1), (1, 0), (3, 2)} c. ordered pairs: {(–2, –1), (0, 1), (2, 3)} d. ordered pairs: {(–1, –2), (1, 0), (2, 3)}

(n^3 - n)

= n(n-1)(n+1)

since it is divisible by 3 and 2 ,because it is a multiple 3 consecutive number

if, n-1 is odd then n+1 is also odd, then it is a multiple of 9

but if, n-1 is even then n+1 is also even, then it is a multiple of 4

so, largest multiple = max(9*2, 4*3) = max(18, 12) = 18

step-by-step explanation:

through just a quick inspection, one can see that the graph of this cubing function starts in quadrant iii and ends in quadrant i.   when x = 0, y = 3, so the y-intercept is (0, 3).

if graphs are part of the problem statement, share them.   .

b) well because you get well

15 units use socratic

step-by-step explanation: 15 units