Sequential Pairwise Voting Dilemma

Suppose we have 3 voters and 4 alternatives (candidates) and suppose the sequence of preference list is as follows:

	Number of voters (3)
Rank	1	1	1
First	A	C	B
Second	B	A	D
Third	D	B	C
Fourth	C	D	A

Show that if the voting system being used is sequential pairwise voting with a fixed agenda, and if you have agenda-setting power (ie you get to choose the order), then you can arrange for whichever alternative you want to win the election. (In other words, create four agendas: one in which A wins, an agenda in which B wins, C wins, and D wins.)