1. Suppose you are given a set P of integers and another integer x. We wish to use a Ī(n2) algorithm to decide whether there are 3 integers in P and the sum of these three integers equals to x. Show your algorithm and indicate why its complexity is Ī(n2). (You can use pseudo code or by illustration only)
IF-EQUALS-SET(x, P)
for i ā 1 to P.size – 2
for j ā i + 1 to P.size – 1
if P[i] + P[j] + P[P.size] = x
return true
return false







