| 
||||||||||||
  | 
||||||||||||
  | ||||||||||||
| 
 Hi Sarah, Look at the difference of squares expression 
 The two numbers on the right hand side are (x - y) and (x + y) and their difference is 
 There are two facts to notice here, one is that the difference is even and the second is that the two numbers on the right of the difference of squares expression are x minus half this difference and x plus half this difference. Here is an example 
 I am looking to see if this can be the right hand side of a difference of squares expression. 
 Hence 48 = 40 + 8 and 32 = 40 - 8 and I have 
 This difference of squares technique worked because 48 - 32 is even and 40 and 8 are numbers I can easily square. Here is another example 
 17 - 13 = 4 so y = 2 and thus 
 easy if you know that 152 = 225. Now try your problem,  | ||||||||||||
  | 
||||||||||||
|     Math Central is supported by the University of Regina and The Pacific Institute for the Mathematical Sciences.  | ||||||||||||