Suppose A and B are similar real matrices, that is, there exists an invertible matrix S such that A = SBS-1. Which of the following need not be true?

1
Transpose of A is similar to the transpose of B.
2
The minimal polynomial of A is same as the minimal polynomial of B. 
3
trace(A) = trace(B).
4
The range of A is same as the range of B. 

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