210, 228, 250, 274, 302, 332, 365

The correct option is 365.

To identify the wrong number in the given series, let us analyze the differences between consecutive terms.

Given series: 210, 228, 250, 274, 302, 332, 365

Let us find the difference between consecutive numbers:

$228-210=18$

$250-228=22$

$274-250=24$

$302-274=28$

$332-302=30$

$365-332=33$

Now, let us examine the pattern of differences:

The difference increases alternatingly or follows a prime/even pattern based on adding numbers or consecutive even additions. Specifically, looking at the logic of adding prime numbers or consecutive even numbers after specific pattern increments:

Notice the differences: 18, 22, 24, 28, 30...

The sequence of differences increases by +4, +2, +4, +2...

Checking the pattern of differences:

18 + 4 = 22

22 + 2 = 24

24 + 4 = 28

28 + 2 = 30

30 + 4 = 34

According to this (+4, +2, +4, +2, +4...) pattern of differences, the next difference should be 34 instead of 33.

Therefore, the expected last term is:

$332+34=366$

Hence, 365 is the wrong number in the given series as it should be replaced by 366.