100, 142, 212, 310, 436, 595, 772
Find the wrong number in the following number series.

`. Let's construct the output carefully: 595

The correct option is 595.

To find the wrong number in the given series, let's analyze the difference between consecutive terms:

$142-100=42$

$212-142=70$

$310-212=98$

$436-310=126$

Now, let's calculate the second differences (the difference between consecutive first differences):

$70-42=28$

$98-70=28$

$126-98=28$

The second difference is constant and equal to 28. Following this pattern, the next differences should be:

Next difference = $126+28=154$

Following difference = $154+28=182$

Applying these differences to find the correct terms in the series:

6^th term should be: $436+154=590$

7^th term check: $590+182=772$

Hence, the number 595 given in the series is incorrect and should be replaced by 590.