Let's say she was born in abcd
The statement says
2002-(1000a+100b+10c+d)=a+b+c+d
a+b+c+d+(1000a+100b+10c+d)=2002
1001a+101b+11c+2d=2002
If a=2 there's one solution: 2000
Then if a=1
As for b, if b=8 then Kim is born between 1800 and 1899 and the sum a+b+c+d should be more than 103 which is impossible with 4 digits.
So when can take b=9 and suppose that Kim is born between 1900 and 1999.
1001a+101b+11c+2d=2002 becomes 1*1001+9x101+11c+2d=2002
then 11c+2d=92
As 11 and 2 are primes, they are coprime
and one finds easily that 11x1-2x5=1 so 11x(1-2k)-2(5-11k)=1 for k in N
then 92 [ 11x(1-2k) - 2x(5-11k) ] = 92
or 11x(92-184k) - 2x(460-1012k) = 92
c=91-184k and d=1012k-460
and c and d are between 0 and 9 (as digits)
there's no such k
So the only solution is 2000
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