3137

3163

2^11 + 3^6 + 5^2 + 19^2

3167

3169

Hi, sailor!

2^11 + 3^6 + 7^2 + 7^3

3181

3187

evenly divides 025496. All 10 digits appear exactly once.

2^11 + 3^6 + 11^2 + 17^2

3191

3203

2^11 + 5^4 + 13^2 + 19^2

3209

3217

2^10 + 7^3 + 13^2 + 41^2

3221

3229

2^11 + 11^2 + 17^2 + 29^2

3251

3253

Hi, sailor!

2^5 + 2^10 + 13^3

3257

3259

Hi, sailor!

Hey -- we have a prime decade here. 325{1,3,7,9).

2^11 + 3^6 + 11^2 + 19^2

3271

3299

3299 is the (3*2*9*9 - (3+2+9+9))th prime.

2^11 + 11^2 + 17^2 + 29^2

3301

3307

2^11 + 3^6 + 13^2 + 19^2

3313

3319

5^2 + 5^5 + 13^2

3323

3329

2^3 + 2^9 + 53^2

3331

3343

5^5 + 7^2 + 13^2

3347

3359

2^10 + 5^3 + 29^2 + 37^2

3361

3371

5^3 + 5^5 + 11^2

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