465 = 1 × 2 × 3 × 4 × 5 + 6 × 7 × 8 + 9
465 = 98 + 7 × 6 + 54 × 3 × 2 + 1
465 = 0^5 − 1^8 + 2^9 + 3^7 − 4^6 + 5^1 + 6^4 + 7^2 + 8^3 + 9^0
Number of knapsack partitions of 32
Magic Square with Sum 465 and Product 150885504000
| 126 | 66 | 50 | 90 | 48 | 1 | 84 |
| 20 | 70 | 16 | 54 | 189 | 110 | 6 |
| 100 | 2 | 22 | 98 | 36 | 72 | 135 |
| 96 | 60 | 81 | 4 | 10 | 49 | 165 |
| 3 | 63 | 30 | 176 | 120 | 45 | 28 |
| 99 | 180 | 14 | 25 | 7 | 108 | 32 |
| 21 | 24 | 252 | 18 | 55 | 80 | 15 |
Padovan sequence , n = 28 : a(n) = a(n-2) + a(n-3) with a(0) = 1, a(1) = a(2) = 0.
Sphenic number: Product of 3 distinct Primes, (List)
Factors: 1, 3, 5, 15, 31, 93, 155, 465
Four hundred sixty-five
Representations, Binary to Hexadecimal:
111010001_2
122020_3
13101_4
3330_5
2053_6
1233_7
721_8
566_9
393_11
329_12
29a_13
253_14
210_15
1d1_16
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