8,868,024

2³ × 3² × 11 × 11197

8,868,024 factors as 2^3 × 3^2 × 11 × 11197. Its 48 positive divisors give a proper-divisor sum of 17,335,296, so this integer is abundant. The Collatz stopping time is 181 steps.

Prime Factor Structure

Factorization String 2^3 × 3^2 × 11 × 11197

Distinct Prime Factors 4

Square Status No

Abundance Measure Abundant

Analytical Properties

Total Divisors 48

Divisor Sum (σ) 26,203,320

Proper Divisor Sum 17,335,296

Digit Sum / Digital Root 36 (Root: 9)

Adjacent Primes #8868017 ← → #8868047

Radix Representation

Decimal	8868024
Binary	100001110101000010111000 (24 bits)
Octal	0o41650270
Hexadecimal	0x8750B8

Divisor Catalog (48)

1 2 3 4 6 8 9 11 12 18 22 24 33 36 44 66 72 88 99 132 198 264 396 792 11,197 22,394 33,591 44,788 67,182 89,576 100,773 123,167 134,364 201,546 246,334 268,728 369,501 403,092 492,668 739,002 806,184 985,336 1,108,503 1,478,004 2,217,006 2,956,008 4,434,012 8,868,024

Collatz Trajectory (181 steps to reach 1)

Iterative sequence n → n/2 (if even) or 3n+1 (if odd):

8,868,024 4,434,012 2,217,006 1,108,503 3,325,510 1,662,755 4,988,266 2,494,133 7,482,400 3,741,200 1,870,600 935,300 467,650 233,825 701,476 350,738 175,369 526,108 263,054 131,527 394,582 197,291 591,874 295,937 887,812 443,906 221,953 665,860 332,930 166,465 499,396 249,698 124,849 374,548 187,274 93,637 280,912 140,456 70,228 35,114 17,557 52,672 26,336 13,168 6,584 3,292 1,646 823 2,470 1,235 3,706 1,853 5,560 2,780 1,390 695 2,086 1,043 3,130 1,565

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