541

Basic Information

Cardinal Number

five hundred and forty-one

Ordinal Number

five hundred and forty first

Roman Numeral

DXLI

Greek Numeral

ΦΜΑ´

Factorization

541

Different Representations

Binary Form

1000011101₂

Ternary Form

202001₃

Quaternary Form

20131₄

Quinary Form

4131₅

Senary Form

2301₆

Septenary Form

1402₇

Octal Form

1035₈

Nonary Form

661₉

Undecimal Form

452₁₁

Duodecimal Form

391₁₂

Tridecimal Form

328₁₃

Quattuordecimal Form

2A9₁₄

Quindecimal Form

261₁₅

Hexadecimal Form

21D₁₆

Septendecimal Form

1EE₁₇

Octodecimal Form

1C1₁₈

Novemdecimal Form

199₁₉

Vigesimal Form

171₂₀

Unvigesimal Form

14G₂₁

Duovigesimal Form

12D₂₂

Trevigesimal Form

10C₂₃

Quattuorvigesimal Form

MD₂₄

Quinvigesimal Form

LG₂₅

Hexavigesimal Form

KL₂₆

Septenvigesimal Form

K1₂₇

Octovigesimal Form

J9₂₈

Novemvigesimal Form

IJ₂₉

Trigesimal Form

I1₃₀

Untrigesimal Form

HE₃₁

Duotrigesimal Form

GT₃₂

Tretrigesimal Form

GD₃₃

Quattuortrigesimal Form

FV₃₄

Quintrigesimal Form

FG₃₅

Hexatrigesimal Form

F1₃₆

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523	541	547

541 is a prime number from 501-600. 541 has 2 factors, 1 and 541. It is the 100th prime number, and the fifth prime number from 501-600.

Proofs[]

— 541 is divisible by 1.

— 541 is not divisible by 2-540.

— 541 is divisible by 541.

Relationship with other odd numbers[]

The numbers before[]

The previous prime number is 523. There is a tremendous 18-number prime gap between 523 and 541. All numbers between them are composite. In particular:
- 527 is the product of 17 and 31.
- 529 is the square of 23.
- 533 is the product of 13 and 41.
- 539 can be factored as 7² x 11.
- 531 and 537 are divisible by 3, and 535 is visibly divisible by 5.
The previous prime number before 523 is 521.

The numbers after[]

The next prime number is 547.
- 541 and 547 are six numbers apart; therefore, they are sexy primes.
557 is the next prime number after 547.
- 551 is the product of 19 and 29, while 553 is divisible by 7.

Trivia[]

Prime Numbers 1-1,000

1-100
1-25	2 • 3 • 5 • 7 • 11 • 13 • 17 • 19 • 23
26-50	29 • 31 • 37 • 41 • 43 • 47
51-75	53 • 59 • 61 • 67 • 71 • 73
76-100	79 • 83 • 89 • 97

101-200
101-125	101 • 103 • 107 • 109 • 113
126-150	127 • 131 • 137 • 139 • 149
151-175	151 • 157 • 163 • 167 • 173
176-200	179 • 181 • 191 • 193 • 197 • 199

201-400
201-250	211 • 223 • 227 • 229 • 233 • 239 • 241
250-300	251 • 257 • 263 • 269 • 271 • 277 • 281 • 283 • 293
301-350	307 • 311 • 313 • 317 • 331 • 337 • 347 • 349
351-400	353 • 359 • 367 • 373 • 379 • 383 • 389 • 397

401-600
401-450	401 • 409 • 419 • 421 • 431 • 433 • 439 • 443 • 449
450-500	457 • 461 • 463 • 467 • 479 • 487 • 491 • 499
501-550	503 • 509 • 521 • 523 • 541 • 547
551-600	557 • 563 • 569 • 571 • 577 • 587 • 593 • 599

601-800
601-650	601 • 607 • 613 • 617 • 619 • 631 • 641 • 643 • 647
651-700	653 • 659 • 661 • 673 • 677 • 683 • 691
701-750	701 • 709 • 719 • 727 • 733 • 739 • 743
751-800	751 • 757 • 761 • 769 • 773 • 787 • 797

801-1,000
801-850	809 • 811 • 821 • 823 • 827 • 829 • 839
851-900	853 • 857 • 859 • 863 • 877 • 881 • 883 • 887
901-950	907 • 911 • 919 • 929 • 937 • 941 • 947
951-1000	953 • 967 • 971 • 977 • 983 • 991 • 997