What is the Greatest Common Factor of 476 and 487?
Greatest common factor (GCF) of 476 and 487 is 1.
GCF(476,487) = 1
We will now calculate the prime factors of 476 and 487, than find the greatest common factor (greatest common divisor (gcd)) of the numbers by matching the biggest common factor of 476 and 487.
How to find the GCF of 476 and 487?
We will first find the prime factorization of 476 and 487. After we will calculate the factors of 476 and 487 and find the biggest common factor number .
Step-1: Prime Factorization of 476
Prime factors of 476 are 2, 7, 17. Prime factorization of 476 in exponential form is:
476 = 22 × 71 × 171
Step-2: Prime Factorization of 487
Prime factors of 487 are 487. Prime factorization of 487 in exponential form is:
487 = 4871
Step-3: Factors of 476
List of positive integer factors of 476 that divides 476 without a remainder.
1, 2, 4, 7, 14, 17, 28, 34, 68, 119, 238
Step-4: Factors of 487
List of positive integer factors of 487 that divides 476 without a remainder.
1
Final Step: Biggest Common Factor Number
We found the factors and prime factorization of 476 and 487. The biggest common factor number is the GCF number.
So the greatest common factor 476 and 487 is 1.
Also check out the Least Common Multiple of 476 and 487
Related Greatest Common Factors of 476
- GCF of 476 and 480
- GCF of 476 and 481
- GCF of 476 and 482
- GCF of 476 and 483
- GCF of 476 and 484
- GCF of 476 and 485
- GCF of 476 and 486
- GCF of 476 and 487
- GCF of 476 and 488
- GCF of 476 and 489
- GCF of 476 and 490
- GCF of 476 and 491
- GCF of 476 and 492
- GCF of 476 and 493
- GCF of 476 and 494
- GCF of 476 and 495
- GCF of 476 and 496
Related Greatest Common Factors of 487
- GCF of 487 and 491
- GCF of 487 and 492
- GCF of 487 and 493
- GCF of 487 and 494
- GCF of 487 and 495
- GCF of 487 and 496
- GCF of 487 and 497
- GCF of 487 and 498
- GCF of 487 and 499
- GCF of 487 and 500
- GCF of 487 and 501
- GCF of 487 and 502
- GCF of 487 and 503
- GCF of 487 and 504
- GCF of 487 and 505
- GCF of 487 and 506
- GCF of 487 and 507