What is the Greatest Common Factor of 17413 and 17425?
Greatest common factor (GCF) of 17413 and 17425 is 1.
GCF(17413,17425) = 1
We will now calculate the prime factors of 17413 and 17425, than find the greatest common factor (greatest common divisor (gcd)) of the numbers by matching the biggest common factor of 17413 and 17425.
How to find the GCF of 17413 and 17425?
We will first find the prime factorization of 17413 and 17425. After we will calculate the factors of 17413 and 17425 and find the biggest common factor number .
Step-1: Prime Factorization of 17413
Prime factors of 17413 are 11, 1583. Prime factorization of 17413 in exponential form is:
17413 = 111 × 15831
Step-2: Prime Factorization of 17425
Prime factors of 17425 are 5, 17, 41. Prime factorization of 17425 in exponential form is:
17425 = 52 × 171 × 411
Step-3: Factors of 17413
List of positive integer factors of 17413 that divides 17413 without a remainder.
1, 11, 1583
Step-4: Factors of 17425
List of positive integer factors of 17425 that divides 17413 without a remainder.
1, 5, 17, 25, 41, 85, 205, 425, 697, 1025, 3485
Final Step: Biggest Common Factor Number
We found the factors and prime factorization of 17413 and 17425. The biggest common factor number is the GCF number.
So the greatest common factor 17413 and 17425 is 1.
Also check out the Least Common Multiple of 17413 and 17425
Related Greatest Common Factors of 17413
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- GCF of 17413 and 17424
- GCF of 17413 and 17425
- GCF of 17413 and 17426
- GCF of 17413 and 17427
- GCF of 17413 and 17428
- GCF of 17413 and 17429
- GCF of 17413 and 17430
- GCF of 17413 and 17431
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Related Greatest Common Factors of 17425
- GCF of 17425 and 17429
- GCF of 17425 and 17430
- GCF of 17425 and 17431
- GCF of 17425 and 17432
- GCF of 17425 and 17433
- GCF of 17425 and 17434
- GCF of 17425 and 17435
- GCF of 17425 and 17436
- GCF of 17425 and 17437
- GCF of 17425 and 17438
- GCF of 17425 and 17439
- GCF of 17425 and 17440
- GCF of 17425 and 17441
- GCF of 17425 and 17442
- GCF of 17425 and 17443
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- GCF of 17425 and 17445