is the positive integer J divisible by a greater number of different prime numbers than the positive integer K?
1) J is divisible by 30
2) k=1000
NUMBERS
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Does J have a great number of different primes than K?
Statement 1= different prime numbers are 2, 3 and 5. ; this statement is insufficient as it needs to be compared to the number of prime factor of K
Statement 2=The only different prime factors are 5 and 2 ; This statement is insufficient alone because we have to know how many factors J has
Statement 1 and 2 together
K has 3 factors and J has factors 2 factors. Hence, the two statements together is sufficient so answer = Option C because both statement together are sufficient but neither statement alone is sufficient
Statement 1= different prime numbers are 2, 3 and 5. ; this statement is insufficient as it needs to be compared to the number of prime factor of K
Statement 2=The only different prime factors are 5 and 2 ; This statement is insufficient alone because we have to know how many factors J has
Statement 1 and 2 together
K has 3 factors and J has factors 2 factors. Hence, the two statements together is sufficient so answer = Option C because both statement together are sufficient but neither statement alone is sufficient