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Answer :
Final answer:
All options given (a) 13, (b) 39, (c) 52, and (d) 197 are factors of the number n = 2^s x 39 x 52 x 197, hence they are all correct.
Explanation:
The question asks us to determine which of the given options are factors of the number n = 2s x 39 x 52 x 197. A factor is a number that divides into another number without leaving a remainder. To identify the factors of n, we should examine its prime factorization. In this problem, the numbers 39, 52, and 197 are already provided as factors, and 2s indicates that 2 is also a factor raised to some power s.
Breaking down the factors:
- 39 can be factored into 3 and 13.
- 52 can be factored into 4 (which is 22) and 13.
- 197 is a prime number and cannot be factored further.
Given these factorizations, we can see that:
- 13 is a factor of both 39 and 52, so it is a factor of n.
- 39 is explicitly given as a factor of n.
- 52 is explicitly given as a factor of n.
- 197 is explicitly given as a factor of n.
Therefore, all options given (a) 13, (b) 39, (c) 52, and (d) 197 are correct and are factors of n.
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