What is the prime factorization of 126012601260?
Enter your answer as a product of prime numbers, like 2\times 32×32, times, 3, or as a single prime number, like 171717.
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Answer:
There will be 3 consecutive zeroes in N.
Step-by-step explanation:
Given : If the prime factorization of a natural number N is 2^4\times3^4\times5^3\times72
4
×3
4
×5
3
×7
To find : Write the number of consecutive zeros in N?
Solution :
Prime factorization of a natural number N is
2^4\times3^4\times5^3\times72
4
×3
4
×5
3
×7
The consecutive zeros are the power of multiple of 2 and 5
3^4\times7\times2(2^3\times5^3)3
4
×7×2(2
3
×5
3
)
3^4\times7\times2\times 10^33
4
×7×2×10
3
So, There will be 3 consecutive zeroes in N.
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