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4 expressed as a product of its prime factors....................

64 Divided by 2 =32

32 Divided by 2 =16

16 Divided by 2 =8

8 Divided by 2 = 4

4 Divided by 2 = 2

2 Divided by 2 = 1

So....The answer in a less complicated easier way to get your head around it is

2 to the power of 6 which is normally displayed like this ... 26

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Q: What is 64 expressed as a product of its prime factors?
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Related questions

What is the product of prime factors for 64?

64 = 26


Write 64 as a product of prime factors?

As a product of its prime factors: 2*2*2*2*2*2 = 64 or in exponent 2^6 = 64


What is the product of the prime factors of 64?

It is 2*2


Prime factorization of 64?

As product of its prime factors in exponent terms: 2^6 = 64


What are all the factors of 64 that are prime?

Just the one and it is 2 but as a product of its prime factors: 2*2*2*2*2*2 = 64


What are two prime numbers that go into 64?

As a product of its prime factors: 2*2*2*2*2*2 = 64 or as 26 = 64


What is 64 as the product of prime factors?

To break a number down into prime factors, it is best to divide it by the obvious divisors first. In this case, 64 is even so can be divided by 2. If this is done, you get 32, which is also even. Divide by 2 again produces 16, which is known from times tables to be 4x4, and each of these 4s can be broken down into 2x2. Thus, the prime factors of 64 are 2, 2, 2, 2, 2 and 2. As a product of its prime factors, 64 is 2x2x2x2x2x2


Does 63 have the fewest prime number?

63 does not have fewest prime factors. It is a product of 3, 3 and 7.


How do you make 66 out of 3 prime numbers?

As a product of its prime factors: 2311 = 66


What are the prime factors for 64?

The only prime factor of 64 is 2.


What is are the prime factors of 64?

64 = 2x2x2x2x2x2


What is the LCM of 64 and 96?

This Question needs to be answered in a few steps. The first step is to split each number into a product of its prime factors. 64 as a product of its prime factors = 2^6 96 as a product of its prime factors = 2^5*3 The LCM will be written as a product of the largest instances of the indices in each unit above. LCM = 2^6*3 = 192 This should be correct, but it is always good to check. 192/64 = 3; 192/96 = 2, so this answer is plausible. It is: 192