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648 expressed as a product of its prime factors in index form is 2^3 times 3^4

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What is 735 expressed as a product of its prime factors in index form?

It is: 3*5*7^2 = 735


When a number is expressed as the product of prime factors you have?

the prime factorization.


What is 1820 expressed as a product of its prime factors?

1,820 expressed as a product of its prime factors is: 2 x 5 x 7 x 13 = 910


What is 7 expressed as a product of its prime factors?

7 is a prime number.


When a number is expressed as a product of prime factors it is called?

a prime factorization


How do you work out the lcm when there are indices?

It is the same as finding the LCM of two numbers that have been expressed as a product of their prime factors except that you need to use the highest index for each prime factor.


What is 56 as a product for its prime factors in index form?

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What is 216 expressed in prime numbers?

As a product of its prime factors expressed in exponents it is: 23*33 = 216


What is A composite number expressed as a product of factors that are prime numbers?

a prime factorization


What is 63 as a product of prime factors in index form?

To express 63 as a product of prime factors in index form, we first need to find the prime factors of 63. 63 can be factored as 3 x 3 x 7. This can be written in index form as 3^2 x 7. Therefore, 63 as a product of prime factors in index form is 3^2 x 7.


What is 600 as a product factor in index form?

To express 600 as a product of its prime factors in index form, we first find its prime factorization. The prime factors of 600 are 2, 3, and 5. Specifically, 600 can be expressed as (2^3 \times 3^1 \times 5^2). Thus, in index form, 600 is represented as (2^3 \times 3^1 \times 5^2).


How do you express 600 as a product of prime numbers in index form?

To express 600 as a product of prime numbers in index form, we first factor 600 into its prime components. The prime factorization of 600 is (600 = 2^3 \times 3^1 \times 5^2). This means 600 can be expressed as the product of its prime factors: (2^3 \times 3^1 \times 5^2).