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Write 103 as a series of products.

Answer :

Answer:

10*10*10

Step-by-step explanation:

Given the expression 10^3

We are to write this as a series of products as as shown;

10^3 means the product of 10 in 3 places. Multiplying 10 in 3 places will give the required series of product.

10^3 = 10 * 10 * 10

Hence the series of product of 10^3 is 10*10*10

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Rewritten by : Barada

Final answer:

To write 103 as a series of products, start by dividing it by the smallest prime number (2), then continue dividing by the next prime numbers until you find its prime factorization. In the case of 103, it is a prime number and cannot be expressed as a product of its prime factors.

Explanation:

To write 103 as a series of products, we need to express it as a product of its prime factors. Start by dividing 103 by the smallest prime number, which is 2. Since 103 is an odd number, it won't be divisible by 2. Next, divide 103 by the next smallest prime number, which is 3. Again, 103 is not divisible by 3. Finally, divide 103 by the next prime number, which is 5. 103/5 gives a quotient of 20 with a remainder of 3. Since the remainder is not 0, we can conclude that 103 is a prime number and cannot be expressed as a product of its prime factors.