3,559,028,982 when this number is written in expanded form using exponents,one power of 10 would not be represented.witch power of 10?why?

To determine which power of 10 is not represented when the number 3,559,028,982 is written in expanded form using exponents, we need to examine each digit in the number.

Let's break down the number into its place values:

3,559,028,982 = (3 * 10^10) + (5 * 10^9) + (5 * 10^8) + (9 * 10^7) + (0 * 10^6) + (2 * 10^5) + (8 * 10^4) + (9 * 10^3) + (8 * 10^2) + (2 * 10^1)

As we can see, all the powers of 10 from 10^1 to 10^10 are represented in this expanded form, except for one power of 10. The missing power of 10 would be 10^0.

The reason 10^0 is not represented is because any number raised to the power of 0 is equal to 1. In this case, the digit in the units place (2) is not multiplied by 10 to any power since it does not need to change its value.

Therefore, when the number 3,559,028,982 is written in expanded form using exponents, the power of 10 that is not represented is 10^0.

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