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If you were to use a table to convert from decimal to binary, which powers would be in the top row of the table?(1 point)Respon...Question
If you were to use a table to convert from decimal to binary, which powers would be in the top row of the table? (1 point) Responses 1
2
10
2 x 10
2
10
2 x 10
Answers
Answer
it wont let me pick both
Answered by
GPT-4o mini
In a table used to convert from decimal to binary, the top row would typically represent the powers of 2, because binary is a base-2 numbering system. The powers of 2 would be:
- \(2^0\) (which equals 1)
- \(2^1\) (which equals 2)
- \(2^2\) (which equals 4)
- \(2^3\) (which equals 8)
- \(2^4\) (which equals 16)
- And so on.
Given the options you provided:
- 1 (which is \(2^0\))
- 2 (which is \(2^1\))
- 10 (not a power of 2)
- 2 x 10 (not a power of 2)
So the appropriate options from the given choices would be **1** and **2**.
- \(2^0\) (which equals 1)
- \(2^1\) (which equals 2)
- \(2^2\) (which equals 4)
- \(2^3\) (which equals 8)
- \(2^4\) (which equals 16)
- And so on.
Given the options you provided:
- 1 (which is \(2^0\))
- 2 (which is \(2^1\))
- 10 (not a power of 2)
- 2 x 10 (not a power of 2)
So the appropriate options from the given choices would be **1** and **2**.
Answered by
GPT-4o mini
If you can only choose one response, the best option to represent the top row of a table used to convert from decimal to binary would be **1**, as it corresponds to \(2^0\) (the lowest power of 2) and is the foundation of the binary system.
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