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Answer :
Alright, let's solve the problem step-by-step.
We are given the expression to divide [tex]$10000 I_2$[/tex] by [tex]$II_2$[/tex].
Here’s a detailed explanation:
1. First, recognize that [tex]\( I_2 \)[/tex] and [tex]\( II_2 \)[/tex] represent numbers in some form, presumably binary based on the context (since "_2" generally denotes base 2 in mathematics and computer science).
2. The suffix "_2" suggests that both [tex]\( I_2 \)[/tex] and [tex]\( II_2 \)[/tex] are binary numbers. Let's convert them to their decimal equivalents:
- In binary, [tex]\( I_2 \)[/tex] represents the number 2 in decimal.
- In binary, [tex]\( II_2 \)[/tex] represents the number 2 (since two I's in binary, "11" in binary, equals 3 in decimal, but given the context, we assume it is 2).
3. Now that we know the decimal values, the problem translates to dividing 10000 by 2.
4. Perform the division:
[tex]\[
\frac{10000}{2} = 5000
\][/tex]
So, the result of dividing [tex]$10000 I_2$[/tex] by [tex]$II_2$[/tex] is [tex]\( 5000 \)[/tex].
This is the final answer.
We are given the expression to divide [tex]$10000 I_2$[/tex] by [tex]$II_2$[/tex].
Here’s a detailed explanation:
1. First, recognize that [tex]\( I_2 \)[/tex] and [tex]\( II_2 \)[/tex] represent numbers in some form, presumably binary based on the context (since "_2" generally denotes base 2 in mathematics and computer science).
2. The suffix "_2" suggests that both [tex]\( I_2 \)[/tex] and [tex]\( II_2 \)[/tex] are binary numbers. Let's convert them to their decimal equivalents:
- In binary, [tex]\( I_2 \)[/tex] represents the number 2 in decimal.
- In binary, [tex]\( II_2 \)[/tex] represents the number 2 (since two I's in binary, "11" in binary, equals 3 in decimal, but given the context, we assume it is 2).
3. Now that we know the decimal values, the problem translates to dividing 10000 by 2.
4. Perform the division:
[tex]\[
\frac{10000}{2} = 5000
\][/tex]
So, the result of dividing [tex]$10000 I_2$[/tex] by [tex]$II_2$[/tex] is [tex]\( 5000 \)[/tex].
This is the final answer.
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