In each of the following questions , three statements of numbers following same rules are given . Find the rule and accordingly find the value of the number ?
if 68 = 43. 2046 = 3201 , 688 = 443, then 2008 ?

Options

A. 4002
B. 1004
C. 4001
D. 4020

Explanation

To solve the problem, we need to identify the rule applied to the given statements of numbers. Let's analyze the provided examples step by step.

### Step 1: Analyze the first example (68 = 43)
1. **Divide 68 by 2:**
\[ 68 \div 2 = 34 \]
2. **Reverse the digits of 34:**
\[ \text{Reversed } 34 = 43 \]

### Step 2: Analyze the second example (2046 = 3201)
1. **Divide 2046 by 2:**
\[ 2046 \div 2 = 1023 \]
2. **Reverse the digits of 1023:**
\[ \text{Reversed } 1023 = 3201 \]

### Step 3: Analyze the third example (688 = 443)
1. **Divide 688 by 2:**
\[ 688 \div 2 = 344 \]
2. **Reverse the digits of 344:**
\[ \text{Reversed } 344 = 443 \]

### Step 4: Apply the same rule to find the value of 2008
1. **Divide 2008 by 2:**
\[ 2008 \div 2 = 1004 \]
2. **Reverse the digits of 1004:**
\[ \text{Reversed } 1004 = 4001 \]

### Conclusion
Thus, according to the identified rule, the value of 2008 is:
\[ \text{2008} = 4001 \]

### Final Answer
The answer is **4001**.

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