Question: 3. For each example, determine if there could be a function that has those inputs and associated outputs. If so, describe a rule for such

3. For each example, determine if there could be a function that has those inputs and associated outputs. If so, describe a rule for such a function; if not, explain why not. Yes, Every input needs to have its own output, even though one repeats over and over it's still x input to a y output Input: 1 Output: 1 Input: 1.98 Output: 1 Input: 2 Output: I Input: 2.33 Output: 1 Input: 2.7 Output: 1 ->> Output: 1 Input: 3.4 Input: 3.6 Output: 1 Example 1 Input: 1 Input: 1.98 Example 2 Input: 1 Output: 1 Input: 1.98 Output: 2 Input: 2 Output: 2 Input: 2.33 Output: 2 Input: 2.7 ->> Output: 3 Input: 3.4 Output: 3 Input: 3.6 Output: 4 ->> Input: 3 -> Example 3 Input: 2 Output: 2 Input: 2.33 Output: 2 Input: 2.7 Output: 2 Input: 3.4 Output: 3 Input: 3.6 Output: 3 -> Output: 1 Output: 1 Example 4 Input: 1 Input: L Input: 2 Output: 2 Input: 2 Output: 2.33 Input: 2 Output: 2.7 Input: 3 Output: 3.4 Output: 3.6 Output: 1 Output: 1.98 9.6 Functions CA-241 have N

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