For each of the following tables of values coming from a sensor, would it be best to use the values, the first derivative, or the second derivative to threshold noise? Explain. Apply the method you chose and identify the threshold rule (i.e. If x > y or x < y then noise)

Solution:
i)
| Sensor Values | First | Second |
| 15 | ||
| 18 | >3 | |
| 21 | >3 | >0 |
| 24 | >3 | >0 |
| 28 | >4 | >1 |
| 33 | >5 | >1 |
| 29 | >-4 | >-9 |
| 32 | >3 | >7 |
| 35 | >3 | >0 |
| 38 | >3 | >0 |
| 41 | >3 | >0 |
ii)
| Sensor Values | First | Second |
| 100 | ||
| 105 | >5 | |
| 113 | >8 | >3 |
| 124 | >11 | >3 |
| 138 | >14 | >3 |
| 158 | >20 | >6 |
| 169 | >11 | >-9 |
| 186 | >17 | >6 |
| 206 | >20 | >3 |
| 229 | >23 | >3 |
| 255 | >26 | >3 |
For both i. and ii., the values are increasing and therefore do not lend themselves to a threshold rule. For i. both the first and second derivative indicates constant change that can be expressed as a threshold rule. For ii., the second derivative indicates a constant change that can be expressed as a threshold rule.
i.
First Derivative, if x <> 3 then noise
Second Derivative, if x <> 0 then noise
ii.
Second Derivative, if x <> 3 then noise
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For each of the following tables of values coming from a sensor, would it be best...
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