Difference between revisions of "Store:ACvericale"

 
Line 10: Line 10:
Coordinate dei punti:
Coordinate dei punti:


***1L**: <math>(58.3, -50.9)</math>
1L: <math>(58.3, -50.9)</math>
***2L**: <math>(59, -92.3)  </math>
***3L**: <math>(46.3, -169.5)</math>
***4L**: <math>(44.1, -207.7)</math>
***5L**: <math>(38.4, -136.2)</math>
***6L**: <math>(36.4, -48.2)</math>
***7L**: <math>(44, -34.9)</math>
***8L**: <math>(52.9, -48)  </math>


2L: <math>(59, -92.3)  </math>


Fattore di scala:** <math>0.04184 \, \text{mm/pixel}</math>
3L: <math>(46.3, -169.5)</math>
 
4L: <math>(44.1, -207.7)</math>
 
5L: <math>(38.4, -136.2)</math>
 
6L: <math>(36.4, -48.2)</math>
 
7L: <math>(44, -34.9)</math>
 
8L: <math>(52.9, -48)  </math>
 
 
'''Fattore di scala:''' <math>0.04184 \, \text{mm/pixel}</math>




Distanze rispetto a 1L:**
Distanze rispetto a 1L:**
***2L**:
 
'''2L:'''
 
<math>d = \sqrt{(59 - 58.3)^2 + (-92.3 - (-50.9))^2} = \sqrt{(0.7)^2 + (-41.4)^2} = \sqrt{0.49 + 1714.36} \approx 41.41 \, \text{pixel}</math>   
<math>d = \sqrt{(59 - 58.3)^2 + (-92.3 - (-50.9))^2} = \sqrt{(0.7)^2 + (-41.4)^2} = \sqrt{0.49 + 1714.36} \approx 41.41 \, \text{pixel}</math>   
<math>d = 41.41 \cdot 0.04184 \approx 1.734 \, \text{mm}</math>
<math>d = 41.41 \cdot 0.04184 \approx 1.734 \, \text{mm}</math>
 
 
'''3L:'''


***3L**:
<math>d = \sqrt{(46.3 - 58.3)^2 + (-169.5 - (-50.9))^2} = \sqrt{(-12)^2 + (-118.6)^2} = \sqrt{144 + 14063.96} \approx 119.17 \, \text{pixel}</math>   
<math>d = \sqrt{(46.3 - 58.3)^2 + (-169.5 - (-50.9))^2} = \sqrt{(-12)^2 + (-118.6)^2} = \sqrt{144 + 14063.96} \approx 119.17 \, \text{pixel}</math>   
<math>d = 119.17 \cdot 0.04184 \approx 4.99 \, \text{mm} </math>
<math>d = 119.17 \cdot 0.04184 \approx 4.99 \, \text{mm} </math>
 
 
'''4L:'''


***4L**:
<math>d = \sqrt{(44.1 - 58.3)^2 + (-207.7 - (-50.9))^2} = \sqrt{(-14.2)^2 + (-156.8)^2} = \sqrt{201.64 + 24589.44} \approx 157.43 \, \text{pixel}</math>   
<math>d = \sqrt{(44.1 - 58.3)^2 + (-207.7 - (-50.9))^2} = \sqrt{(-14.2)^2 + (-156.8)^2} = \sqrt{201.64 + 24589.44} \approx 157.43 \, \text{pixel}</math>   
<math>d = 157.43 \cdot 0.04184 \approx 6.59 \, \text{mm}</math>
<math>d = 157.43 \cdot 0.04184 \approx 6.59 \, \text{mm}</math>
 
 
'''5L:'''


***5L**:
<math>d = \sqrt{(38.4 - 58.3)^2 + (-136.2 - (-50.9))^2} = \sqrt{(-19.9)^2 + (-85.3)^2} = \sqrt{396.01 + 7275.09} \approx 87.6 \, \text{pixel}</math>   
<math>d = \sqrt{(38.4 - 58.3)^2 + (-136.2 - (-50.9))^2} = \sqrt{(-19.9)^2 + (-85.3)^2} = \sqrt{396.01 + 7275.09} \approx 87.6 \, \text{pixel}</math>   
<math>d = 87.6 \cdot 0.04184 \approx 3.66 \, \text{mm}</math>
<math>d = 87.6 \cdot 0.04184 \approx 3.66 \, \text{mm}</math>
 
 
'''6L:'''


***6L**:
<math>d = \sqrt{(36.4 - 58.3)^2 + (-48.2 - (-50.9))^2} = \sqrt{(-21.9)^2 + (2.7)^2} = \sqrt{479.61 + 7.29} \approx 22.06 \, \text{pixel}</math>   
<math>d = \sqrt{(36.4 - 58.3)^2 + (-48.2 - (-50.9))^2} = \sqrt{(-21.9)^2 + (2.7)^2} = \sqrt{479.61 + 7.29} \approx 22.06 \, \text{pixel}</math>   
<math>d = 22.06 \cdot 0.04184 \approx 0.923 \, \text{mm}</math>
<math>d = 22.06 \cdot 0.04184 \approx 0.923 \, \text{mm}</math>
 
 
'''7L:'''


***7L**:
<math>d = \sqrt{(44 - 58.3)^2 + (-34.9 - (-50.9))^2} = \sqrt{(-14.3)^2 + (16)^2} = \sqrt{204.49 + 256} \approx 21.47 \, \text{pixel}</math>   
<math>d = \sqrt{(44 - 58.3)^2 + (-34.9 - (-50.9))^2} = \sqrt{(-14.3)^2 + (16)^2} = \sqrt{204.49 + 256} \approx 21.47 \, \text{pixel}</math>   
<math>d = 21.47 \cdot 0.04184 \approx 0.898 \, \text{mm}  </math>
<math>d = 21.47 \cdot 0.04184 \approx 0.898 \, \text{mm}  </math>
 
 
'''8L:'''


* **8L**:
<math>d = \sqrt{(52.9 - 58.3)^2 + (-48 - (-50.9))^2} = \sqrt{(-5.4)^2 + (2.9)^2} = \sqrt{29.16 + 8.41} \approx 6.13 \, \text{pixel}</math>   
<math>d = \sqrt{(52.9 - 58.3)^2 + (-48 - (-50.9))^2} = \sqrt{(-5.4)^2 + (2.9)^2} = \sqrt{29.16 + 8.41} \approx 6.13 \, \text{pixel}</math>   
<math>d = 6.13 \cdot 0.04184 \approx 0.257 \, \text{mm}</math>
<math>d = 6.13 \cdot 0.04184 \approx 0.257 \, \text{mm}</math>


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