MacBookPro.lan 2026-4-16:15:55:33

This commit is contained in:
oskar
2026-04-16 15:55:33 +02:00
parent fac8887c32
commit 654decd27f
3 changed files with 157 additions and 1 deletions

View File

@@ -113,7 +113,7 @@
"library2": {
"type": "excalidrawlib",
"version": 2,
"source": "https://github.com/zsviczian/obsidian-excalidraw-plugin/releases/tag/2.21.2",
"source": "https://github.com/zsviczian/obsidian-excalidraw-plugin/releases/tag/2.22.0",
"libraryItems": []
},
"imageElementNotice": true,

View File

@@ -0,0 +1,154 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
le tableau de variations est évident étant donné le problème considéré.
On pourra toujours montrer que cet unique extrémum est bien un maximum à partir du fait que 𝑎 ∈ [0; π/2] ^OnHRRJcd
## Embedded Files
8923efd922b888d467179262d7b788641d043cc7: $$l$$
b3d5701da7f512bb6c2cfeefa687ef9448961a27: $$L$$
a745f1dc9892805697eb7dc6df5134ce60d3e778: $$\alpha$$
b76ee720d7e0bdf63f408ee39db94f3d31ca9f0e: $$r$$
13099823a77cd5a2252736e0f029c959c6ee8e2c: $$=\begin{pmatrix}l\\L\end{pmatrix}$$
e8b51e7e123fde3009046ff7524c05292519716e: $$=\begin{pmatrix}r \cos \alpha\\ r \sin \alpha\end{pmatrix}$$
2eb73fd7a8bd07b84080b3bb149f4819930587be: $$= \begin{pmatrix}l + r \cos \alpha\\ L + r \sin \alpha\end{pmatrix}$$
4dd7657e8aff3434304e0c34035d8f6e3e9c7c5d: $$\text{donc :}$$
ce7a3ec53f89ae18583ec0042233662e411ba23b: $$\begin{align} \left\| \begin{pmatrix}l+r\cos \alpha\\L+r \sin \alpha\end{pmatrix} \right\| &= l^{2}+2lr\cos\alpha + r^{2}\cos ^{2}\alpha + L^{2} + 2Lr\sin\alpha + r^{2}\sin ^{2}\alpha \\&= (l^{2}+L^{2}+r^{2}) + 2r(l\cos\alpha+L\sin\alpha)\end{align}$$
16647f064fb7a498cb3e96cfa483672e387b3557: $$\text{on veut donc maximiser } f: f(\alpha) = l\cos\alpha+L\sin\alpha$$
c07e13d38824e5b0021dd5fdfadb2c55ad79c69a: $$f'(\alpha) = -l\sin\alpha + L\cos\alpha$$
fafa660ca9b7e22e4de89da24218f9436103d840: $$\begin{align} f'(\alpha) = 0 &\iff L \cos \alpha = l \sin \alpha \\&\iff \frac{L}{l} \frac{\cos \alpha}{\sin\alpha} = 1 \\&\iff \tan \alpha = \frac{l}{L} \\&\iff \boxed {\alpha = \arctan \frac{l}{L}} \end{align}$$
%%
## Drawing
```compressed-json
N4KAkARALgngDgUwgLgAQQQDwMYEMA2AlgCYBOuA7hADTgQBuCpAzoQPYB2KqATLZMzYBXUtiRoIACyhQ4zZAHoFAc0JRJQgEYA6bGwC2CgF7N6hbEcK4OCtptbErHALRY8RMpWdx8Q1TdIEfARcZgRmBShcZQUebR44gAYaOiCEfQQOKGZuAG1wMFAwYogSbggAdQ4AdgAzACkALQ4AQQBFAGkhCgAlABUe6raEAFYoADYU4shYRHKiDiR+Esxu
ZxHtABZq7c2ATkSAZhGTxJ5N8eXIGDWARj2N6urEgA5EvZe9255bl5e+AqQCgkdTccbaW4jb47PabbZQt6XQFSBCEZTSbg8Q7aQ7jf4JF6bKHVHgjAHTCDWZTBbiJK4QZhQUhsADWCAAwmx8GxSOUAMS3BCCwVTEqaXDYFnKZlCDjETnc3kSJnWZhwXCBLKiyC1Qj4fAAZVgNIkgg82oZTNZCAqIMkmPpjOZbKNMBN6DNZXpMvRi2YOTQt3pbHV2
DUN0DiTpyOlwjgAEliAHULkALr02rkDKJ7gcIT6+mEOVYcqNIwWmVyv3JooU2biXiAgC+joQCGI3FuZ0St3GUL25JKjBY7C4aB4b3pw9YnAAcpwxJ3Nr9xhPey9C8wACJpKDt7i1AhhemaYRygCiwQyWWTeYLyKEcGIuD3HcDT3GhyJ2x41UnyIWFlc3zfB6W5SV9zQQ98GPZE4DYItsjyQEwHyaZimjdCwESFD0xQtD0NubQ9j2cZxkSJ5bl7EZ
Vx4M4rmKbE6PGL4Rl2WFDkSEZEnGXCGII6ZsWqEYXj7apDi+C5RNxBiwGqLZDlE94RL/P9DmqXj0Lw9CBOKDYexI6EiVxcZl1k25sW+HiRg0skbM+EY+PwlCwA2F4NK4vZDkU3E/zs8yXmInzNijLiWJ4EinJ0lzwUhIzYXhX4eNkrEcTxBIJyJW4STJXDAW0kpGQ1KAACEi0cDhlGA+8KUyYgyrlIsqrQO9QORIrSCgFpSGZChJBCN9UFa+k6u6
3r+twQbhrgrkYGUTgDyPBAChbApa0gMoJAAVQ4Q52QATQADXZRoLXrcoNV6i1VjQZwEk2bQoRo0l6QjVASMe38v3UkZ6WBYhQTQXE4ns75fuRfq0QxNBMJKKl3VhgQrTZBUeX5YUhSWZFxUlWNZXlLk0eVcgODVDVMigC1dX1V13QZLkvXa5GbTtB0medBBaYbenzW9YRfXCZMg2REMJXDTso3pPGEyTPICp1LMEBzFqQMLYsbvQXBkj5/Hq24da
ZngBseGbVtIN4MGBxYpEKWnUcwQ3ZE7bnBcG02T5RLxRHSm3Xdzeg2CKVPfHL3SCnb1Vh8nxfc3so0r84S46pvjAosgJVmqSnAtlBoDhB6XgxDk103TsNknCtP4lzgcev8wfLvLpnly1ioairmqGyParlNumuqtqKQ6rqerYPqBv7ka5TG0eJsGykR6oEb8FPCh/aWlblnW0o5/wHhCBZAArQhujOo2LoX661gScEjgOVdwYpN6Pu8j5Nh+v7WZh
+lIfRSmgahHE2w+z33pPDBs3snTWlRkqdAApMYihPBKKUlYCaKnKCqUm6pNSUwzHqQ0xpuaeg7I6ZmtoAb2nHCQjmXNyhEIrPzSQetAzBlDOLSM3tpaJmLs3TMuBsxTS7iUcqJYJC4FuPQ3Wgt9YoWgGfccpt2ptkGniMk5wPxTiYDOMcqAuyHA0SOF2HBFzvh4gcQ4VFBwbV9sEV8i0YL52xmeYgodrxIQzgPEoj5ny2PfPHOEy5FK3E2KnDg6d
O6Z0gNnNe9iC4IRvMhaKWFEYYSitMUuySwDOGOERL8tl76N2KM3IevdKoT2RHVEpHdpqDyiJ1aeY9JplO7sQeps9z5XSXivaJYQN5rWRJtdAs5sDVAAAodBaDAEZp85gSECNgKIlUaT0g1ndc4EI4QjHMS9ZEb1nDZSIv2TZ9dkT/UBjop42hqikXcg/EoP9oa8BYpcz4PFtkUjAbSKhUDCYwIgAKPYydsA8AtDjZBTjoHoJJmTbBVM8E0NNAzYh
7NrRkLOZYy01CCG0MRRIgW/pOwsLFrACWHCZQy24RmRWytwkeI2urC6wKdZVike4s2g1IT/CAeRb2zttFBOCU7TRo55xGONjxRI+xRICopIQaxCAfGoDzieJxLjw5y3pF4mO7KPwJ3IscF4eiAJpyaVnNgEFc7r2KKtYoW8BkQBeMwWcmgACO55xiEGmdzS6o9L63W2FsLiQSyLbHUhRIJr1OyKQhCJe4pEyIjBIr+D+5DOwaUenCBK+xfzjHuN/
VEv9uDYnIoSP8UZfywg+Oij5X9kUox+ejAFtwgUgqQXjOUELiaqiwRTWFNMsUIt5rWlmKbKFDvhR6HFOs8VC0JWGYl7CpZkq4eq5EvD+EmrpcQERmtDgSOZfitABtZEzMbNMa1hUlGYgojZbY/L9FaMxBce9wrXaYmeDm0kMl+lyoVUqxxIcrxqrQGmDV0cFVx0/BsrsOwbZZ2NaygCZqc52MDiUQu8TgPOSSQ3SuWH0J7LTWxfY/iBwaVzS5LJ2
hi3bDeGcK5kqTZaXyiQ1u5U+4IeaZUjdLc6kLzaRIcUvJJ4tL4+PATGoLRBC6Ra+xvSbX9Lniyd2BpJC1H0PtT15RCD6GiFjCkKyg3ET+B5AFv5PifgjYGC4EIeBkS7GSK5fZsrJrReCB4nFuI/R+InQ1FJ7l/14A9d9pFMoSQuJs25kBq2oAgczDtsDQqhRbbjFB8XoBQu7VqXBfa3Tc0kBKDQgQLSQLZKiihOivkun7ROwdFIfSMJZRVkWrD50
6MlsiFBTCaVsrBHRCyz6FqBk+ANjgIrjE6IuKZCyuJHYUk1eBnVUGYSRZ9juGx3SHEUk4bLYDzdg4XkAxhlMzdALcaiTJ1DCs+FKwEREqQoQ+hYCgAAGXg4qpa2WbvlE+FiBAtRiADh4JoP4LxiAXGTlc2zPBiDVE0H+KVtxiASsONgYZFpsBCEZAYLcL5cDSPQhAfAMcNaE4gAowe7gGy6WFoRZj/T6WiM2MVqIUBMflEQI1Up9JsDMjgP3OThQ
FPlESI0XAuBNjMC2swHgbAeJsFnIdLch0+gHz2LOTTEhtO6d9agO6eIISiWeAmqMddNmWd12SbQZwQrZSczsOi0qSinPKyFLYEUbInFXP8XsEq81QwC2s4LXu36wj7McUBizwGVY5PWiQfJEtRmS2C/GaWMHQp7dl/BuXyj5ewIVvThVSGfyazUzF2eB2MzqwwrrNOSiiznW9Ls3tOuNeqRe82v4qIhS9iNzEEkRtjeNgC8xFxeyge8bHRbRJzjm
c3Gt+VG3F1xmXbt5VAGw5HZA0a0JZ2kOL9XVS27tL7vMEe5gF7b2/0Umpl9gThxiA2R7M+OoUIgeaHGEC7AtQ2yHjxNUP7CU5mtwuAv46OmOUA2OuO+OFIROe4JOz2ZOZ6jolOCS0wtexQtwdOMqDOmsIwzOL4bOEgHO7c6OvO/OVqm8QuEgh0s4HQAAEo0DAJoD0BrugEEEQHIAXpAAZj8MROJCRGxA8H2DRHsObndNxAGh8KYquF8EcCts7p2A
AhZJsKSImnCDmrNncvmg8nFBCF+KoQOOob8BHtSFHkOmlv8oCoytjK2qlrHugGnpljgqunCtVjzJXoXhzGVmzKXtaOOu4UilXn4A1geiXnXi1o3u1ltkujtsdpStdtSm3putupSJMEysQF1kkQyJemgAmocGZtbr3uOPRIKgYqNq+oGFiKuBYjRHPn7BdptmKCqodm4nEVHBPtqn4hcHIYSCEmElkedihstBQX0jKnPIdIdOeAAPoUAdBbj0B0FQ
D0CaCbC1DKBHwvAUAjL6CsGE5FhcEQArLWY0SKTiQSoqHjAaSwhiHZRxCQgSRYjw5HAJwublaXFW5sRPA7BcSKTuyO6QD+aFp7BUZeTKGwg2TiTfD/GUiR6fLmH2F/K1CvDYCJ6IIpbgoImOHkxZYuE5Z0x0LR7eGjq+FVbl41YeGQD1Y16zpsJtakrL6xFb7X6H7cbCIk64DVB7oZGt6CICA5GoAkhxTHBwhFHvS+ZDhCqGLjbfCmTCQHCkR1Hr
YNFr4HYb6tFZHzaT5dGfjuRXJ9G77mpDGxJFyoHFDpI4ZNxVxYTvFcTbBPAhSbKEi9EUYSQgnmJfjglPBbKbAFJgBFK1KlRsalIcYlAVJBlVK8k8bDzjRibdblJTyiaNIhmQDwT4BzSDbvayYjHyZjHlAUD6BQAvBTFCA8CLAABqHQkgzqh8AA4hwBwD0JoFMbsQsAcRrPsh8QCjmj9O8HiOKdcFfMuJcm/C8FRBKqOZKtCQoWgDaZ8faT8U6dCY
CUDMCSxO6cRhCd6SYQjNHhYUiS8CidrDYeiSnpiRltic4dfq4WSQEczl4cXuiiVpzG4QSR1tXo1ugRAPXrSU3kvo+Cvm0cyQkUfmrFuuydUGWVyZkZGWELHO5J8McDNqKWogPhUTop+KSCxMuLBlYvPr+h9v+qqa4hHHdpqZ0ZBj+CJF5PqcmYTnvsqTNCaZhokuhBkhXJaXhtMLOXad8Y6X8bJFkquaCR6USF6VCb6f6axpzhGXdmGdJdxkPK0r
GVkaNImSBTNGmfNNonnALranPJINDswGWcQJoIkPQC0PGIQPUOeJgOyIdBQJgHAAgfSOdBIK2Trs4ESJcnHIpORACtxE8DccnApF7hKl8DIVxK8dwOJJcj8LZu8K8ISOcH7gWjWu8rCWlZ4d8mgnHvcFYUnm2qgkTA4eeTCpnv4a+SScOmitHhVZOm+cEdSc1kSpEfSf+YyTwiybRWyRdC8FBTyXdrBeyj2AkCcBOJoZALytwESKhaKkuH2BcAOL
Ud+nhfvkHM0WqSRcfmRaml0TRGxDZDRXGTAfRUaYxZvpxRhBaYUlaehDFYKfFQcH8Cof8SkkxhxTUlJSQbRXJd9cdYXsVEpUmf9ZAKpTGcDVkamemdpZamAOenpeULOFtJsGwN8BQPgLsVrsoG2WsOCC8CIaSGxONaGp+bsvcERD9liBZBKjmqZOitOagK7ioQ8MJM9N7uREudoQFpCLFbZtCL8DcjxBNTCaYXCVVRYQnkeUHLYRiTlSVV2heb2l
nnTLnvnneSisXp+U+XVbViUFSR+TSa1r+Q1fultT1mgISBROilNUNtULNeNnRAuZ+CnO0VqrtZBp8cuAqStfUWddEQyRSoRc4i0YHTAW9gMadVBARUBeurRflqfk9q9jvlHTEribfprDsCMLUIjtgB8AOG8CIf/nDsQNgOMMQLUFCF+GIORMQIcAgE8H1dzuAZAVENAVnMTuUAADqd0EBwD5aIHZmFQoHMVoEMSYEfVCI4GUh7D4Gs7JgQDEF9zc
5kHuK6VUHoBwBCBQAACyuAbAbQp0Llci6AWNONfqdx6kkIPEJIhh/WOyV87wVG9uXe9wPEfYwtDN3kIJFk3wpEBwxhEMXNihvNH6ycxm3EeI25Zh4tCJ8eCeBVdhct6WCtZVuJyteWBWIgBxT5RJYRSMZe+J9VQR06BKzVDeJK6R0Fg1/J6k/epRD6M5wtvKg+haEUzE+R4+btviFFn43xdtPtSpftJQ22odTR6+xFK6YdydINdFhpKdl2EAa66d
WR8dZ+F+0jV+JQN+1KEAcO4wbYJIiQMOCAiQmg5dn4tQIULwbYEkJlsItQ9+5ieAewSJBxGOWO+gOOrdh6MisBKRvI5OQ9BAVOKE6BYA49N19OYFF0LQs9hBG9dUS9yIPOIY5BcNlBuZblLIIguALIh0zg9QHQHA7IJUkgfQbQIwjQBoMANZLZ+xHl90EIvY9wIUEUq4dDj8EsRESU+qCaWIWIy1FIDN2UwJikpG9w+qFaKVDynelydcVtI++N0J
0WsWHMe5tQ8FnJaJye7aZ5KDGeaDOtFJGKGtI6vAtVL5RDet75oRn535RtURwjMRojV2sdMjPVoi7I/VoRWRQ1mIBqrwwaTDkp2i4k9tDYJIxaXEzpMqP6a1YjRFQGMjO13DuqBqDxR1EdcjmZCj6GrRJcLkbFqSZpLkIzOIP2ycXkVF+wAlszDd0GVN7sbEElLGnUXGP1Pc4ZClAZQN6lzSvL3GUNWlQxa9mT6A+gZZbQHAuAExxAMEbQ7IUxmC
z2JUB8rqdTiwOu2UD0pI3w9mfTwC6KZNEUfBJwxwfYkklx/DQzxeb8VG7so5E4CaVsIk0zAWOavNhjgay4d96VotmV+D2VxViJGzqkCDstwbWJqDV5eJhCVzgbpWD5FzN5lV1zjVBtZDP5jzkAIjkjWjXV7zU9uA7IkFlDA1x+fzaAA4+q4kMLEpZR01rr9DL6c1QMrw3EIOipC+DF614jSLGpYGWpFFOUCFmLkZgx8jjRKZcS+Ll1ZchLxLqELk
drpkfw3w+Nia79AlHrJIv4jtUIPrhwLLTMX17GMjv1Z7vzPLal3GYNM8ylkZQrGZOlg9CNEg1QLIW0zqfQQgAA8s4GwGWZINgG0AsRRPtPUBQPQBq2fbrhlI9A8K8EEuFd9CtpEUREh9krZuJO/fIQ+Xa5ss8NlElSSIiG64Wt8I9EcFZFiK8LelA2LVlXWkg3yDwLUHsAgHCOG6eUg1GwczG+g9irrQm9VeVo+czEc4EWmyQ8wpmw821eSnm688
o5GR85rFuN82bYoh3r2ZxBZJA82xmaOeC/NRKicO7N7LKqtT2wi8HZtdxii+cl0eJN5DmmO3dhOzi1OwvTO8XHO0S7hixdMOcNiIRz2H+CoaR8lC6ZR55jR5xCWhE4UlgQDWy1yxy/VOlzI4pTexlwK7RU+zDVmek6MUInPCMH0MvFMcwJIAAGIIBGDvB9B0FwAVeWWaAHwwdavqRUabLuzPAfBUU4UQBvReXhfuSkT5GJqEh4dnMxWQakgSrCTM
11sAlAMW0PTLhsTfT3AyHWtwwZUxa7mwNsccdcfbOFWp6lX8daPXmEPCcnOJtnPicENxsPf623OG2tV/mKer4H7AWslFtbilsm3ck/MwX8lkivCkQiTQk22BZw8gssOBiOnhQ94CPdtCOQD7Z2cSO0WOcQYJxkbhTufH6eeaPTtMUpj+fXV+m3XTDzf6HcTwgrevWZKEhbCQhvxvy7cRTVDHufVpfyUZfsvZfXvg18uhkJkS+CuzTCuTuitlflDb
0UAwBtCSDPZCAepH0nqlA6bY066PHaD/BezcrcTXH323R884ghZvycSfgfCrcQDDNcTktrhkRRgC1PqAP+7RXAlHDJxQncRBIWQrYrPHcseS3ce7O8fXc4kCf+Gq1YPq1PdnJa0SeXPvc3Mzpyffeg9UMVv8niQJrIVvL1taLI86IjOrjvBfpzaDvkVE+kijsY/4Wp3+3tUvO6MbV4+AVwbSNYvIaTvxFvMqMPaJ2X7R23fBA6PU0kT/CHAcnVDY
AP4gGkhfT6OJBIkRS50Jql1tjWM8DYBgEeNeN44+ME5+Mk4AC83dmgCA/gwAcAOmTIhAmATY+A3d3dz23ddUT/L/pAN/k2AHolcKcwTU0uEzHopdki7Jc8HE3nqL0ucyTFejSkV4bQ54+gaoBZRgDjB9o29TGvr1g4JBEgn0XsPkQnIxo/wNxA4FRjeCcRui+hcSPtyBCa0dg8QUSDD1YjWx+yKIX3mgCuRW5L6QfHsAEjD6HdVmQbX5HA0SzR8i
qvyPjvH2n6CcJASfIrISU1rJt7uxzD7jnwpD3M8+QRU2gpX5IPBzgw3eHvshM5WYzgnEEiORE4YLZnOzfaiq33hY5tnmSnbvn203wnZw647SOl5xH4qc7sqjCfhoyn46g9Q6dDAC8E0BQh66QoLEP9gQCcQEqFwWoLUGEjnAUSZIJanlV7BuNm6njKAhfxgId0JAt/Tuvf0f7P8XwgA9/qQFQDd09AzAJoT3XwB91cAX/TuqgEaHd1WAHANob3Xy
y/85Q//OoUAJAHnoBAw9anoRCgET0YBF0WrvAPZyJMkBFIFJnzlXqvt16EAW4M6kIAVBS6mYAgdrmWSYgeau7HNFRQojnE0OV8DYCRA9Ih8iQKkKcg+S/rQtIQdEGHu+k5p8CBS/vIQecGD6iCGOAbR7jHkj7wMLuiDSNnH0vJKDE+mDNQUOlwbp9XuQnbQdn1IZ6CIiFDfPuW3NoCktkn5eHqZCsGoByIIkc3mSAcFDsietNAcF2zb4KNc2f3Xt
oix8Gk8wIAQinoowLZj8E65+JOmEgFHaM54PABAHDkOD/ZqguAWIUjlhyW03gmgQ4JoE0DIdLGo5Z4dC1hyFDT+JQ1AEeiv7lBr+bQ6oUWHGGv93++AVAAAGpehbQloUMI6EjCv+qAZ7I6OdH9CiwbozoaMOIA2j6hwAwJjMPAEj0MCCwyJtgWiaiJamLGOemsPkrL1UmOw0AYLjFYQBDoIyA0M9k2D6BDoOxHXtzFPqG9jgzyc4gl29a2YxC/wE
EpsjfpsRCQxkKKhbQ2BUQ8QZiWwd5hWzLleAcQNhgiCAJeRk4VacQRH2DbSCkscIiNvIMRFK0UReeZPuoLOaYi/CmfHEem0+659CRhgsHlp0Hg0N4qPKEFhRypGXF74edYbgTynxPA92K2Kzr7WH4xgPBnI2zqqh5Hb5+i/g7FhKKFGRlQhooyfu32n7RDNgxAGHGJAQAvBcAGQ76G/AlQmNsAX4OQsQBeC1B9GddPYMMmwAjApOkAdxhAWKHeMT
RvjcoegG7pwEoAwAYgAuFQDIAwxSBdqLMOpwxi6eUTFIrgDoKrCiC6wqqGmO2GoDdh2YmsiyFMAjBDoBoDTKWK0yECGmluPso/k2Tu5bc5uH4OCH2DCReGIUFQiZHbFtZ7gOIEzMoQCQURyOlRDYKu3twcC3h7sCEUd3hIwiZBc4njgiP2aKDIhsbHPKiOwZF51xmgt7tuJk54MvyBIhdESPB7UNzY7kHnqKSojkikeaFK5CDlozC07xXREiI2mY
GrYXxgQt8QHU8E48vx+LXwQPz/FD8CpMdYIcfmAnqNxREQxRlEJ0ZiAFRddfCXKM+C4AhQ+NA1AgEPIqEsQJkaUT63FBYhNAJ/EiWfzbqRJKJEAO/g/2tEEA0QHAJsG0OCC1AoA3dAAD6WilpHAEMUAPwAOjSAzQtgK0O7rDCuhX/Z7KdLaEDCAxHov/rUNtHrTu6gA3+LtNQAAAyC0fgAAB6wAHgE2AdE8B8AZ0zui0KunujcAPo0gEDJBnnTWh
iMpsDDM6E+jnsqMn0TwGeyQyBh6M/LPDNRl+jBhJM9oRjO6F/TUAAACkBnAzQZWMhmadNRkABKHGaQDpnIzCZuAB0T/07oEyKZ+WVmUGOAArTlAa0qYcgUjFzDR6oTaAaUCLbxg+JCTVMcgPTEiTMxb7QZPGBgDEAaytXAwGcIN4XCreSkg1CpKm7Ehhub0XEG5AD6vwF+XwXKQzUFJbAyI/lX4MbkOo+9UqqAfIm7hbF0QEue7Ccf6yckwMXJs4
48jszkGQpPJSI7ycoPQCqD/J95QKWOi3GESIAOgvEeERar7i02Rg2ipWwmzuRRS2wKkUbgd7nBvYmUj2uNTvisi3BEADkX32x498kWTJfvr+I878impSjRIkBPH4gTwhYE7ydEN7CykkSpkWoHDnFwfBsA6ohAKRC/zi4DUlxaUacXVEnAtmyTIoTNNKHt04CXdTujROACcBUAjALeqgHolGJUAOmTANpllRMBUA602oFBBpk8z2Z/07mULN5n8z
BZ10qWaxJlnsT5ZiwxWfGM1j1AVZC9ASaQQ1mtQ0B28coPGEwBjISos4faAaGNmwc9kA4WgccCNxWz1JlvRmrwT+BWssQ+NSEm/EMkmRjeFkWzJ8VoYRRLJ/szblDxgwQlNkLI5EOH2cnTio+bkmPh5MwSK1yqbhVOSn1E55yROknXFCEV0H5zyGkUg8QXxJGjk6+5fe2IGBdq2xkprbC2DQp/oaQGRjfYyGFSODNybO7goqVGMgDPZJA+gFHFAH
jD1APF9QdkOeGdS/tlAW0A0NvVIAaYFZJUkOp4NOy0VyeA8wCSEJHkNSsezUmfnPBRL/4LItdP4OcFGCmUzgiOB/P9kPAmUj+JwSaFclLp7A8cTdI0WRNNHzTagAAci/n/yf5uuT/gLKLA8zMZf84BeGIZBsTQmHE5uGp0pD1AQen1ZMfxLVmbCUByC0SUrwkAjAEA9QLcC8ANA1k8CckzXApNNm657gcQZSSQrUnmLyF2koKDzzDRnAvg9NW1vs
GIhyFnaXxX8LlIHFOthyQhW+GRFMiiEBFk4oRVIJEUxzLuezCRdG2RHSK/JsijEUFOxHZzc5snfEQXPUVFzDxxg82M8DXAJSLJhncosYvEjPLbIK2euV+BOBJQqBrguxa3PfGyySgzi1xfMg8VeKfFfigJUEpCUgC9snc78VI17lk9+548wUQDzjoJKxRSSyUeUEPC/5yIzjOHAgASCcct0nwZ8OcB+CYSOIOaI4BhJChTSW65/ciZf3mmLTH+4s
taYqiaXfzUAFoxIL9O7qEAMhXol0RdKelwz/pD0/0V0qpm2r7V3dXhNgGADPYmwwAfAO9M7q+rgAyM51YGtJk8z1pFo24G0O7o/SvVtQNoQsmdWWq2hYa4Nf6pDWJrk1lotgJgHbAmiulFoq6aIDTU+ryAfq7NQGpDV/8TVzEwehGPdDgLackCkZbgA6BwLEBgk9WcJLmVay9hhAX9nQUIA9AKgewFoL+2IAVAXgHAeoDAAqBCARgs4QgIfWRCuV
0A7lXZasieFfBbcEGA1Ea2mq/Amm43VcFcjsjDcGa3sAcbiGxCcQIoRIJ6rw2xV+sdy/y9GPAgOKgpgVsfBOUuKzlQqk2mclNvGxzm4jIR+gwufYs76eDB5kvJYaInVxltophfWOCFCuRXr+FhihtpUSSllFK+XPf+t8Us5wtKV4S+zvjwb7u0SVfXHsDwKiUyMYlAqvFn5yC5XUF2gXNJIS1kgPqcQVyl9YC1DT893qsY1LoGWF7ntOW0mq9oDV
y4yaRMMvArnL2faw14aewqAEYEOB9Bv8LQRMZuuPo5yBpCyUWrsuOD+9dEDwPhW/FMjQlRuACR1tcpGb7BzEhk3YPEDME5QshVyB4BwuyhMQZ8PYLsRFxcEfroGTHaEdONEjWNSIsgq7oBqkXgaHuODUDVVUUVTplF8i8KUirpI/cAK3c5TkPLuydqpkaGo8e3kGiv4DUw+cweeMDCUicVxG8HNq1fi2KklVG3vrpANiGxdeNE7UAsvQC/sOAdBH
oD0HqAr8QBcNBWcSqJC4dAqP4g0lVJfZDrsxI2sbRNqm1bKHCT2HXLiAeiXEEuIkWwf8FymjdhIxET9NCHUh/ATgHm1cMb0TRfBE0vwYSAFrL5RY/lkcmLXiBXlpEgV8IhcUlsObAa1xNVMDVoLhVQawpMG5FXBt+7tzBVo/VTkWzaCac0Vg0H4BKi4i47Ee+G/2X8CpFN5DIvYZKhSs61cr1SkZObftVoW5TWNCjAbW5QQCoAogmgYILgCEC3zW
d9ADUFYCgCjhWh4QKAKgAACXZgLdFkHF0LJRdd8jgGLtQDBBO6HAOAMyA50AALjIKgD0CkwSAYu0gGLu0Aq6RtqAeCCIHIBs7hAB8YQCwAfmcAmQr851EIFZ1iBRdsoQgM7oQAq6nshu/QEIH0CoARdqATQIQEyCoBZQD83AE/P92B6AAB2buKiEBGhxAbnYeDUCoAvdKuwAKwbgAOR3UAgACCIUwiQAANyoBAAA8CxBUwFYSgGo3mCs72dnO7nV
uivn86XwQuoPYyHF2S6KYMu6wHLs4AK6ldrOtXXYHwBa7XdnABwAbqN0m7Bh5unqHDIgJCAbdIgVofoAd2BBGhXunXfKgj0cBPdLuoPefj90B7O9ou0PeHsj2PztMZ+hPVgkF0p609uADPTvrz2F7i9ZeyvTwGr0ZgHdBoQgEYDFR/6sgtXPhHqDejDcaJLQIgBLPKBiAsgTAC0MOEF3uAYDq08oPoBIBys3GDul/YsFIA6NtNum/TYZr0GfSiwB
AOvSzrZ24AOdIQZvbzrb2C6p95+7vSQF71i7Zdt8wfYruCBm71d4+7Xbrun2G7jdHAU3Qvst3L7V9dujfVkC32Z6j9bu/fYftZ2+6xdsetg5fsGHX7o9t++PYns6jJ7b5z+1/Ufvf1F7cgpeivVXotBc6ICPQcIIAYbBMgXdISBAHQXW46J4g/YkVaBJ6TzL0B5QZ1PoBrJtAhABoPYPaB2169zhyIDWHbyu0JoRIdGeHDbO4DcRrJYaP8KSAuKV
yTkxeCSJZCG4hZbtHCtgR8AeKUsvc9GRyRIOY7CLYRgO+cfHNBU3ck5y4tWuDvKwbjSSUOpRU1URVqL8tUUyrXyXRVhaEpVEYnVcUJAe865tG1FvNvOIW9YW1nbgG4e85tyitXg7kWVN5GIZ/xsSoVTI3qmirXxMbaIXQYImQSxE9/afBymzS4BKlYuMpZoC/xvxpR7wFfpxx1WkS9VdSk+RICNXLTYDpq6iU9iDUN66DTenna3sAHt7WDIutGd0
LPlQmJdHB6XffqT0p7WdRORVGiCwb1qxhjakBWANbWDKIFEm5DZrBYJJj4m8C6ZSUC2FpNNN2YowL+wNBupEgRgY/rEYG0WaDUczH4fqimw+zOmaAC4Dq0JD7IAUPYKMAakMkz5Hou3FRFci7CQhhurysQeHIaPRapBGMBBC0fcnA72jXk5JcnNvI9GfCUWzLQ1VCl3MIpoxjvojt2OIbAe0CykLgoq2Y7OwVEZOPNpJCikvwxOu4TsF8rQlnxgj
NAFsZVK49+2NOpY05w9oc1iMfI44wKuZ3bqYT9BrnfCb52ImWDpMNgzXooDUGcztBvM4wYRMC6O9weqmP/pcNXoQDUAMA1gbTJggXKT2dA3AZZ1bTkDTAVAwQF7PaJoAqTbnHgf2KEGkNX5Cg9K3wAVnCcuZuEy3sLN1nkTXe+w1vTYBOHWAQBzY6QHcPb5PD3hoiJ9pPxqMLjXnFaOAG0iUg4AcAI0DHGgLQB+oGQcoM+FIBARlgDAMPRQBKgy1
TT/IDIaBdqCigIAGOHqBTHjB7h9ARoNZrA1i3/aILUF7BLBfSCAWTyYis0+nkUGQWLdMFuC7Vzu7BSpOBF6C1kAwvwWApEOlk4RaotwWELm4lLR4QovoW4LPQGHbXnYtEX0gv7Z08bXouUX3FxFh3e2YgNdmCgvFxi+kENlZAADB54or+bQt8X9AajUc/XoHMqWGLol9IM+d4wqb0AgmVC7peovnhpe97YGrowkw6WRL1F+pH0GM0oJTL9l4i4rC
4vug28/S5kPqEOjRUA5tmEiMuA0h6oaW0l5gCk31AaYZyAcj9FZBUjLdNCEAIwGwCNlHyGABAF3bSE+iB9NImYmS3pf0BcXJEoRBkPllIB85fz0oEgIpeAPSWarxAI0AgGEm3IqVJAbemwC3QWXYT8Ldq3HIyslQuQc8UgMoHFA0yfgdtC2FNcmvUAYsj0VmRaCcPKB8wEmWZGNdwATXOIc12jjte2vzWRgi1gXIVeYtsgBLxZyrcjoQBOHiwgA4
Mvqql69XBocZ5JhwUPPHmKQ0rD87GaPPedhAUAdyj9Y+slAdM35pgLOGuzvXvOoNtkKQB6v0Hnrv1463YAPimbmABoaVnAE6vdXpWCNoRpSHmSEBGAfQNKxjQytbrsiwQQmwtGqUkSnLJ6Qfi3MzAGADQaQam0VwUZE5GQLQQm8TdJtsnfzjgZgL1c5CIHz829TIEIHxuh7pKIyQIN/k1DjYMAuN4IORdlSVJ4bqtqG7+dlTb0SAeLDG7gEfNNRN
b5sF600UwCs2qbxZ7G9zF11RAiwiBa1MkvCD6wmwIAJsEAA=
```
%%

File diff suppressed because one or more lines are too long

After

Width:  |  Height:  |  Size: 129 KiB