data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAGehJREFUeF7tXQdUVEcbvUuRIkiRYkXFgr2XxBJjxa6xgDWWmGPUxN/YotEUjdGosSV6TDH23jv2aDSWxESNvQIiisZCrwL/uUPec1fAXXBxYZnvHM+6u2+nfHOZ9752R5OampoKKVIDJtKARgLQRJqX3QoNSABKIJhUAxkC8OzZszh69Ch4d9ZoNK/t1d3dHe3atYOLi4tJlSI7f30aSAfAQ4cOoXz58q9vBBn0dP78eXTs2NGkY5Cdvx4N6ADwr7/+QuHChdWef/31V2zbtg0TJkxAkSJFxOePHz9G6dKlsX//fri5ueHy5csIDQ3FsGHDwOubNWtmlJGzDynmrwEdAH777bfo1q2bmHVSUhIqV66Mt956C23bthWfz5gxA+PHj8e0adMQGRkJJycn9OvXDwcOHEDfvn3F9Tdu3DCK1sqUKWOUdmQjuVsDOgCcOXOmCkAOu2jRorh//z74bObo6Ch2P1dXVzx58gQFCxbEvXv3xOxsbW3h4eEhQMvrjSFly5Y1RjOyjVyuAR0AcodTdkBTj7tcuXKmHoLs/zVoQAeA06dPVwFoV8AKybPfgp21BvEWdrjhWNPow3GMC0PpxEDRrmPNdrj7xmi1jwoVKhi9P9lg7tOADgD5bKfsgAlRT+C90R/LXAahY6+B6sjplrGxsYG9nZ3e2aQiFeHhEcKNo4ji1uH7u3fvolChQiizqj2g0SB04H71Oh8fH73tywvyvgZ0ADh16tTnRkhMOOK3TIT7+7+km+U3/s0xukiEQbN3HfUzQpy8BdAoFhYW4jUlJQURERFYuXIlqhZ1gP+TFQjpv1dts1KlSga1Ly/K2xrQAeBXX32F7t27ix3rWWwEtu4MQL/+A8QMCRRawHS5LB/QCn2cnxo0c5ePFiCkcEVhMVO4A1L+/fdfWFpaCsOGfkePn5rhzrsBquObFrUU89eADgCnTJmi7oDJcZHYc/CoCkgCh765oKAgrBzkiy8C/oaFvSOgscCtfj5w6zsR1h4l8WjtN/CauRcpcdG46V8Kzh8SgD6oW7cuAgMD8ezZMwFw+gyVSAt9h0V/aYngfntUjVepUsX8tS9nqBsLnjx5sgrAlPgo7D5wRMcq5k5FP9/qwW3xyfzFsK1UHxa29gibMxSWzu6IPhUAr1kBCN+zBLblaiD0q95w/vB73HH1UcNrycnJQu2HDx9W1d+8eXMUW9IKQX13q59VrVpVLk8+0IDODvjFF188B1xiDHbsPSR2QEWUHSvk8BaU2vutQeopvugMLt97LHY+ihLnfXEHLLHMF7d771TbrF69ukHty4vytgZ0APj555+rANQkxWJ7wEGdW7ACQE+3wni/fdP/rFs+09HKzfi14dst0W7gMERHR4vr+dxnb2+PI0eOqJp7++234bWiLW712qF+VqNGjbytWTl6gzSgA8BJkyapALRMjsfW3fszdEyvGdIRAwobZgVzFInTfoPdf26bmzdvonjx4ukAWHpVe9zw36YOulatWgZNQF6UtzWgA8CJEyeqgLNKScDmnXt1bsH8/uuvv8bG4Z0x5egtROxdhgeLRsOmVGVYFS6KmL8PwaFBO9hVeRPx1/9C1PE0QCV8fVTsehQCsFixYjrpXk2bNkWZ1R1w3W+rqs3atWvnbc3K0RukAR0AMutFcUQXQBI2bt+jvl+1apVww9B5vOWjrujrEg73QVPF7dexcRdYuRVD4JB6cOs3Cc8ehSJ892IkPQgWg4idcljEkhnf3bdvHzw9PQUAFSEAy63rjKvdN6uf0WqWYv4a0AEgAab4AW00z7Bh2+4Mb8FbR3QTADRUYiYfUh3R3AGZuPDbb7+pP2fGTfn1XXCl2ybVD1ivXj1Dm5fX5WEN6ABw3Lhx6i3X1iIZ67bszBCAxT09YBFyyaBp25Uoi+sPIxEXFyeuZySEobwXAeizsSsuvbNBdVTXr1/foPblRXlbAzoAHDt2rLoD2lulYs2m7RkCcPXUcfCPPwuL/6IahqigROfBuFfXT3XH0A3DNC5KkyZNUGlzd1zssl7dAd944w1DmpXX5HEN6ABwzJgxKuAKWgOrNmxV3588eRI7duwAM2Z2j+mVpVuw0JFGg6ef7hFZ1JRdu3YJMNLaZW5hla1+uNB5narON998M4+rVg7fEA3oAHD06NEq4BwKaLBy/RZ06tQJr5IYwATV3wc3FH7C6B6fi9tv48aNER4errpmONCq2/zxT6e16pgbNuRvpJi7BnQA+PHHH6sALGRriWVrNsLf3/+VdXBupC9SU1IQ2W2SGgmhRUwwKlJjZ2+c67BafU+QSjF/DegAcOTIkSoAneyssHT1BrEDzp49O9ua6NmzJ6K/Hyp2wIiuE0VKf6NGjeDr6ytcOmvWrEHJkiVRc1cfnG2/Su2Hz4VSzF8DOgAcMWKECkCXggWweMVaYZSEhIQIkBi7Tli73ToB7+KvtitUjdM3KMX8NaADwI8++ki1gl0dbPDz8jWwtrbG8OHDBfi4Y1EGDRqEJUuWZKidqKgo4XRWhDFgBwcH8ZYF7y+G2LZv347OnTuj7t7+ONNmuWoFMz4sxfw1oANAAk1xRLsVssOPS1eJyjdGL5gpoziHBw8ejFGjRmHt2rVgITudy6VKlRKJBleuXBG32eDgYJH1TGFuX/v27UXtsHa9786dO9UC9Pr7B+KP1ktVADJFS4r5a0AHgASIAkB3J3scWzoNB+9ZgbdmLy8vkVDKxNT3339fFKozbPfBBx/gwoULomaYgNywYYMo5zx16hToSqFzm4kIP/zwAy5evCiiINxNd+/eLUDJ13rehdEp9GecbrVEBWCLFi3MX/tyhroJqUw0aNCggVCLh3NBUZR0uNECAaarV68KsGUmTKF/+PAhHj16pFetAQEBothdeXUM+BTVbP7FyRaL1UhIy5Yt9bYjL8j7GtDZAcPCwsRuRnF1tIXP1j7i/6Of+uKNolZglZsGGqO93o9MQA/L0yhqGSWs5JMtF4v+6CPs0aNH3teunIFeDaQjJ+KtUqHFqFevLlxdXPU2YowLbty8idu3bwvwkSFL25AxRvuyjdypgUzp2ZixrLhdlKHn9HsaMbR+ZTp+7gRLTowqHQD37t0LY9Fi7Fk+H3Zn1xiUtOBRuyUq9WN+IUB6ttxCEZITSpdtPteADgBPnz4tbn3KTsfbobOzc7Yd0Bc+a4r25dIYFCyKV0NKaNrzZWYSrFUXzEwZSVBk/lDVAeBnn32m7jxz5swRYTj6AZcuXYrFixeDdcP8nD46ApMsWb/88gu+++47Yb2ypoTZMl9++aXQ3I2prdBj/X08u7AbFu7eSI15IoCosSmIlIj70Ng5QWPnjOjx5AJMxU2toqRjx46BjvG8JmuvR2Hamae4+jQp1w69VwUHzGnsBjc7S5OPUQeA8+bNE747Cvn/mDr1xx9/oE6dOiolG6naEhMT0adPHxCwZDbg7ZIWNP8x0kGaNjqi78zqgLYVCsG220xYFKkAi2JVkXz3PCzcy0FjXQCpCdHQ2Lkgenwp0eelrhtVhdAg6dWrl8kVlJUB1N9wF7cjkzCyhjOKFjT94mY29vOPErHoQgTeq1wIPzRzz8oUjX6tDgDpx7t+/Xqmt1yFWMjQmPD9ee+gbVn9JEbKrM52WK06opkNo9B4GH3WOdBgr30PcPpBPG6/m/bHlBfEeuEtRH3gDVvLNLoUU0g6I+Snn34y2rMXn+FKlzJsQR49fiyMDwp5Y5hFk5eEi5k0PG+Rai69EomTYQn4yYS7YIZuGC68qc6vyUu7nvYfSFYAGB8fr5YjmPqPLCvjzomxZgrAnOjMnNvMbCG1j7mIjY1FQkIC1q9fD3LfMC9yz549wvHOrPO///5bxM1pgNHAY5YQI1NM7qBXgCUM/P/BgwdFKJOFXcybVP5oleSO48ePw8rKSsTkuZG8jPBdAtBMUJnZQtIzQLD9/vvvIADpNRg4cCBYY8P0NILt008/BU8oUO46BBRJoPgIw2RgJnTwVAJWCpLmjkdYkC6PgCNJPH9HbwXByuvoqWBfLGtgFSLbzkwkAM0cgJweyTm5ozG3kmBhuHPTpk1iB2T2UZs2bQSAYmJiBIOEtrHH3Mt169YJsDFDiG0MHToUc+fOFYVd3A0XLFggIkizZs0SJxjwaA32Q5ZZutL4uQSgmQDN2Aup8CUSWBkJdzKF1uTF70l1x/ClIsy/ZHsFChQwWNtyBzRYVbn7QlMvZHa1Y+pxSyMkuyv3wu9edSGZb1mxYsUMR8MscxopLJvVVyDWtWtXbNmyxeBZveq4De4okwslAF9Vg//9PrOFpFXLgv5WrVoJAPF57ccff8SAAQPUZz02QQCSE5EGCSNMBBwL9mkZ0z/K5z1+ThcOWcpoaJDTm6y1fn5+4pmPBggtYPbBkCitaFrC/IzPmxmJBKCRAGDqZjJbSGaRM47OMCUtWAKLVMgMZWofWUEA0pCgMcLiLxoSjLfTyv3mm2/E77i7MQzK5z7+q1atmgCndju0qkn2RECuWLEC/fv3f6lPVwLQ1MgxUv8vW8jly5cLICxatEhYpkzmoBXLakHW11CYeXTu3DlR1EUrl75CGhWMh/M7Ws0UWsV0rRDUBOfmzZvFZ9wZKQT6gwcPBAk867x//vlntQ+5AxppsXNjM5kBkC6UnAwrEty9e/cW7pmsysYb0dh6OwZrfD2z+lOjXS+fAY2kyqZbQhH7LBV/+pUwUos53wz/aIL6l0JxB6uc70waITmvYy5oHQ8bkeZU1N4SHcoUFJ3uCozJ+c6z0MOlJ4mYdOoJ/Ms7YFVr0+1+HLLcAbOwcIZcyluaX0AYYod641RYAppvDUWH0mlAzC1Sy70Aung7oLqb4Q7rnBq7BKCRNcuE1FprQ1DP0xZHQ+Pw4L0ycLVNOx9PSnoNSAAaGRW8DVNG1nTGrEaFjdy6+TUnAZjJmvKYCLpO/ve//xm86tz9fFbewa13S8HL0XQP9gYPOBdcaDAA6WW/dOmS6vTUznMzNEU/O9eR2Kh169YmURUdvxwznb90BJO2RDI2GHcpDALgiRMnUKKE6dwLjAyYgrKXmSUZAY5pUyzeYqhLHqjzaoDUC0AeUKPQ5ZKygwxXjG/euXNHvJJml5yATJKkJ5+Zu0yM5GlIvIbC3YOkRaw5pndfObYrK0NnPLNv375Z+YlRrn3nnXfStcPIBHdlEijJ80xeTc16AcjQkHKcgre3t4hHbt26VdyaWKLJsBBLM5mDxrgnw0jff/89atasKc6EIx0bQ0WMW3LhGIriNVkVhppehSw9q/3xeiZzKvl2DOrzj4yp8FKMpwG9ALx1K82qo7BAncdskYqNsUbufqTZXbZsmShKZ00wn9mYTk7gcbdTdj1SsRGsDMhnl//5dTIl8A+G2Sfc6ZgUICVnNKAXgGQ/fZnQGGHKeUSE4adnZncqxuKsyW7/8nfG14BeALJQXZG1M8aiRfJpQTb01NIFCdbPuaCNMbRwjSPKxl+HdWoarUXluVcE6aUiFSpUMEY3so1cpAG9ALx27Zo63GNjGqFnZXvsrz8XdevVE8+BvA3zOSnj46qfH2StEFuSiJJWJG/H2rXH3EmVQ60vbZ6HdjH74DDjDrT75/OjFPPSgF4AMlFS8d/9PrYxkt98D616PafqXdujDjpkMZ5d8tPluFuIhERpwsxf5rARyCy0oXjuGAbv6WdFprDSf2Yp6+a1JPlrNnoBSCtYAcCJcU3QZPYJQUb+3nvvCQdtyJDaKNe4NWL+Omiw5hx7jse/VdsI4FG4+5Ftn5Yzq8B423909zYmTJ4uEjSV/l+3FWzwhOSF2daAXgAy+qHIqfFN0XTuKQEIWoZ0q9wbVg81xy3Ag+9HwGPobCQ/voe4K6fh1GYgUpOfwb5qQ57RKjigLQsWwo0eJeDQczweVm4tMoR5SDbZtGhVDxkyRFjO5Kdh25988omIvihCC1uKeWlALwDpeFbk9IS3xQ5IFlW6UxgNuD+8Pt5cchqxF4/D1rsGNDb2SI74FynREYg6vgVOvgOQGHIN9jWaooBXRVzv5CoA+KBSK/UQa952Dx8+LGjguANy13v69KkAp3b/ZBiQYl4a0AvAf/75R53xnxObo9Gs4zoaiJ3SBQ7Rzy1VQ9TjNmEVgmyKqE5eOrHJSc2wFndARlTIJMDqL+3+JXe0IdrNW9foBaBCmcZpnZnUAg1nHtPlD0xKwMnDe8UtliynL3vls14bv34gFRt3Pd7KGWXhKwGoRFwY9SAA6dzW7p9li1LMSwN6AUgCHUX+/rwVGkw/oqOBm8MbobKT4WygnvNP4HzIQxGmo8TFxYlXAlBbGN7j8WDa/b94zpx5LUX+nI1eALIwWpGzX7RG/Wm/il2JRdEsFXwyqgkaLDiE5OinCJ3sBysXD1jYFxI/savWGJH7VwAWVig17wiCPmwIz+9O4FzwAzW7hs983AFJNaYI3xOA5JrW7l9mnpgfSPUC8MyZM2LWvH2e+9IXdaceElYqn88YpYgY+7awgqOOboSVa1EU9h8D6+LlEHV8G6yLlIZtuZqIv/qHAKUA4PwTOBscJqxe0pQxhKcAUDtfkAAkKbp2/zRSpJiXBgwCoAKM85PboPaUA4KtiREQWqqR45qhSp+RSAi5htSkRKQmxMKuUgMk3LkCS8fCSAoLhKWLByztCyHi4Gp4zOcOGCbOH6aQDJ2ivQPyPWl6p06dKgCo9F+3bl3z0r6cjf6qOLLkKwC48FU71Pxyn47aigWfxrPg5766l+nUwroArLuNwY3bQepliuGREQDJdafdPwkapZiXBvTugDy8RgHgxantUf3zAB0NnFy1EDhneBQkM/VdepJmjEBjgXojposziMmJot2/cpKneS1B/p6NXgCSSlaRy9M6ouqk3Thw4IBgZSL3cOwkXxS3Sys7tHR0RXLUk2xpNDkVOPowLQtm8O9PBUvUzJkzBZWtIsoZJtnqQP4oV2pALwBZD6LIlemdUGXiLuEsZiSE5DqIjYR1IVekJiUIP2Dqs2SkJidCY2GF1OQkaKxtgJQUEZbTWFkj9VkiYGGJP5fMQmxcLGL+3A/XN9qiVshvcBvwJR7+OA4VdjzB2LFjBbWsdv+mqAvJlatmRoPSC0DWYihybUYXVBy/XTCwv0wU57E+x/HZES1hU9IHGhs7NE4KQkp8GoUFAThq1CjBgafdv1KbYkb6z/dT0QtA8s0pcn3mO/D5ZJt4u3Hj82O1XtSiwtTEJIPMxK9jW1yYmHYotcbSCrWdgPp7w8X7e/dCMXPmLEFhpt1/dlP58/0q52IF6AXg0aNH1eHf/LYbyo9No38NDAwUZ8k5WKQgOfIxHYU83SZbr04F7cRJ7OHRsbCytYdb+SqCRXT+/PnQ7r9p06a5WJVyaNnRgF4AKiEyOqIJwLKjNwkOYjIGzJgxQ3DTKULfIA9ieVFYnskMF19fX/UrUs7y/Yu8dl5eXuL0TcaKWV2n3b8EYHaWOHf/Ri8AGbFQ3DC35/RAmY83iEo4HpTCA1S0nwfpKCaDAhNK6Whm+aaLi4s444JWM6MevK0y8zkoKEgcvKJd80GrmuAbMWKEIONeuHChiJgo/Tdr1ix3a1OOLssa0AtA5ukpAAic6wdnv+koU6WO4DHmLsWKOOV7FmkvWbJEZEozbMbnRIKOpwSRJJtgYnyX1W2sDWZCqkLxwaJ37ng8I5ivngl3MWHRJpEnqLRPalsp5qUBvQDk7qUwGQTP7wm70rXwp1VVUS/L2yNP7xGGhEaTrsiI8VzWejCVPqPvlaIkgo+73fDhw9XXootbiKIkngREYdYMC8OlmJcG9AKQKVGK++POd73gX9keO2J9EF++FRxsWQ2noffPKK/hCamIiE9Bx7BlKG4VBYsvrordk0J3DNnlpZiXBvQCkNMl0zqNg8reJeF573naVE6qIi42FlddG4naEBoxCpt8TvYp2379GjAIgBwWazNCQ0Nf+whJckSaDCnmqQGDAWie05ezMrUGJABNvQL5vH8JwHwOAFNPXwLQ1CuQz/uXAMznADD19CUATb0C+bx/CcB8DgBTT18C0NQrkM/7lwDM5wAw9fQlAE29Avm8fwnAfA4AU09fAtDUK5DP+5cAzOcAMPX0JQBNvQL5vH8JwHwOAFNPXwLQ1CuQz/tPB8CRxx5h4T8R6FimIDzsDGc+zed6lNN/iQYexiVjZ2AMhld3wrwmbjpX6gAwLDYZJZcGIWl4WalQqQGja8B64S2EDCyNIvbPNzYdAHbYeR8DKjmiezkHUc3Gc4BZzab8M/qIZIN5WgM8bo013izN5T8KDzHi59ri7+8v3m66GY1lVyKxq2Mx9WsdABKhyu53+fJlkK2e4GODytlumZVXKp/L79OXp2pTD5uLfhRckNmCx+gSiCyh1T5Sl/PmP9KskGqPoo0xvn8pAEmzwTM82IlycHOe/pOVgzeqBghC4oIsGNygwsLCxEGUipBBg9+RUCA4ODjrACQPIIvSyfmij5LNqDOTjeUZDRB47u7u4k7JqkneNSnk9yYNC8kJsg1ANkpCcvI4SwDmGUy81oESI+T/0QYgWTN4kgK5fijZBiBBxx2Q/+Qt+LWua57qjAdXagOQd05HR0f1dpxtACq3Xz4HSgDmKUy81sEqACQrWkY4MRiATj8G4s7AUnAqYCHOaiOKeY8nuqVIDWSmAcXtwtOzPD09xYmnivAsmWHDhonPIxJT4LU0GBFDymTshpl9LhzHQuOxrX0RqW2pAaNroMvuMDQpZovRtZwzBqDip1nSwgP9KjoafQCywfyrgZVXozDo0MN0UbYMkxGqrrmDa08zJxjPv2qUM8+uBnxcrHGxt1e6n8tsmOxqVP7OKBr4P+bf/1x6jfIyAAAAAElFTkSuQmCC

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average length of the long names list is: 2There are length students with long names2What name are you looking forfindNamegrace,Sarah,Lauren,Daniel,Christopher,jose,Makayla,Alex,Owen,Angelina,Victor,Molly,jada,KennedyLauren,Daniel,Christopher,Makayla,Angelina,Victor,KennedyVictor