Happy Pi Day!
![Image result for round up for pi day](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOEAAADhCAMAAAAJbSJIAAAAkFBMVEUAAAD///8BAQH8/Pyrq6u6urr39/fy8vKmpqa+vr6cnJyioqKwsLCzs7Pn5+f19fWPj4/Ly8vc3NyXl5eNjY16enrs7OzQ0NDCwsLZ2dmGhobj4+OCgoLU1NQ7OztKSkptbW1nZ2cYGBhCQkJiYmJ0dHRVVVUzMzMqKiogICBTU1MQEBAaGhpHR0cmJiY2NjZaPYPqAAAgAElEQVR4nNVdiZriuK62s+9k3wMBEtYqeP+3u5LshFBdPXfOnAPVo6+bgizgP7a1WZIZ+0d0LJqo7PJVdGGKovydO/CqWxjtxds+NtTcYmzTqEb5z5rwYrL4RAf2NxEypsPlmfhk0r0bpuGfz1e29J/SGpsYNFzlDTVekHjzhFjBfwq9bvgDoY/v4yv7iDm36BJx6d96WO8ghSXQwvGG7VTEAXyRA5Ze5YfFW+Y+EFInnuDvlvMrW17J5m8Qf8TTWTzG95DCMmhhT+28iR//XMuG3a7w8nGmo/j2JBu+PrMFwgDe498DIaQbrvsHNDiwuUlYV4W+5L2ksBFaOLCc2gktqA0YdEfoks7gNvNzrp4Zu9u83hs8wit2MBztbxBuECE7RrzaPo14nLM2vjn73DrnPH77+EWEm7Oq8go/OcQ4VowBUK5j//I1HdQAGHfgigaPweVfEX4iwhbP4QX69PUVfSFw2RqPRvDiv3ugIsIImq1uGHWEWUIbNRq8NkNYdzaz25jRcR0v+Ypwz1XlqiJ2Ijqn4MOpGmLUOZdn8p9AyKeRBMPPxTlpEAcpiQ0d6fGbOHxNxgp4Ftf7YpTC+FYFQmBVBfbhaNLUJiBw02ZDfQqciBspXG1c34pPIDTg2ePoweYmLCJYASJM6e2VxpY+jd6GfXyP8EqfGhrVCSG8kJBEeUR3RsSFP96MEIdd2+P02bAbDCSPlIDhK0IX223Q245evyLcwCilMRvTQ3PnLx9w6hqEUKeJen4rPiEtRpIWLjvBa0GDkhDaEuGOTsKINZQrXbHsw4CmKqhviALBVPBWMCXBXmocFHBORYSZlJ7vRFhTaytieGcVGUH/GKUhvb3NCHfYEzE7LhB2yGjhb4ksBFlTQR3Vzo/Px9kdLBAe38ppFJoZNSlfleiQW0b8LsYZpVODjoQQLgTZ2OGg7OkeQaSQWlsdZxn1YUwT+U5fvqcpGNEzIH5T0xe+lU4mF48dmM0WpqDKg5x6ACUCCgto+EAdbNPgxf6J8R5TMoz1LEsGgZCjKG3E46NH1hGqO81gi3r/rdJC2BaomKowWXbGJKBpCnJUdVbUbBVnIDSR5BpJtj0TKEIJEHkxIULa0jmFelsMaRQk/G4KvvpO2iMIc0+DzRYfVY0ePzz6dORqt6He60jLAQ65N7mxaXguRylcmGGzVwm9R3kXTHxGkVqgOcpHGV8bvtB33kXrzRr/DPVAHy/DxM33J3ZFrRkvwWm1+aQzV7hgfX/6is2AChEAOqk4QA/rxbndcGAE/njBw5+fp/fqNF+MnMdB5a8MHeVxy3wVmR04cVFVf5xTni96PvgOUpTZ8JtswskqXAJV2PMFymTpSnNXkV8U4BStlo9mti6Vhc34x5jHf01LK3midUzT+VsEeGHfROOf5AD4a8J2XtrLFzj7bPgNBDi4Jf68edc8lEPm4/r48F2zpjO7j6eW49tPNLqe9Gjl623Kbvc4ehKySHsjwsFvTGMVlP1vr6GW7pMSrjPy7PnEhcTi+vv74OXgFgHc1uyno2RbcfP6Nl66ncQzCOHP77sRj4XNdFW8OKGwm+iRbxFCf2nmdJslD7Xi4+Vt8zDlCzIWg+3JGVir8zVq/9S2mC8RKspiaDLmPb46WMtj4pv0h8vuxXQ1lgilFjLT1IT2cYX53M0ThvXyhqX7SVIhz5OKzye9+y0QTb7y7bkh5aL5l8P89nEBKquLZm2nwxNC1IZm/8Q8/lWwQSQa8URBJd+M2/c4MkJfWTR0UhYVNqBu2Us4R6f25RX+41Y4tZocS2IMKmwDqIxafjg4dSFvm9hTJj6uQkRvhO9T3SrZkO30ixvx+TD7qKcO0Za3lXPXyj48qg881Gkneb6Xd0RPk2JmPy8kqYUVX4dgJQZXM+tjE0tZtgk6xC+fEJaiT002MZKzOj06QXLaC2+j+kD+YpRkDHChSgqE10ffTMNISgt3uknB1hdkv88IZ741TN89IZQHHoaypIXoeSVd5QiMjlMfXqYWbOeLJMKJ2wrT8eMZ4X26bXJukN9ugXArz6+macGfDbDX0NmR5jq8BIPA+Dk1YPhdHzK06jP2jPA43db+BuHkeBb+5edH+CKCwbYQBRwnBkGaPj58fhLhPA/3wun0uUTIJg1m8xWhBCLdGejBkPN6oQO+DKG2wKcSk2BSAqqEQZIcyd70ueIqWv6bJ4RyLbmZ75IznI/i4+aBsJ6e6KuJfH1LxeYgVgqpN9TTQ15JhJM8bIWnChcMkT6XV6mPdW4pPqau2smPu7nzZ4X8lTQc2TWZEQpxzW4gBoqlTzMXp3VxGj+abli3Us6sAukmsFVefT6ey8Q8p4kpOYwzjV/zHQAFuRPCkCA8tOeJZD9H4vAXtq9KH/bCxSNIDktaokGaFP2jPLNQkV5IJJvnJj/0ERFw8KWpqjgx8K90nO9TFvdNY6Oazk4iXxdM6TdW1wswPuTDd952r7Ty6XyuhR8zU/yKcPmd7FTamjr1cWW11MUtXxhiaOi/RzFVZLwIX7LBBw1yIE6kLQTmbxEuBr4kYVguTKqn0JYXIQPVSzCzcHqq4zeXnfPnpuKkcmNBE/Dqa2OVic3OdBAK7sMsrq6vR8iOBjcjz54tueL7C9ty9kaYRbs8k8zd+rWtwI/DYjXdlpfDdMlBGBhB/QbbSXl2YvxuuYTacd0P2+1hP1ut0mEhDT73Vw+v+HzeDNvhsJ4PiKOfw+HE3gBwCt2a6R+slrQTwj+T0A6frHBu2Jt/4DmRunT4kvb9DwjxnLeJZbn1hT7/xwiVDdG/xEP/t0n5fgb9axZb/h6d9pdtGqbZcGjHens4vjsC6BX0UDZTd3YRF+Vn6JKtFZTJ5H9UlN/08p9NYggeHDQPbEfoBxjXVwzZw+fW6Nm4Zv/aAXtKC9l1AiFXtTQMP8ts6SOsPE1HC+xfhVCI6rZ6wNDRmFdLxw1D13fbcoGwKOEpxMkw3/gvob3/tMChazzQNec0etFl8Nqka4LpfBThO8/WKTTh3wLx8OSqVgNPGy5OcvvwfNLbUwRz/RzdyBQIOx7pFa/qtwc7/+dEDGNTLOB1Lq68pHa6u/k6RZfAp9kBzNah20AP8tzCMR0k7Z/OdKBtt8ckU6P2ylz0sDnsXpazfZ4+OT31gw4zMUOEzchlGM0fTO5s++ZhjwcssJjMynfPj1n2QIhH0KM6VrYWVgGPDS/6Y4cqyexxNgujga09dEHZrqor7bC89LkPhd9/z6ttx41SF3bHn9iNuHA0T0AdR2SI9v/JwNH5FwgV6VbLGlMvg9KHIZA/Xf3n0Hn2QhRixmlXdrRF3lZ7WF6ZPiGQCM/ZxVlppXDWvMdp+J8QzqchSRLH8jzdHbZ9v932yeiBLB+Atv5hv7kgfQLtt57jwLW+lrZ9X2ttmDiukwzZ7VDqta/buq/3pz9soMIkrKTHyGyHPmvbLM4HL249rc6ybLTWw3YiQIy3fFzYJy2Vhf3+c79f70/6/pL0ceJrmmZ5/uGvf/GthB24X3GxyiJWtWt/HWQ+CLftmGb9yJ4nVojs8tKyjBbFk2lJEIZmz9z15OVK2cIr/rOkCIevhjyCnnztnFjaYYsvxFMy9rzqlyLCYy35TzLJSWvHtjdtR4kXKHGcP0f6X/eofnlidWlXOzfF0bcx06H1FErbsmevaosIbykT0bdzH2YD2w8WyM2NlDnln9GFCjTLd7NaD9G9dAqT087venaJmcfw3+myq9nzuiYh3KzZSI57Z0K4B65auzt4t+sERGf8nQPkjYRqpu9HvqONUcjG5Hb2IhyTl7gHWDArXasWCK+nfZ+mrpvUyecHILx4rIW59kB4Be0mdEQgmWBbJd//CeYG+gfz2E79g1P6SakL1+0mto4411h9z8KNk1TmYyEjirgRJEPpb9ba6YEQe7xOd3Q7TEZTP+wM9c1JCL+Qwj6Cwtf0nNfsHPT7dN9qXo9nNjowigNMNKttC+4v1mnA3kDl3K/tuIhrawCEMuQZEI79Va62wXwc7EgrXh6a8P9RroIBuyrbTX8/lH7v6wlwCzdjmxZmVXvGRacEEBq/ILQSm5sWGojnCaFzZJupz9bk39GaTH/XkuFvqOClp/tqde1PvtrjkY2rJ5uDl/SA0HJUmFDWV4QRInRTnGuYdjkKDAoDwcnIGX6xuqjF6AfHsbrvVrfeRyDldaN0IrAj+sthmzg9JlfsU9s9uAclLHPuQ0d8HaUlIvQS4iaNX9hcE8tmNxjYNTtokQVi9aP3TW715hzQ8gMksnciN1A3hyNMusILN4fabSmPZIhro9GMvBB9+ITQJoS1XPu0a9AVxDoGsF4n8mDyfmSaCw8r0OIG7OjNX7fjhTSFhmi0nrvu2cbRrctn6KVX5oe56WteZa240/HlQi72YR7EWuhWVVzFjWa1YRGU8Fx2GvYhsBsroVURdnC5rnu+91eNeClRmJLKuzRxwFiwUrQQnNjwh0E3eVBU1YpX+tYBy7ZIj/vD4TAM4sW3kjbtnTRN6zDRSlsDjSFrQ99v+7L2dNDbkeCSzsv6sujCj58ZqFdh8GrrywHJv65xVWm/H2pdpGCbUvq5nmUvF75pnd89iPCxFa0o1to+IXNCt+GLj7fdVVFOvdIdaiesU+fwMwh14TPcyY/9fGI0qoR6d+Kgcb1JnHJawTYJk5eISLVK2Lydrll+dma6vgQTyajH1VuBCcIQGUSYz+a48FozEVNBEy+3o04q0bGbtbVFKVx8RWEOriu6NZZz1LBdVzduXrXU04pp4f9HfDc5R5aYTNFLhBAbR95EkgSxyc2urERPGlFdt7UNiFVaxEgs0YfNHAlYOlm56p7iujAQQsyFN3vgEEjCVZhIdppMj1ZkLimC/VDHNCIUrZuSS/LIcqxoZWC4Q+45MsTiESLX6SNM4Ov1sbSICM/0hKJvG/JKhDuOCA2WJFN7RICP6JicOrLhtmtrTrq5A6OtgdL6rgz308fn5nbark/3/efmsDnRsjc6cQ77w2DyLdvNP0RVQ0RwQ/9ehCImygd9O3QmhGjLTSHuIKhN2/knEcsRBqI8Pk3h05Qo/kZSKGtA9RowDhcIH/FLjrN5unx6JbNBWUbKfF1vAv1HfxwTY1NETofvNRVpnmkgplJ3QpjJ/A+VV/+FORAB/3oEP0WLX8vfuvhGwcoqKMzKow+zKR0E5cc/diGVvDOLOZ1KRqdSuSZ++W9b/XcJG0/rLzqutqTJA2FMPjL7v5JcJW9im8Dgl0xhczT6k7c5+xWZCXKswXZNk4nzjcJhGvx3ohnM4siHEXmkHptkxAdNijdKjEMURaXLMDS2dqYcxFG4cof/braAkAxDlRefu88bcNHpcKjb5ch3f3Xn/44Udi6tJHFdC9WZ2tmJg6wmUdgtL5zYJluERf0/M7T1ncRzPN9yNM1KE8vSLCC3W5kr9V3xfjJAEZThzQmlBTnHFBbSOjX/da78Zz3a633C29LvaXXOmvIU4Cf1OH7TWoYi8kDgeY4ndHBK99/K7fgUcEqgTpe+bcdBDmKysC6H4fMEDPi69PM+P4HeDCteWRbGrLdh205BjLk6fJZvm4hkL4BdP94mhGhQEEJHtnnwA+kASMU9Uv0ue6tZbY1h1gKcKInjqmriuKlgdmspaHqGpcn0G/2y1kSpO4fndZTf32Ng0Eoopsn1cx+yD5VboqIMUTxr07K4FSVG5XrkoNftEvlzS8vG5WqtTTfECS98jXTyPVxjOxpzWpGwYRVdkHzboP85WaLhCuuPM0IwiBBhR2jGcuE8FH0IykAADffIVKrn8gEKK2OXr7LUlfpeFfKVCOyjHGOfHYrT4OFID7BAXPUehM30hBcIYeBqHSbzIFPl3QKhiFk7rCw0NxwAYqYmf/QFIjQHe3QdEjbdIpD8SkuKTK+ZN9JzjRr+lpjN6yzXHwi3nBBSggy8jxYIR0J4FVE2puY1aA8+1qIiGKVx6wVW4pQC4ex4BCZDLo1RZ6OG3LRseP96fDLa3qJiR0eUFjiEsHHo+GUiz1VfuEcFh58ymFVcwl7xh2epAYQAq9TL2vJU3oWPO2GqCw3wZGc7fxNwO3hOnH4V+bPYQ4S1iwi5QIjSC7nEo0TtlNY6p9Hy0vfcBUIj1ngTYuCiHYZWvETIT8wWDxVUGtbmvAzekwdMFa5OE8IU1e9WIERhOHBe6KtFHwoo4+NA7GnabUZoAsLc4YHJV3Z9cIolwloixFg5ez3yKMDaby8nUoKFwT3eUWs7S8ve65BtNkGyEBVUNu9rJkoceQ85bzaA0OWa76s8qL1oibATCAXVHm+CadC/lEgaRg+EyZnqB4JZ2GmXm+ssqncgyRJsyeKQqRvzt115rvFKg3FteDbPo2h5Ib+WTz+MNeHeUHPg0/N8fbvDEjzZ/Xp2kiM7R7Zd2lZprjp39QxQaOIKa6OoKLquqqqi1IJHMtGp0DSzrDk6GE1XD/V6efM2Op6OROv1+tY0WtG9QeabKlA3bLNwbO9ZfajH0dJcx/GS5LA3eQ746yT0LZ6bK9NcySzZGpc2HNcZs6TtLw9r/eJbvuf40n1ue35b41pGiJQ4dZakYg0Dw46KytWd8uVVPoVDQVSW28Cvtc6V6RxA89oFmaF53LT90FV1XpZ2GXUbYUSJmO9AH+sU1IGHHwc4kKt1niGlYJXYZhDkedDEVRc39pPDJ4sK7rw+EVikdm3TAtBlJ6Yk1lkkZEd6wKs057aTWJm30kX5RJkMKy4prbCK6lZdtNIFPQcfjIx6j317udJYPYpQoNEWIBt/ufItEno3bLCuZD2BBQxaN8yhmKNiFidp5jhbz9C5GHjyNhPL1bqa5yaG5u0fC9cYTorqQuSRj6fSJmUhwAzG6olznoLciEhdfCmJ/EESh+c99mOoQLfa0NLAUlUtzJKw7PYejFLh2JftATWuTFxu5REvgvMjc82XCOERYQdV1pR9q+ESf/wUabSLzeZgha9GSGthOMxCXdmCDtO3bGu6OTet0YzCOnM1gxeXiPtUnnMKFP0wuIlhU449lNvysaZ7BSvElYH9NpgUhTWth+u4ZhPho5gBXYuVqa/iVyMk8we5vb3Ttjfv0rZsDU0sde6O6WjpOPuiSwUIaWrJDNmNwa2hwwBNCwXDzEB2cJ01pS4Elunb00oU9qXheU9e4NLyHqPiDQhhEg2nxHXHmAfQibaeOb5obLmppj6URR56Q80cz2rtWM9B/s3ftobR6M3JGWrZle4DIRbv3S+9HCQsX85MadKg0tZbzF37W+YcOx8Yp2u1miVDQ+0NmBkcVblp7TY1msGqueqZUeFN3IfSt5vCX6afzAiFatS1y2piJRYlHl/dh491oFvYHVlijVGSc0tznGLW1+xLCQix4ZPryDWKwQlB8YzBtJiz6ilcRXtG6DwhLNinvlhNTHjnJq9GWEiEOD2yDeDsmRMk2ljyaNa49YsOCLG3p9pBrqG1PCySKtdN15hwU61d/QmhPSEUa98VqKP9/NuVY+mvr59YynlItTEG0hJBAAID5UXzK8I5/NeAMVqqGs4vbzLy4BsAh6Z/i1BEmBr+EmHnGmR7vxahtejDdU+zJPOzLKdV0QVCHRHOq5qlYWXFoDtJ0dujPc4IbdMq9W/noUAYnaLLIzix7PM3lFEi+03yM/cTC/6yQxxqra8Gc6GF6GBBX+lBM82Za2d4a4xmK8yON+p9nodav7WeRmmUBKSTFpO/LR0ekDSt87OXVy4n+211ZdfbZ+IPmt3vXVCxI9Ubu7mAVDR4rs/zKp4cv8emrbf+Ni8zrV6l2iOuwun6slpazEWiOWHiAufiVMtkKA+PdQLbyTv75fMQ2BmIqtttHzrscPcGZu2FV6bZ9I4cp+WFmoeFoURrNrEZZ2WUWwZPAmvytME502y4+dSHE0M2NLQ34uG+SLexE7f0y1cj7NUDqKbtCZdOsi30huUNLerV3PSs0DMEQlWOMUljZfJs6OzQ5HVc835CeDXKqDSL7xCC7ISpOFrd+EDoOYlqvjyZ5g6WLTA0+wxgqdx4wjItE43M+ywhKTgIhHPbws7kxcFRo7QM8+SxRnarAp5bWjPvUcK7hROkCtXRchd96NuWtTSoXkMKuSnQ9ZudRrS3wQJOdScVk8nfJmAjdALhwwXvYPCXM5TcXkW8ix6aGEq9NNMfHuTqqVZa4m3TdIFwZVj268MUaa41bI+hFzswnpIrc9XSr10Dm7lyskSzB1qderAIvzAx4/IS6cA6hsVM6nis103s+FPed7dAqHKHpW62QIieqNfXE46oxuWIPHx79R2MVAADsfLdvRBlcR0mKB4XXcgKRMjjdAQZYmgLvbTgeufoXHXRasKOj5bOZAxYoCQacfHaC96St+c1+lRDzkkG1mIsBu6i43hbXUjELtlglfVFTGhQUBxik4ShXjsTQjhtd5Hmh47JI1fUziqXCFfL/lLY6OWcv8HX1pLhB1bNscWttNrwKlW5NHNbUcp5leJS2MKyMyIRhKnqSTuEs5WusCGOgtIow4irvo3jv3AWCIvnQAAL+/DlESeKDMHS2AbGKWje1Ifk5MyaLkzayQuxDJc88WjKD15FnjsuEJa8gceTOI3e8RI4crdE+KW/CkBItRdfTQbmSxQXRHCQCGllCSxhrifhWBKTWBYRujwQItWPsbexeRAFTpJYHkBTB/bkHH8ueLZvtPw9+3jERmqLlUJ2kQhpVTvDF0NPsrb7UsYt46X51DUzwjOYkV7qh55nmqAtjE9LOF8WfMPGDd6xj4fCMNs6Vsk9Ac+8TRVh5/FW6Gyml4CRu9gaAKMMyuc+nOnk+1FpezaFR5fN5qki+pdaUl1jBWKR+dUIB2hMo9IcAfMvE+v0ubmqqxX58Y0o8XdPgVHlM8JFOtrNxHWAkuIAKYDlXI+VWN+o4i8r2l3pFsF7oqLa0respIiq4no8hO7heDzeN+OgbQ5D3/djlo0HZYEQ2HxkLT3Z/eK7oPOCWfPeIINOvMrXbdv3PXiNNHwlKm0rtrTzW8JNaH0NJxqxURGbeAStLFINYwW9aHzdyS+Jnlaklgh7UAQmuxKdG6fI1bXahm8hG3TBkK28csF2fk+IqSEZHU4UwWkUGInuZCOoXwBeWytZruw/ZWqVfLIPAzxa81LXQfxLJ9ZCzVa5aTXv2rjLl3wAw/RrifDEfZm8+4tQ7kHLyUZvnor1kgsxuxF96DNZhtnWvMIPRZzxer4OtwTz3pYANQ1TDC2VCBXm6hKh/fVyH4VIW2dTTdNFPAWOudPgalZ7Jhw0PILEi3RXbKg0Xxnj2vE7inmLdtBTP7DkPM9DTMCQ9sEvQd4ATLMtzUpaV6zDLfpwOa1k3UiMVtF95qK/av4u9BqYvzy7F5Eids6Dhi4QAmVyFfSXG7QVd0HaWaWfZuTo+P13TwO9cXzWu9fHPERFyXzX7s+YUUC88fSMsBem3S/NOLqpFmFZs8iy3SwDi/632vN+mqolO3SXq3aYHD0UC2HUb+IzIhYSeYOGkezhI98i/2Yagr7TaGHv6jo6jS0vSXzduX3XVOWx14OJp3WNtbY4LtaD4ncmd4lQdgxpCxcIaSOA4qkZChmPdur0moYYK83Xk+T0jVibNnZCuogQx2p9FpVoKX9lUbP/9SS3f8EY5WSBUOy/+uXakWrTa57b2pYPnKbxtPX4jWqi4DIqiVNUPokF7UqHORhAY7+9C2WOh1V8QUg+//6xq89iJw8j8kLH0jTce9PiwfVLL9KVZkD5bhpj035tbXTblJs9Mdh3b0yGXr+Eb1myyJlhxAxxsWI2cRclrNVO07MEc/I82lddeR7NSsW1sHS2xlPx5bOeMVsLvuXRLyWFnZMk0bi5WBoi140SNY3FHuPpkDdNANQEuRn0aVa7vpkjnwq+bAHwGXCvKMOy+RqtPoKA0csmeH8qsFA0A1+DoYdBo04ZapqnWV3VBHMIRZYgOY4ex5Xb76PIdx1XLlItli/YVROi3uRuEiYiJCpsxzbLUscDORtU3ft2JZtomJTMieQaEXn0Ywe66DQmKtoauWmWXA/DwtaalZa69jRyK5fuOc31TFUePe2RtUM/hh2jf8t9J58hmvcqme3UKQzog1Qzo+Od5kbQoUHe1VZm+Z5mGFaK/u2H597hxpNhpbF6+RPntYhd9TE7+N2FahRGW6LDU99v9kDrk3a93+/r/f54iVE+NNBFjo2VySzH7ywrAlUsLKnqvCcrD5busiCISuHfsjSkQHPegyjES/036dxPCKf83Hk3oIXvD4SGWfFKGEx5Ydtuw4vEEvh4gDWzVN/XG/5EJuadPpWoB4R0jfqmTJInkvtaxb3Je3FkMb7YdsV9HlsmXxVdp2lB61laJIynQMPgvMJ73qIOKCLnDjKp3klFNu3HSUyFd5n2v9Ct0KJDh88efz9hN6Qz0vWj1MFi1aMi8su8dCJNeEzVTkdPQG7FX/EZmWAlLVtbA7uUB/x4FN7Tt28FPBE0yM9qr4nEakl4bDP0ROH/0T1aDnc0PzI7y4+ko8L0fNogLvK+4iOrmPopTEQlOhcHf0yq+Jtl/RIhMLuqrKw2CtFCf9hE1/uarXWm+Nzw3MLMheiMPRE7GmmJ+QWffmZS1Tvph154DAd7jVVf1J+ZhA/auHUTZTE6TYUTWDl/btg6dSm+u/araVuVOBLumDhpuPW0w4dhkcMC8X047Vpvw6SnA6ABouT86VKfdcu1XNU/FezDj8/Lmh1rPzwyXMo+gIhscYAGndybxLCQdWiPrUx5jMxTbm3h6PewQ/k6WFbPjrluAtdt//Ln30DXXVQF3Kq0XXv9XH/sU8/FRdujlu7ZhfzhJ2cuTlO4ND4tKSaMIkTtVLqPM2c9+scsa1FonNtS1wu3tKK37QP8W1Ji7pRdrgY62zsl1rBihzq77C8h+wD+sRvd9rO3DEPlQSn7LgGVwIySp+kdlWEAAAyDSURBVBDnDdyZ1uy6YdchrI9sm3el7+e4h+QPIwSWbhoJhpuo1kA8YuuOCmqpXT+Wu1MwXpWPTba55v49dPSyiMrS8b1w3ALHRcrIyAjRuwzs8yRW1NzGL6s4ypzh7erod3TORbSICoZSmZ6PraNZlo3aSXi9ItPfZkOpY4GogcotXVzleloj3Y/H481K+kI7ghXSWmGta7rn0Tw1UaP9/FPqewp/vtotUnZqrGKdrpnPxuTj0DzF2z1XwkyGUI7XFEP/r4xN68DGy+Py/yYp5NZWeZ2jq1+qzenZOqF57Iebc+k4Tyb9M3u0QikMsSBdErLT5DTNv3NY/RjhY0cnTXGSvD8Zxi27gQ7GnO7C3Kd1P5nezQQHba/yw5Cya5g4c3jUe9YK/zbh/oY0smQHheMpQV116PBA8rTaKRECwD3ooOFdfgLmOmznaBPt/RbhX5GCpXGn+kI0q8LL0WKeprvUym8RMiWhCq1TYUh9x9Jpv2i1Z38Kk3nQtZ/svfKGnL9Pkh2TTs5nhHJr5t4i0eCIXVgYK5mvdbrIDvoTi+tjm8kBQ1b8zmZZWtvnvfY9QsbWruCgH+60R7e9ir2c1ia/bGj+h5DY2iKWDopcv2qX7MMfOyoYlTyNN5igH2ErOi4NBcKzZUe81A3/V0fjH0apSCXM3aY0OwSjo3cjfELosNo6Ua8fQFezgNP0pcrLjpce2EtvyIP9LwgXG0TekJ3bPHAxmL/Xj08eDhjMWU9/Tw6tBGx91McNu+BaVPabP0JP+z0JKxbLKeaxqRY8rpM908cnLcaSAgUrDV8POuU9qbxxA1N7bE76h9PRb7xGjXmHOW3QO1ZgDXcpwLPyTj3al4lDVrHMztPd6PADPsN/RtiPlVUmvI68wR8tXRfLw2bedN3IrtkhS9uwLW271H3f13U7Km3tYQr/CwjbOZST6OBNbUeT0Qug9E4H8hGc74t6LjwOZUjHv4awqbu6mzYlS3SRBOO5hqoGvToT55GqFvX5p9v7n5PUuM6jL0p8lrxJgiIUPflwluaF9kmhNH82//yeHvGHg9sZTmCspLeNq1v4b8aR1R+/Xvsvp/sBPRd9PxwvP1xJ/n9MvzERpqX6P4sUNrpsqvN/o6gYNPK+xBwsmy7eflE0928q2fVPqAfTW4a1tDwVbzz+HABE+J9A+1/ivHz+rijK/5yQV4jAuyuXCAeuniWvmF7EWpFYIDtpbIuRbEtEhQzAVKbL5pull2c+oijygnmb+RfvWHrgZiyXgs6ydBn0pbGTP0yvCqtV2Tr8XHYYrCmHqzIhFHvkPIJuHsV3p+umb5u/ePHyQnLh4a9k0FMlEyWVFWYmLH/XkFn42JoNxvrmX0Zp9euCmfL88jiusN+ceQ0VfMNsaG4XX5nFR7ZrCsbiVZZf2SU+wHvP6DHKTt0zy6AFB4xUZ416Ni6Ysi4toxwraR3jYB+ZvRtcWYVJ6WYMIiTOwW500rpgEW5xgsumWZJgiE0VK+zTbPYsyX+zn/v/hEx+Z6mJ2RUucwChh8EFsbriCQMLlp8zwgNzdb8XCSEKqqKsMSwYl3s+pamrBj+gx8OjMnY3F6d0hKPex7jLhGMyLdx2VfkKeJttYrAuJqLYGHu94vyFmUEYAHxsWVDqAfxmzwyriyhwrVijsrIvtIifN1x1mLbKKA6lxm3tEXMDvZpxKoG073yANHA+BLz3bWb6UcXMoNMYDwBYJOsNsYz3/EKmVc0CvWxYkEf+ndswTl42YCklAv4kIUeEa771c0AY8ZxQnJqDDs8Ak9nj7kRJsp84DxvuQt9W1VkEUGZ6i0vzMW8jnkX9iWeWynh8cTe8r/hnjTW9yhVnvsl4XYPuCt3H60SFp7C3Ntx1t69EiI9vz/OcXwHhwIPVCkbpmZ48SL0LKyXCXBU1DjcCIYNngIcoqMJyDjheLayhZ6/OB8wsZhhzWfPexm91fX6IOet4w509L7fcwexj9Yp7Ll1w1ft1CA2q5Euh+tCHWwwnNVlsMBMRrgd2i7lASGHSwwKhkVNdV3r6JUzcldiNDmcp/YVrVvCVrcbbgTsaP1Schn+45/qBO5T+DjxYvZ5kWuKLKMZn3154OfYCoTcOwClZbgLCI8abmxKhkffZdYFwlcM/cUgEAd1Rohoq7wChPm6R8YwJTxKJ8IIIjSw7bbh+4e70kzB/AfcLU4N83M+iOVEyrsv7LeVAIsIGBAkMHrXU+J5hB5kyyvSCTzwghCLPB45R7bwtCo2k4RqwHIuxj8OKWyHXUr6FbxV92GHNxQMitO7cA4t6Y3L/3r90eyRKDiwYN7YdTCPgNPlQsEC9GjY8WhBnXPdAfKjcPla87dD623DTQ4mv5kwcAqnGsRsT7HFgTBm7c3Mo7mXGtR6TZO8j1nEdYB7q3PX6A45S4LLG0J2LnvthVvLs/23oPyfk4xZqpwE8YQunVgQCquXZjYL0uZnDH+ihNXpfUDTAtFmBINxxVcFDaM7b/H41MZI45R8tJhRj2TKm+jw5o6MVBocX8TTnG4ybO7S8y2Ao5yhvVI27Y9O9tDokhuStcbHQYdgYHSW+pwITGCh0CdgFCW8Tc1xE7fIVL2FcgY6w/RRKwBUL5NNEPORsjfqchgLPwCScBt/FWKS3BN4KEt+Ejg50YEcuSnyAOey5zF99FdkN2npFhMEEKTvFaEZkeY/1gGsYxc2+2rFNDpPMCoTzsw6O56j4KIozHKIUGD9e76IGE7logVFhH1WJOUU6hkLDdEubrRdftOrM6nxg2ybpGwfzK+EMXug39U/45P5Ua++/IOXpzddnukwhXaL/7YOQNuDShHgyHr/75ZfSc/OXRunUyrmZ376TLVfmg+LdbP1Ke3eyF8XfJ+hvpN+bpMpsxs+fnt4+O6KUyZD/DsGPTgJcFvWO35/p/ePi08YJE6vsqEryxhMerQHLlOZ5Jde9wS6jWNVN1ARNeb6VQaAxpf4x3yO0CRFo0uJ4HL6JNe1xWfVXmTZK4uaNNIctBSdMzm9p1XKRyy4iamoKJAcj9MdCaDHlUxSl/Xw6euZCrdKXRQOgv1D1RpglZeF94rF7jpUG8AQ5GLHcO1rJI1mI5zs8jgwVgh/bo3tDwrf7mhjbyJpq2TIXUaGK1wHVTIAzQSbmIRWzxKQ1UlpRqeEYiUvpKusTfTPnL1XT/opA9+LZAVNm72cRQ9jTDoYcNEwmJhaO4mH9KRC2mPWFOYp49P5BTEqjlGlU6PBWqtxO0Rs4fKOSjLUfREgLhB1mJ99ot4MbFcjpadGQXCkamvIJn0YZIcRkyTULc+kypT4kExEjTKZydwpV55c1+8w31Nn7HUIqe4QIfWpMxzswUTMKxEQVW6cke4zNsKRnFa76xFGK87BdIMT8X2SiEQab4DClnV5U8RR+mQVvpIirxw9ZWZifz1xfY3cBoxQrnoQQRuWmiSaE5p6qKZZ8qk4rEN64yJCGF1UyYDyERfQR6+srXP+OSlHVDDR+m/PT1dwfcUCNU+WLGyKEqZVs6gmhkAJMMSaEPiHc0WAAa7fG7hXCIZjeHH4uowT7kBHCW03sA/9s8XMvzquA8CQG5AIhDkdzQqgTQuShNs7bhFb/aRI3oroI3Bj8mLBYIMzQ3iM+MSwQGogm51OVccCfbykSHw8KhDbhgL5HtjlF/lHs4oTwRzU2gRC65gQj836iBJDtV4Qjn6qq1o/iSsGEsKRjW9Jxjk8KjhylcGP6c3FuMGc+jth1J0B1bIGFYJoZvE9FbAUirHt3WpCrZZsV2Yf4JiKEmJC4gy+Kw0RDVow3r6acae1HOQ03OxTXd5T6ITcuqHSBcDMMFOpH7I0kB6CijqA27W2Cu0OhYFeop1YnLLOo47jEMLdO8NleDHnxNH5sIjogsmx82C2Wx9+KXGXiLSuJiO8HjC1JaN8dPI1ap1S48SHQqgRt/3zF7RPMoygqwvubOIq/8pN6KU6cE+7KgoVbSuirOEaG0UmNWyf9GuXaea4JQQtSAhh25xRZ0xypX/le5u8PSi6vxtpiPzZKFXbBCOZ9nbFTnV3BAPy4I7SryD1j1wwrc156h5KbFLZv017e2dftHQ+d+g3Wz6IdPT7rGvnstk5rVGSHut6KleLk85sffwtNa+vTx8XR+fNsti8M+m9t/O9unq/5KYkxOVdmf8VjzX26gj0iT5Qvok15OjWFISjTAv/spPnlxj+YwGI4XT7H/eFtm8K+nw5dl/i2865qSD9Bua7bWvHjaaEvJCtJ61Yf//8L/710SKzkvWrm/wE11uFQ76/eUgAAAABJRU5ErkJggg==)
Monday is Pi Day (3.14) and the school will be participating in some pi day activities. During AE, classes will compete to answer as many questions as they can related to pi. The AE class with the most correct answers will with a PIE DAY!
On Monday, we will also be announcing the winner of the "PIE YOUR TEACHER IN THE FACE" contest. Winners will be announced on Monday and will pie their teacher in the face during their lunch period.
Thank you to all of the students who purchased a raffle ticket. All proceeds will be donated to North's Sparky Fund.
Wrapping Up Our Circles Unit
This week we will be wrapping up our ninth unit of the year on circles. We will start the week talking about the lengths of segments formed by secants and tangents meeting at a point outside of the circle. We will then talk about how to construct a tangent to a circle, so please bring your compass and straight edge to class! Once this is complete, we will take a look at the review assignment and take the summative assessment on the last day of class for the week.
Unit 8 Trigonometry Summative Retakes
Students who are interested in completing a retake for unit 8 have until Wednesday (for 1st period) or Thursday (for 2nd and 4th periods). All formative assignments (homework and quizzes), test corrections, and extra practice must be completed before the retake can be taken. Please see me to arrange a time if you need to complete a retake.