TILES CALCULATOR

Length
Feet
Width
Feet
Tiles Size
600 X 600 MM [ Floor Tiles ]
Calculate
CALCULATIONS
Total Area Covered
Sq. M

Sq. Ft

Required Tiles

Required Boxes
Tips
 Length and Width Dimensions are in feet.
 1 Feet = 0.3048 Meter
 1 Meter = 3.28084 Feet
X FT
Y FT
				
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ygP/BkIBHYEGgL8EBroCWwWg2rIXWV+qhaq6qqX/WpTCXq6nJlyTIJHuBqf0g4v09Yn4xDTFgY+emjKiPPEudrSo7l9qZpzrl2iOQO6s4/90bLtHb3kPNINE2dcI7kBtPONjNXDlT2OEkz5wQGvpWfovRCAVmHfb9MyWC+TCsida7FCe/KzxBKG8693CL84+deLhRIc+PJ3ubecE/D9q9nHmJGq9a8fzQ/ELemnYu5vXl36xtvtKYLTkLGlQrinPPDvfpwfoZ+Sb/IZmboHeEK+Rmlh36Z3SPySk+mUMiV6T6pIzq9Ax22zh2pU/FfWuiIrkY83SVPF8P10HUIB11NDYlJXaymRup8VOimih3ZzFRHh9Q06aQoNcUm/T81izFoYjGpabTJotQsNtpC4/RIiaZBEtGkhD5GNCnR6GNSsu++JF6VnL8nOS9HUuh9jeZp6pdWNPVL0Jj/7zGWNk1a6i4cGs6ORbOj0ewYGHVeOnmk2bEP6vrUoYIo6I5ijB48dET4A2NOITqWcQ5FM/pU9/BDysOi3B3NTJHh7GB+atgay7jdVnc2eiBTKPUNbEk+MNb5e2NtGXhIZwOisy1irL7kQ8pJUe4TYyXFWEkxVp/VJ8cicqsP5KdUki7sGvZ8idXVYtuOtrQV0o2h4z1yD3e3NZ9umcVPl9dJnVlwHo2mnXogSl2prpQo4dUSpVVIB6ul5tPdbS2z9PVqKYR0QzRNzPETxROkOft8xvsr4kBq/IRYcM+axf91oJZ1rAOZ4jghOadzb87p3T2UnwoEkB0Vt+TsWMnV1WXLlWteciOSO0RSUe4JRW6nyNXUVIX//fxPVP0u8RbYbK5ErQgdJ8WC4kRygwxfhMEh3OvwUH4WP6zE/4piATdYpCYtrvRRnbZpEq9NxD2vMH6iGlXXYrzqvStxSXFlSe4dYrHMeys2LruVy2kO51OrlCeVOEnht/Mm+C74LvgEfEKJW2GDKyzJa9Qkr6vN8IA/w1d6LZj/BmYaNvcAAAB4nFVUeVDWVRQ99773fh8h0lQuQJaCyyRkJo6Zo4NbYgvgvmSgWTKApojKiIkrCmquDJLglrmhJprzQUha7tkoS2puFShmkJNCzaS5/V5X64/6zrx5873fe/fde965x5Qi0JQiyGxHoG6HAMDWyqh7NLtJtk6+BT6a+QaAkn8HUIDdlITd+BpHqEFO7cF+eHESzfEa1iEdOciCg1GyshiDBUbWcyjQetERm6BklMneEZiNUjSjAPsr5mChOiunFqIxQtAbA5GMZRRlUxGLap2BrojCJEymuXakXW6z7RZsxX510j5EIwThfUGZvWUu2h/RQU6sRh6qKfuJIvSSW+bKzvWYgnwVp8km2HuSQTCmSw4a0SijQxwm0eNRSwGUrvpKlM12rz0mu1ogDonIRyl1of4cbGJttC1DM7kjTaLmYR+KBSU4iMvkZxrsFtuAQLyIN6QeL8rpkHIfznN7CmNGWGqPbvIlGV/hG1RSazrMycbPhJte5kN7Dk3QCcMk2+1y8he6w7MFc9QJHWn7wF94WfWIbRzHVQqijjSAhnN7TuYNagp85MZOgnFIEr7XSPQqCqNi9uMKtVnv0ved59wr1l9epB3WYj0OU2OptBVNpfl0nq5xXx7Da7lG5egd+oxnrFQ9GhOxDLtwh56mV2kQvUOJlE5ZtIryqIwqqY5781CewPUqUaWog7qPYIieqjNMpvnIqXNHusfc79w7NtxmYpDoYZ5kvxobpLL9qMAlQTVqyFAj8he0omAaRjMFs2kZfUoFtIO8cksl1dCv9Af9SfcZAoef5WAOEbTmKTydc3gdVwgq+Te+q5qrEBWmuqge6m2VLFllqZWCInVVB+kKbYXncJNrNpoCs8scMQ2On2e+D3xOP9j8MPRhlQt3kZvr7nO99iqayhsGCQst0UOyHysYL++dK4rbg7PkJ9wFUShFUJQwM4bGUwqlCZMLKJ+2Ps69kA4ISxeoXnJuzC0e5/wSd+E+PEAwmuM5hVdyNnv5PN9THtVIPamaqlDVX8WpeDVNzVC5aq86rX5SNeq2eiCw2le31CG6nQ7T/fUYnao36Fpda2LNKXPd8XUmOplOifO75xVPhGegZ5AnzrPCU+w55/OuqPMoivAF/vOjK2qe6qeKsJw760Au53LR8xiMU9EsSuUCWsSzyMttTJrTnbtTDBp0O+H6BG/k29xdRdNbNATjudM/0ZwmeqdMPfRR3NQHpLZyiZzm+NFsrnf8sI/A3eTO4+plHaZO4bKqJo/ehB+0LzWnm7xdDRQVHNQRZiSC1ToUqhSahSLuB/je91kqOo6hneILQymc/lIWimNERV3VNWRgAl/ETenjRfiYxukELEdnSkcttklXtDeTnFCnKX3LSXoJP0NesN4h1XWjNqRMEyygOJXv1PMlpKJC+6JKfSbZV3ChitYNZjAlSgfMQiZS7DzMMCP1GUqAouFoq6+Iu6WrcB0s8xxxlVjxtGLp7lLxgd4qWlYCRDlRooth4hD5gjXiE1oUlCQ9PkJcrBxeZyiXIMH4k7gOoE+5gzHKbkOeTcAkm40O4gdZNl0iFuA6VqCAFrozMRnPS+dUUZSJ5AoTaTvwEr7EQzj3/+8rbLelANwQFMqfCPMllugLGIKedqn9XtT9gjhsHt7Dm/hZqrwlN7yuDqGzG8Of20g1WeqtxiC73bYkXyTaDzAAB7DVYzDWEyZvvJfOSL0zEc+D7TQV7yYJDyuEhV7CVqr4z2KdojP0XSyVns8Vv/lE+mandI70vnnqb09mxV8AAAB4nGNgYNCBwhDGNiYW5gusHuwm7Jc4ebj8uNN4THgT+Ar4hQSzhDyEfUTaRPYMNggA9NlDDgAAAHicjXoLeBzFlW5V9fs13T0zmrdGo9HMSNbYesvy2ApqY2Mwjt94QEYDTsAmNnLwA7g4MSAHjAMhQJIbg3e5i4lzWZINH7Yl28IkWWXXIdmAF+8XYG/IA7LXEFhWG19WnxdsS7OnqqflMfB9eyVN9d89PaXqc/5zzl9VgwhaiBC5WViDOCShlkMYtfYelvim8Y5DovC73sMcAYgOcfSyQC8flsSeC72HMb3eadfb2Xq7fiFJTWXwE1NfEtac+5uF/EmEEEbHodmDTkK/PQd3569zIqQXqaT3RnQbuhc9j/j9cM9+/uknInnrbKk0jvrG29viw9hBMor0xU62tfd3dnfWHD95knYHvexFiH9fOI5sVIua8R9ony8gvjzhzNA0cQ3PL2ooNmxo2K7cr4gbY3cIW5Tt2n3CfZrYGFK4SGNzMlSrzLfK7yEd6fBPikgBrCFtGhvIwI4TKSpKwJ9sbp4xAyVqkwSTumTSRnIEPjs1/dlI+cPpz0bKZ+E6/axajORE3bLIGnG0/K6TNU1AfsOAVtR1aGU6UoA6tEHDgPaa7CX9Zqv6zU73axWzOT1B+9VV2ps+Ck+t07702EwYo66PYmekmPRpmgtU3QDg+IrJFE6BmVP0s2i0fHaEDokB2g+AcyN0YBUgUnDGUenIUCk/b4C6Js9+Sr2T0PYuY+dLx6GZcN/IU4z6eid76ctfaO21JnsLrXDRLtj+AvaHC+1tuATdxQ8r/uZRrvPIoN+PURLQyCCScS2Aw4OYgNPzffCh1nyBut6u70jimqAo0dZHGnB9R89luLurBTcA4QATF+8luWdf3r7hlt2PXjv0s4envoM/t2vO1UsWfe2vpn6LN9+QW7B27jXffXjqOeF4/wvrb3ims/HHQ7ccWtfOrbJDG5Yuvm3G+f2SPufWRat2tDPOPgsc2w0cU9CvGWfTopCU5UclLEmI4ykbkCw9mSIpjZCYxiue6RXP9Mq06ZX/1vSOxmzPHAnnU5/ygEo9sMzyLF3qXeo5obT0NOqrGLxELQ6hc0iQwZTHBgUBg1n5arPCXXnXqDX17PUs9/sL75CDkyuE489NzX1ucgOM9AmERBOe3eJW0Gcflps1gz0TAfACpeQhQhZcA0Enl8+6Y5d9hk3WkNHyv49QIABwmijS/fRtwdQ5BWEiK5oPyQpRNZFaQ7OoBTSwwFF6l2bBM787UrHTR56dLrh2okw6yRp44LEx69SpMRs4lc8Dqyjz4odEOiinTkqx4GItx1qetQJr5dHyh04DRYTZmxOpsYmPtgoLSJW1Eh0BtT584COnjqKcgPWU6u8yWSPoHMI+DckyJip9cNobA6yTF0kR+ZFFio5RcaxY8arbLcL0WSZaJ1jQ9PX2ug9Tcp+G/SDWxp17ETHlIInL/J36A/ovwZT6Yn2xyc3gs8ZM33Xc9fydxl2+PYasEUEuGLN9y8kSbqHkyEuNy33qE2Qft1faKz/L/bUk+onp87UJJCgIRNYNo02QAcr6KnMVdjAhsqyommYYPp9F/bTOP+Qn/uPkWcg+7YeFlDyK24/oiqpWSK6qjPaOUlRTjn6vhrXj8Ng+rMG9ZBQOJkbzVUhfXipDLJVBijtWRClzi4WtUVI8lhLWCUMCJ4ySZ4ftef2RfNSaKE2UeiPA8l5rPBa1xuEsVnV6ugR0BqNZVb8xa3x8j9CS33P3iT0tEXpob0NLDmqrlxxMrlx73U+QXj4PjH0DkfIbc+bM6cdLDurwXtPKtQfJgoPOirVAaKP80SGfSt9cMMBOXztaX/DNrC8YowB7Cr6OHgaPzIKrswqun/q3bS2hrSVc6u9H1F+GJiNZ8Mm6TEwWd53st88NPBwKz+7B9XaDjRuw/QTO4OvbQtFufCMWXpwqPj91nXD8/IffumrFX3IXzi3iXz7fzb99PgU5iaCnERIgf6EISpN7WVaq92s+7J+dWFu3Qd5cxysWIyxrJdZmRstjLLHDoCcY0D2gecA/Wv6XYX+sC45nhtONXTY9r23ssipHs3KE9//PcG3OfR/utypH+r6zGEDWd3Xi6tRqbSCxObFNucu3w9ytft183PiBOWq+5/uTaUGQpWwzaNumbeqKP07qYyFV9NuWoQsRRQmFY9Fk+KflsWm6hMtjTg0NnnAY1adZ1o1ETNMnJy8plsmqYpn0iuWRYjLnexLq73sskYhewgXwthNlVVhklbeUymzJDGW4TDriZfGIl8Uj01k88v+bxcVKFv9PL4t/5GXxhnnPflYWt0qstEZPRyoVlJK5ktLz+Uk4KbRCbsB2uLDH15IX7rZO0EKar/6hqaIElHVU2TELpjXX9s+lzMRbGY995T84sWjBTkcLfnj5nETBSgfhVQevmgqN8/1QmKPhUa7D0QajUYRNoDFOw/l0+eiz/Z8qy6FwKIwbuBbSmMvjKFRnWpxzDfVPk4dOvPKVX/16adOaz6PyxN+t+fK1s+qX/BE/vXvvsscPTLUJx5f/cseTb9RmM8vumNqK2+9/eI4mTd7BdfbsuPJLD9AaPFD+E/+B8GvUxs2nbJ9vo8byR646A0fnqnDWw+Axq+LDqAdiAObXsfuMKqWnV2GtCieqcNzDI0UuUqEE8QB2gdNUvIm7id/O3c7z2cZurpBYwC2WPl97Rd3CzKLG1Vy/NFB7bdODAV8DVB5W3DIeyHog54FGDzQwZrk3uyDrgZwH4OazziKKmoxchmS4xuxss6thYfaK1rWpYsOa7KC2ybjVtyG4PrJD+4rxFfNu647M9uwD3EPag8ZD5jet3Zn7st829pp7a5KV4jmrPueP52JKbgbOITQj5uc72nNoPSQfY9aO+INxEs+GjFnJxizOCiGBqU/KciE5S0kmQxxI977xPJCkBK/KoYRpZWsdd3/jzqxsxmdoQj1o6rgsiTxHRJzNpOEaSKz4rJhDo+jRGI6Nh9AsDPnLYRLCwim8Aq/DW/BjWMSj+KCjz0qmAoHL19B/LNCgNugZHQo8wdVU4k9USfwPqyR+hSxHi0oOzcAzRsv/OuLzkTUz6POwIJ4R66jXK/Sp93JBvWzQXHC0CDbCOciG/8Y+5fdygJ+Gusky6jU0VUTbb7qexTtoNCqPLRreTDeXXN1MZzp5+LMmS/nTtJmgloIwB6sxvdwPBay09WKU4+oTFvPxYziOZ8VDswSmomdpoSSTe+CKioqGgG2FeA30JEmnG5qNuUxjC4DLcCeEcFgC8ZwWa4LhEB9mEhtOM7mBY8aNv7z7th+uXjEwb2pw5cZb7vnwfx74+AHhuPncDw4+XZiDf3Pd0FceOP+/fjH1H/vwP1tf/ua1l29feMUtDeEv5HsOrL/tZzdvfGWX7xuP7Lp+eWfnrU3zjtx5x6vbb38fMW3dBtr6ONQxCYeZvhS9tCt5QJQqNpcAzHdjHJc/rpIRH3txKQq6K04lANO3nndrALu1giGHCyQJdAPhLgq8Mkq2D6d4kMcYHxNTmLRymAN8BLM8D2XD0ViulyuJ/kNvgvQvXsa/4GX4KVfR0R7lo/uq50rgfBDlp0vv0pzuCvUqgQf+G0GyyBHmM47l2A4qE0Cbd1N1TgJTtfxDU3HBeO65c/9BNcCi8nvcW+7clwSYBtipEt7IGl3GQkPoDnYnriXXqKuCqxO3wFx+vXJTcF1irO414fXA76PvBN4J/jn8QfSd2rfrynWhurp8rDfUG1sS21L3WJ3UQjJGS2gu6TaWkCuMRcHFiWvVonGL8Y74p9A5POGzcA3n0ywTxROaZCO1JsFpERB3F7NwBDALOMjCnRi96MXcCCRo24R4vHirWRWbpnefkymaWcs6ZWPLdux19pDN1zmaRtbUOdTitp/6w6ZBalOf2CINPzvC3qOqXqOV1/ZZlkjPXR1ue3rbftEb3dGifbvfjeWRot8Lc78b5keL/ozkVQ6qoWiGn1f8W+lV6S2pLPF1Up+0XOKkJB2XFKGUkJJ0BBIT+ZLOtFeMzSCiya4VVQWfBi8L/MmqIC5t7WV5wZrM956m1X8cJgPwYnNmGv6Yasv4Ia5mlGt11EFOwz4fUrU4nI4MapKJqBDO93X6C310ZlffLTakaXT7Z3d2hMJ2p42Doc6O2bQkp0VuzvoT975+x6bX7lu3t3V4MvWjO+78389+9a6nH/irh88feApzD62cT3znFhH/K7/62UtvvnICMd25pPwen+QvQzXAuRDjXLgOJWrIGq4klJQ12nruVuE2Zb0m14yWT7vGBuCsoqg2QdtG/2+Ec8GzMb7dPzfanpjvXxqbn1jpH4iuSnzBvzn2hcRd4l01Z8nZiIVC2DTC4RWhdaEtIS6UMB+z9lvEsvh4QpXQcfJDCO4xViFZaWDOtjDG3w0keC0MHDszzatwVc4Pe9wbLoYd0MK/YzFssPkqjM+gJYD6zKCdKo3NXQcNbMTq4Gw4m+uix2PJhq62OlwXerF8wSsfoU5LrlDF8qqE5TLLCRStjORkmrs8xnhEoxShN+SLdKI6TaIEI5GPkSjB6BNiVAIS9VSrxnwpz2TjabgGhDrLKsJSVzmOQw3Jn+4bZ2sBk1t7MS0kfm/ZBerH1m1xpxahFWgLGkKPIaGtAsbQKSRCVrZClGXGoIWsNosEOEvlA4xovKZSxh0eBCewwuIv3HhDqTVvd7aWtgLtcJiWDWRbqLMD2UGpPgnFZTauh2JDaXfD8Zn//sL7U3/Gwd+9jn34wnvq4d03PTz5Jlmpzyk+uPMHuBg+MILrMId13DT1h6mPrdTzx7+Ev/vAgi8943Lw61A4eiHvcUgiKqsaxJuEch4QPSABmB+tlIILVVXjIhaqMO9hEHdaxUucB0QPSACmO52cZhmqwkIV5j0MnfKVZMN5QPSABKBqpMZ00bqIhSrMe9jpKSqzKXuWK48p+5WDypjylnJGkZBSp2xRhpSnKpfeVsqKWqdghCWecIrIvQizK7eH5iJ3D0aiIPKqKGUFxD/F7+cP8mP827w4xp/hCeJT/Ck443maQ2nI8XSWE6ZZl+cpaXmVDoEPsjUWGkI0GnmvHgK44KiUyvwy+coVF8sizXrboBLSegjyh7GUvihPt1UrnEt/4sd4VRCRgxFbFmbz6UB3Zw0HSe7rIyMj/Aevvnq+hs+dfxPq933Alx7KF7zr02yZlgmfwY1PcGD61s/w+Cc8W9Xrp/x4rCgwdwk0o/TM6WLHrm732NbuHtNZdnSyNeEuU6gTnhLeEvjl0JwRuDphizAklAUenl4lXJYqFNYTPTo1nd1dTyE8hs5AqKAURPPbiEee29jktJa6DTG3IeY2xNyGZOqzKg1TLnuqpuI8tIy/1HnUezBtZf6jLqNnn/LVMFKZn9xFj077vhHh+LlFbiwvhHrSCPXEQFFcpt45WhOh/zxA5+oUmFR9racoyt7wS2pUv1K8Si6K/fIt4kZZ7rLm+ueGuiNXWEv8S0JXRAaEAWWVVfKXQqsim4XNys3WZv/m0M2R/4FrFFEwrueuEa5Rr9cHufXCenVQV8MJXrITmhaEinGxSgSrVEnQqxiOVQxm4kyBxJkakYDprgKRmPaQrMrVM2wJkAGWuikwzQqorClCycpku9okjCRLSkFZeBH+Z6WcSO1vxXGc3qPRYgPY58kUn1c9fG6dceYXfRmk+6g0ZfsKSGeeTTDPsiqCfMyhOvNviHnSgX9dh/rABXqlX+T1S9comfxB7TFacJi7L64xMImyNV86my9VLTxUqg7dr2EyhS5AKKuF1coXhS8qPC71sxXM+CHNdtWKxodZEeErRYQGsNUDQgW50w4UqNIqC7//4M9/i0Nf/eAbb02Nv3B4zwOHh3fvOUwCuPGRO6f+OHnyg6/hJDZeefmVf/r5y79ivLpqaiP3NvDKQgn8U6ZTBjWSJ82ReWQJ2aGLfTV90SXRx5L7k0JXoCvel1wYWBhfHVgdvylwU3xdcij5mvi6/13xff1fI9YMktbzNQXSrS8mi/S1ZCP5jf7byP8NvR99N36BmJg3gjHQwT4xCLoD+cK+TnQJlVAVldA0lTKghEHgmtgyHXOdOWTySZhwkjVJRi+TCVxzWuCaTOCaIfYeRKg7NzVD1KM0RBin2O1sgcm83fboYntutSt0CRftzKc0rEeCijRxmopShlE5xhRJmpGbMUeKuVqkNnl7PdW0+WXTi1hbPylpqaKlpxM0P4zDn12oKNnSVlCyI8iH+SDQ4BiICp9oaLFRbtZhULLu5KcvX6ApA9uunmCT1HD3J1TszObH1/xk6s+3/fqen2/93mT9j+7a/szzd95xYGojkectwy1Y2j913zOPnFvAPXfy5N//4rU3fuHOO3cDSV4CfthYYuyY1xrAFo8b+C5+Ab+a38DfzouKLSuyYgRsxUCcjLWEKGERqUrTYzKW06kADpC07Wm9z7C3m5gdq3N21xn4l5+Viz9y7KpcLLKIpZPJSiKecEI0aVS2C2QWxMv8V564tH7m2Tbcaas0sY1uAFErF+CP1VJk/cMeH1v9Lm3DpfgxSMWiwonaKDf78KDoGrrDy8w1zMIStask1ti7v3fZxr7rb7js8svn3RBM8rmnt141968br+xbt23yNWrDPph/HgIbtvFJVlfD0yulHogCmN/DiN9UFQSNVThXhbNVOFOFG6pwugrXV+GUh52dRT4dTM9VrlYWZorp9emdyiPK/ZlnAn8z8+84QwnHIuG2JTPfCAtxsoYQqwOrkQF5QBlQB7QBfcDYJG9SNqmbtE36JmMkN9Jo0iWSzIzZmbVqv3Zz7uam2xtuzwxlvqM+qX+76fGZ3237vvoD/UDj95uGcz/PhZroQjp1U9oDDR7IeKDJXWyv3ENBgwcyHqgdLf/B8ScLa+XGrK7ysVSuhtdaamOj5IdOOjqTTYSjfdHl0Rujz0dfjYpmtC56W/StKF8XfTRKoj8BGtUAw9kMyQnS2y26p2PhU5ggbGFCZ0zDwVAXmzlZPrsL45aB2sFaUpuokXg6DCbn3D04pt/edQKUi3yiRauL4Vgm6gQiXR304x00QUUjbksTRTRE6RxN0U9GU/RTdAEWWjaNoe/OV5jTouR6JHmZchhSTjP0dyRRONWMm+m/pt00e6v2zV6aa6bykvbU/KLn9OFic4yNpR7ma+s6xjpIX8dQB+mg08EMYoNCbBMEpV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(function(){/*
 pdf2htmlEX.js: Core UI functions for pdf2htmlEX 
 Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> and other contributors 
 https://github.com/pdf2htmlEX/pdf2htmlEX/blob/master/share/LICENSE 
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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Length</div><div class="c x2 y2 w1 h3"><div class="t m0 x0 h4 y3 ff2 fs0 fc1 sc0 ls0 ws0">Feet</div></div><div class="t m0 x1 h2 y4 ff1 fs0 fc0 sc0 ls0 ws0">Width</div><div class="c x2 y5 w1 h3"><div class="t m0 x0 h4 y3 ff2 fs0 fc1 sc0 ls0 ws0">Feet</div></div><div class="t m0 x1 h2 y6 ff1 fs0 fc0 sc0 ls0 ws0">Tiles Size</div><div class="c x3 y7 w2 h5"><div class="t m0 x0 h6 y3 ff3 fs0 fc0 sc0 ls0 ws0">600 X 600 MM [ Floor T<span class="_ _0"></span>iles ]</div></div><div class="c x1 y8 w3 h7"><div class="t m0 x4 h8 y9 ff4 fs1 fc2 sc0 ls0 ws0">Calculate</div></div><div class="t m0 x5 h9 ya ff5 fs2 fc0 sc0 ls0 ws0"><span class="fc4 sc0">C</span><span class="fc4 sc0">A</span><span class="fc4 sc0">L</span><span class="fc4 sc0">C</span><span class="fc4 sc0">U</span><span class="fc4 sc0">L</span><span class="fc4 sc0">A</span><span class="fc4 sc0">T</span><span class="fc4 sc0">I</span><span class="fc4 sc0">O</span><span class="fc4 sc0">N</span><span class="fc4 sc0">S</span></div><div class="t m0 x1 h2 yb ff1 fs0 fc0 sc0 ls0 ws0">Total Area Covered</div><div class="c x2 yc w4 h3"><div class="t m0 x0 h4 y3 ff2 fs0 fc1 sc0 ls0 ws0">Sq. M</div></div><div class="t m0 x1 h2 yd ff1 fs0 fc0 sc0 ls0 ws0"></div><div class="c x2 ye w4 h3"><div class="t m0 x0 h4 y3 ff2 fs0 fc1 sc0 ls0 ws0">Sq. Ft</div></div><div class="t m0 x1 h2 yf ff1 fs0 fc0 sc0 ls0 ws0"></div><div class="c x2 y10 w4 h3"><div class="t m0 x0 h4 y3 ff2 fs0 fc1 sc0 ls0 ws0">Required T<span class="_ _0"></span>iles</div></div><div class="t m0 x1 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"></div><div class="c x2 y12 w4 h3"><div class="t m0 x0 h4 y3 ff2 fs0 fc1 sc0 ls0 ws0">Required Boxes</div></div><div class="t m0 x6 ha y13 ff5 fs3 fc0 sc0 ls0 ws0"><span class="fc4 sc0">Tips</span></div><div class="t m0 x6 hb y14 ff6 fs1 fc0 sc0 ls0 ws0"><span class="ff1"> Length and Width Dimensions are in feet.</span></div><div class="t m0 x6 hb y15 ff6 fs1 fc0 sc0 ls0 ws0"><span class="ff1"> 1 Feet = 0.3048 Meter</span></div><div class="t m0 x6 hb y16 ff6 fs1 fc0 sc0 ls0 ws0"><span class="ff1"> 1 Meter = 3.28084 Feet</span></div><div class="t m0 x7 hc y17 ff7 fs4 fc3 sc0 ls0 ws0"><span class="fc4 sc0">X </span><span class="fc4 sc0">FT</span></div><div class="t m1 x8 hc y18 ff7 fs4 fc3 sc0 ls0 ws0"><span class="fc4 sc0">Y </span><span class="fc4 sc0">FT</span></div></div><div class="pi" data-data='{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}'></div></div>
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