Questão

A tabela seguinte relaciona o comprimento [i]C  [/i]e a largura [i]L [/i] de vários retângulos diferentes mas [b]todos com a mesma área [/b](24 cm[sup]2[/sup]):[br]      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XuyDeJdEjWSWFEXaUkZGlk52bkef3HX5IoVkRbKSvbKBioKqgBpRbV39s8aIZpdWo3a5To5uvJ6PvoWBgiGnEcLovfEzkyumeWbR5k4WKpZslitWb6zv2dTa5tkl2Qc6ODrqO8k7C7iQXLGuy24f3Uc8uj3veNXvPOt9fNchn2Rfqh+F7OvvEeAUaB9kE2xJsQwxC9UMkw0XiGDZTROJiFyN+kH9Gb0Wi44jxgslaOxxSoxOKkxu2TuVQrOfL1UmTfuATbrfwfiMI4cqD7dlDmd9z2E+onDUPjfi2JG8uvxHx98VrBdyFikX250MLTlYeuZU8+nespkzv84xl0uc166wu0CujK06VF0M33PddXOXiJcV6x2vRF3NvVbX0Hl95MaXJkwzx03JWxq3LVrc7gS2xrSl3E1tP9Bx8F5G56H7hx9kPcx5dKTryOMjT4505zzNfpbZc6g3vS+1f+/zuL+iBnYPRr6IGUp6eXD4+KvykYbXD0Zfvvk0Dt4SJwTfyU/qTJlP+82cff/po/Js0qfWz7/mNRfivlz++m6Rfcnye8qPhp/TK9yrDmtZvzq3198YoY/cgfyMakcfwjhixbELuJv4DIIDDTfNKO15unB6dQYEQztjOpMFkYHYSzrGbMvCwPKUNYvNhB1ib+aI4BTiHOLK5tbh/sRTymvG+42vjN+M/7NAgaCG4IjQXmF+4VYRb5FV0WIxJbFu8QDxVYnjklKSbVKOUlPSqTIiMkOyOTsMdnyTq5L3VKBTaFOMVBJQ6ldOU1FQGVfNVdNW+6ReqmGusah5Xste65d2nY67Llb3hh5Zn6h/1yDSkN+w1yjNWMl42qTE1BZ+77htHmUhZfHOsszKw5rV+rlNvq2DHclu0P6kg7ejsOMHp6vOiS7Grgyuw26V7tEeBp60noNeZ3YGeyt4r+y675Pn6+Un4bdE7vQ/HuAbqBiEChoMrqWkhDiFSoehw96E34oo3h0f6RqlQeWNRkXPxgzEtsfVx5cl5O5JTYxPCk3237tzn1uK036HVPs0+wMO6U4H3TN2Hgo4HJoZnZWSfTgn/0jZ0ZrcxmP38vryR49/PoEqlCjyKj528n7JyinZ035lJ848PrtarnA+oKLkQk8VqlqrJr62vu7jJcnLIfW1V+auqTTsv97dyNEU1tx5i+92SsvbVqu2lnb5joudUvevPjR4NPw4oZvvaW/PkT6n56IDYPDj0LvhD6/BG5HxXRO1U+iZxI/gU8U8+avuktpP59XijfXf+ia4UTAqAJw4BMDGdx6HGgByLgIgtgcANjj3tKMDwEkdIARMAbTYASAL7T/xA4ITTwIgAR4gCdSAGZxfhsE5ZRGoB11gAqxB7JAy5AhFQyegZug1nPNJI1wQqYh6xCiSAWmAjEdeQk7BWZoXqhT1Cs7EfNAX0J8wKphUzDMsDzYc24Yj4Si4djwnPhbfT1AkFBFWacg0T2nVaavp2Oly6BH0SfTfGWIZlhgTmSCmLCIrsYKkRuplDmHBslxgNWadYjvMLsXeyxHDycHZyuXPTcN9jceDF8l7ic8Tzgj6BHIFbYWYhJ4LF4l4igqIToldFI+W0JCEJLuk8qQ94d05L9u/o0WuUj5fYZ8iRclRWUOFTxVSHVNrUS/QCNHU1qLXGtGu0YnR1dXD6fXpNxhcN2wyumXcanLPtMusx3zQYtRy2mrBesUWZ8dqL+qg5mjlRHZOdil2bXWb8SB56ntF7iz3HvAh+Or7JZGb/b8HqgUlBbeHEEKdwyrCF3ebRZZFzUVrxWTHjsYrJRzbs5Dkmvxgn3ZKa6pl2kR6Zob2YZDZl33lyKnc/Dyz48iC+4V5xQElhqekywTPipQrVdhURlWX1j65BOpVr9o0uN8Ibkq+eeL2tTv9bUsdvJ1mD2IenX38rHutR6Zv5/OjA3eHSMPkkUujs+PcE2qTetPy7+k/vJg9+nnHXPuC2ZfObwqLJUvLP+x/XlheWNVYS/l1d/P+2Fp/Irz+EkAVmABXEAL2gQJQBzrBKPgBkSA5yAaKgI5BDdBLBEBIwFl+GuIq4i2cx1sh05FtyBWUNuoAqhvNjg5EN2LwGG9MI5YRG4Z9gpPG5eIW8V74BwRZQhENkiaKZpzWmfYxnSFdK70W/R04i33EaM84Cuep68QCkizpKXMEnHk2s/qy0bA1swdysHI85NzDJc01zl3EY8uL4+3g289vIIAReCpYKOQrLCu8KtItWiYWJW4swSXxRfKx1HnpFBlPWc0dEnLs8nj5VYU5xQmlF8qPVW6rXlQrUT+kQdX01DLUltRh1FnUHdZr1a83uGrYYNRkfNukzbTT7LF5r8ULyzdW09YLNit2OHtWBzFHdSdrZ3+Xva4lbjfdhz3WvAR3WnjH7Drr0+MHkVX8IwJqAqeCRSkhIVdDl8NNIwp3z0RpUfdGt8Wi4qziixKmEtWTjiZP7zNOqU6lT9tzYBq+T3oPW2Q+zDbL6T7qkDuWl3Kct+BuYWAx/cnmUv/TpLIHZ/eWq5z/cuFqVWyNVh3m4sDlC1eSr3ldV2mkb5q4ef32gTs2bex3xztqOqkPtB5huwaf1Dzd3+PVp/NcZIBp8NGQ88vJV4mvmUevjTmNr05UT7pPM8x0fTg8a/mZce7FwtmvIYsq3xE/epZLV4N+KW6vPxJgAO3mDSAOVOAd4AbCwUFwBtwGw/D5F4QsoFioAhpE0CCM4JPfgcQh7ZFnkF9QFqgqNB5NRb/BOMGn3QY7gCPjfuILCeqESZqTtHq0I3RJ9Pz0XQzxjJKME0xniH4kCdJ35ocsZaxJbJ7sehxSnOxcNNwI7lWeZd5VfiCAhd9AeYRlRbRFHcSCxPdLnJS8Aefd87KMOxTkXOX3KVQo9iitqEiouqvlq/drMmu5a1fozOlp6x8xeGOkaJxtMm6mZV5o8cXKzvqSLa1dmP1jR0mnbOcPrhZutR54T4rXQ2/RXQd9Jv0MyZUByED/oHsU0ZCM0Jlwq4j6SJaoBOpYjFHs5Xj2hH17Pia5wedUJaUqlSPtaDrqYHLGl8MemVez1nOcjlQdXT7mmHf5OKGAcuJBkVRxzsm5UtdTd8pEz+TBd7//+e4LmpVV1Uw1ibVTFx0vtdSLXsm9utTgff1Bo0zTseb5W/a3L98htAa2tbYTOwLuNd5HPbB7WPpo4rHEE0p35dPxHs5e+76D/defvx0gDMq9cBiivjw6XPPq3sjA66nRhTer49Bb7ATmHWYSTC5PfZoenXn6vvlD+cfDsxGfrD9LzWHn3sw3L2R+8fgq8fXLt5bFtCWj75jvnT9Sfmr+XFi+sOKxSlhtXCP/ovt1bd19Y/2jAxUVNsMHRGsAAHp0ff2rKADYfADW8tbXV8rX19fOw8nGCAB3w7b+Z9qMNYwAnOXaQH1XZsngX2XrP6h/5DH/bsFmJNrUCkeizRaOSuB/ABpY5I1Dn1Q0AAAAVmVYSWZNTQAqAAAACAABh2kABAAAAAEAAAAaAAAAAAADkoYABwAAABIAAABEoAIABAAAAAEAAAI7oAMABAAAAAEAAABFAAAAAEFTQ0lJAAAAU2NyZWVuc2hvdIdsPDsAAAHVaVRYdFhNTDpjb20uYWRvYmUueG1wAAAAAAA8eDp4bXBtZXRhIHhtbG5zOng9ImFkb2JlOm5zOm1ldGEvIiB4OnhtcHRrPSJYTVAgQ29yZSA2LjAuMCI+CiAgIDxyZGY6UkRGIHhtbG5zOnJkZj0iaHR0cDovL3d3dy53My5vcmcvMTk5OS8wMi8yMi1yZGYtc3ludGF4LW5zIyI+CiAgICAgIDxyZGY6RGVzY3JpcHRpb24gcmRmOmFib3V0PSIiCiAgICAgICAgICAgIHhtbG5zOmV4aWY9Imh0dHA6Ly9ucy5hZG9iZS5jb20vZXhpZi8xLjAvIj4KICAgICAgICAgPGV4aWY6UGl4ZWxZRGltZW5zaW9uPjY5PC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgICAgPGV4aWY6UGl4ZWxYRGltZW5zaW9uPjU3MTwvZXhpZjpQaXhlbFhEaW1lbnNpb24+CiAgICAgICAgIDxleGlmOlVzZXJDb21tZW50PlNjcmVlbnNob3Q8L2V4aWY6VXNlckNvbW1lbnQ+CiAgICAgIDwvcmRmOkRlc2NyaXB0aW9uPgogICA8L3JkZjpSREY+CjwveDp4bXBtZXRhPgqz8pNZAAAr9UlEQVR4Ae1dB1xW1fv/giKgogKi4kBc4GCI4kpx5N6ao8xtWlmO1H4pZpampv3TUis1tdxpqFmZKzfuTS7ACTjBwZLl4P88B+/rhV6m7wv3xfP4ebnrjOd87/We732e55xjlkwCKRIBiYBEQCIgEZAISATyKQLm+bRdslkSAYmAREAiIBGQCEgEBAKS7MgHQSIgEZAISAQkAhKBfI2AJDv5+vbKxkkEJAISAYmAREAiUFBCIBGQCEgEJAISgVcZgch7917l5pt820uULJlpG6RlJ1OIZAKJgERAIiARkAhIBEwZAUl2TPnuSd0lAhIBiYBEQCIgEcgUAUl2MoVIJpAISAQkAhIBiYBpI2BmZgb+sShbdYvMzc3BP+U6p1EfK/vqPKa0L2N2TOluSV0lAhIBiYBEQCKQTQSSkpKwb98+lChRAuXLl8fhw4fRvn17WFtbC+ITFBSEbTu2w8LCAl07d8HJ06dRgMjOhaBAeHvVweOnT3Hu/Dk0b9YMdWp7wRSn55OWnWw+NDK5REAiIBGQCEgETAkBtsrUrFkTa9auRWhoqCA6BYjYsAQGBuLL6dPRq0dPvDt0mCBEBw4cQFxcHN5+8y18NnmySNexXXusXLVKECJxwsT+SLJjYjdMqisRkAhIBCQCEoG0CKjdVHxNfVywYEHY29vBwc4OT5OfwdrKCoUKFBAWmhOnTsKtVk04VaiAAnSOHV1s8WnTpg0KFy6MmjVqoJS9PSo6OaEgXb99+7Yom8mDuco1ptTJWy2KdGNp8a5InSQCEgGJgERAIpBFBJ6Smyk+MRHJtFVcU2FhYXj27BmcmKQQ2YmMjEIEDbGPiYpKKZWJCu0VKVoUjx49wlNK+yKW58UqUlzGU0pXyNISBc0LIJHqSUxIRCC5uGJiYlChYkWUL1tWECfWwYIIUaFChVRlZbERRk6WLtl50WgjayCLlwhIBCQCEgGJQCYImGKcSCZNyvJlxUojiAdZZh7FxOL+/fuwIgtNmTJlhLXlIMXhMHvxaeKDUjTvDMfpMGa8XbR4MWyKFMGQIUOw9tdfQbQGHSlmh8tr1rgJDuzbj5EfjRbWnTZt2iKBiRPl5euxRISePXkidI2PjyPLUDL4XwKVe4/Ik03x4ihLOoTduonjx4+jaJGiaFi/PmxtbfHw4UNRThGq25LIktKOvLiXZlTpCwqngp6VCgx5pDojdyUCOUegesUi4qHPeQm5n5P/D6Tz3yP3lclGjaaot9Q5Gzf4JZNKrP8LoJYnFWTCERkdLawopUo5AM+S4X/oIEJCQuDu5o56deuK+Jq7EREoTOTHnlxOTCxY+F5z/iiy5rDFh91Sd+/eRZnSpfGErECKsHsq5MYNQWoqkDuLLTOPHz8GvQBT9onscDnKeX4vctlPmQTRlvfZOnTz5k2yMCWgSqXKwlV24MgRXL50ScQLsZ6cj8kXkzThMqN8hpCsTCooyY4hkJZlZIqAJDuZQmSwBLIzMxiUGRZkijhzg0xRb2PrrCWyoxACJhdMUK6HhmDv85FUPk2aoESx4rj34D6ePn1G+8VgRQSG42cYIxZ9H2hq/MQ+lc0k5XkGsTGjIOZkPsfX2Aaivq5vn3Op04lSUupX6ouMjMQDIlpFSEcHImE3iFDtP+AvXGctm7dAcbIKsQvO3Cxl2DtbjHIikuzkBDWZxygISLJjFFj1Fqq8aPRe1OhJqXPu3RhjYM1WAB62rBburA01N4sxdFbrqhWyw1aPizQMnONhqlSuDO86dYXF5EHkQ3JNOaSy2LD++oiNul2p9tXEhPdZ1CQm5UzK37TnMzpWrqnzq/b53rGwrhzvczv8rrBSVSXrD185RgHST8hC5O7mRoQo82UfRGFp/mSF7MjRWGlAk4cSAYmAREAikHUEJk6ciH79+ukysMtk8ODBcHR0hKenJ5YsWaK7JndSI6C4mILI1cMxOM/IsmFubgZnCvqtSD8WjndxKl9BR3T4HBOHbBEdzqQmJbyv7zi985yfRd/1lCvp/lXryu61Sk4V4VHLTVitClDgtJ2tHR7FPkJ4eLgog4OelVifdAvNwYV0A5RzUFaWsyRQkJOVdeEspzd2wnsRd1HSobSxq8lX5SckxJPf1TpftUk2RiIgEcg6AuyiGDNmDJYtW4bevXvrMi5atEjEbvBEdcHBwWjRogW6dOmCUqVK6dK86jsKUeFOfZ+/v7DeNPPxEfE27kQE2CKmJglK+vyAm7otbA10r1ULNVxdRXvZCnTt2jUcP30StT084UExSWkthjnFINctO6uXL8SG31bkVF+D52Oi08S7Mi6eDzB42fm5wKuXgzBrmi/iHsVqopkimE4TmmRNCf6ikyIRMGUEtm7dKuItJk2alKoZLi4umDVrlpicrk6dOuIL/tSpU6nSvKoH7K7heWoCg4PwiD76i9Kw70YNGggyyDMbK8LvBzUpUM7nxy23k4OVeXg877sS8Wnm0wyFaVQXxxBFU3D2HbL6MHYvg0mukp3165Yj/O5t9B34vmbuGVt0Nm07Atca7kbXadvfGxFy7bLR68mNCmq61UbbDt3w2YQRuVFdhnWkNaNnmDiPLwYEBKBTp05iWGbr1q3hT191WpftB67BvetS7D8RpnVV9ep34sQJMYokgkarSDEcAn369MGKFSvg4EAjhFTSrVs3eHl5iTPz588XI28aN26sSvHq7YqYI/Iccae9c89uBJHF6zF13pbWVnAsV04EGptRh8+d+6v9o/l8aKRWtWpV4UaTGRYiAsRD2rdu24YTtIRF0pPHz/HJ/jOUa26sB/fv4aspn2DH/rOptExKSkRCfDyKFS+R6jxHaEdHRcLWzl53ntlubEw0bCga/cGDe2TyS/lPxtYFNvupXWMxnM6mmChDXTaX+4jSFyLzmbmY/MgS5cpXpAB0iginMrJTByvG7SpewlYwUz5Wyi9GOj6kiHlF/zu3b+KrqeOxdOWfnEwnrDv/R7AuXER3LrOdtHVyeqUu3nJ7mSlzW6IosE3RQV+5zJQf3I+AfckXJmaBDw095LYwmy5a1EZk5Xq5LCXgrHadBlj0wzfYtWMzWrbppK94o55Lz4xu1EpfsnBfX1/REWzYsAELFizAyJEjcebMmZcsNXeyv8xXVe5o+N9aeMr7/v37i2G0pqj/f1tkOmfmzJmDGTNmYMuWLfQuTnmHmI72htP0cUISkmLiYZ1cELZJFmhRo54giJaJFjC7G6erKFctD7patbvDtm8OYHYpVhbmld0RHxkPhD9CshVZeKwLooB1oZQEWWyCwcjO3l1bEXjhLAYNHUGBRnfw959+ePeDj3UkwO/XX+DmUSdVp/rjvJk4f/Y0nnAkP3Wu8xauEYTj15WLcebUUUQ+fIA7d25iPp2/eiUYM4gssUUhOuohTh4/jDbtu6JGLU+s/GUBBTTdx68bdpIpzIJIxSfCB1qCSMi+PdvRuGlLzJm/HMePHhCEo0YtD8p/SJTl7FwVfmuX4Y/tR4XVJSt1cJ2sG1s1SpUqg+PHDmDY8HFkri0sdKzj3RC3boYh4MxxDB46Eh/7TsPypd/j7p1bmP/tdHTp/haatmiDCWPfRanSjmDsvCjP1K/mC/3Tu3f66qxbrxGmfPoRggLPoVXbLti6eYPAfNrXP+K7/5tC9+RfjBjzKT4YNeE/xTIe8+ZMg4trLRzYvxNzF6zC33/8hpXLFuLt/sPEuauXg/HFjLnYv2cHDh/YjYqVquLXjbvIj0oPGkkTwvanH2fnCdlRm9E5NkDrwuSzQ4cO4C9iDtRrRovqjRs3TsyRwfNfaF0OnLqBBWtPo4SNFYb29IS3Wxmtqyzw5QUPef0fU5F9x0Px27ZABF17gAYejvB99zUULZx6pJPW2zJ+/HisonWU9u7dCzcaZfPKSuITRGw8iQvbT6D27ZKwj6a5bqgLTzY7nzLCm4DhDl2f8Hgp5Vp6+/ryZeVcVstLL536fFbqU9Ko86W3r6RVtgWIBbryAbGfpwXvIKRcHCxbOcGxd32YlbBSkmW6NRjZYQKwdNF3iE+Iw12yYlSq7EL+NeZmBYQSJ44fJHNdBZ1CB/btxPq1y7H70EWw1aNvz9a4Ti6emOgo6jy/wU7/8+BI7QFvtsOcr7/Adz+uxJoVP5Gl4gEWLduIwwf34r1Bb6AzEQcuo3/vtti25XeM+d8XqN+wKenyLVb5/YMPRvvi7Z6tsGPbH+j11iCsXb1EuNL+3nlKWDTYSrR6xSKhV/OW7bNUB7d18x/r4E7krV3H7mSVKSyIxc4D5yn/IlHusl//xqb1q/H9dzME2RnzyRf4ZfE8jCTiUdWlBr6ePhElbO0xftJXGDp8LJrUrYRmLdqSa6i7DqO0O+nVyXmOEXHpP+h9Km8GGlNZ2//+Hev/8gfHSK0i8pKW7HCQ+JgPB2DBUj+4e9bFh8PexMH9u0S6xQvmoIxjOfy5/Rh8P34PC+d/jXWb9ghLkU+9KjRJVCBq1PQQ6pUt5ySIFluB2JqUm8KkgX/z5s0TgZC5WXdO6mLL4YgRKW4/Jj5Tp04VLi1TIDrcXnZj9W5XHWu3XMT4OXuwc2mfVAM6coKJMfNs3rwZBw8exNGjR/Htt98asyqDlR3xMA6jpu9E7Rql0KONK5HLUzQ5mwUmvf+aweowdkFz587FypUrsWPHDrFUAcdc8DPOMRmvkvAaVE+j42G/PxZNAh1g17s6zGiklZScI5D8mCZC3H4dz7ZGwbzjYzyztYIZs6YsiMGevtJlyqLHmwMpaHUCuarOCReSuv6bYSFwrf6C4bMlgS0gLNyx7jp4QezP/WaqcCsx0WFp0rQV2AIUH/eIJiKyQVkiTIUKWaJKVcH14Fm7nnCrODlXFi4rzmNFEzFxDI5rjZT6anvVx85tfwqywyOI2MJkR+P5+RcbG8NZdJLVOrZv2STKYQtTlarVMeKjibReCJkqyR3F7WQdK1Vx0emkq+D5zp6dW9CPyAkLu+OYPGz5a0OGZCe9OnltE1siTmx1YangVAketb2FlYzPRUdHivPqP4EXzwrdarmn+NZ/WLxOd5ndVF51U+5N5SquuHPrhs4ix+1j96IijCETp9CQq0Rwqymn5TYDBHiuiQEDBuD69euiQ8ggqaYu9evshv5datEaOsmYv+okzl2OgHu11PEaWlGYh7EOHz4cTHiU2WS1oltGevxzkF7k5Fr+eEgDgW3rRs4oW7poRlk0cU1xbbMyM2fOJIv8Hbi7v4iDXLNmjfgw0YSyuaAEu0xv3LiJq6fOwZPcL45koSv0RnX69pdk56XgT3qKYvcTER9EfVAWSY5Sn8HIDhfIDzy/yAvriT+xow49nvznihSleJo95L5RJJGmmL5BhIhnULwUfEFEXXN5rjXdhUWByY/6P5R6XylDvVX756sT8bl5M1RcTln67EVKXrVVLepy1fvqNLzPsUO8MFr3Xv3EpRth18VW/Ye/5NMTfqEFBZ7XXeZ2xtF02xlJenWmrUetd9r2KuUXtSlO03YnIjjoPBgflgvnzgjXnjp/RmVzHrbosJhShyIUzqM/sbGx6Nq1q4ghYRM/zyBqKmJRMOV5trZMcak8ecKWW22Kn5+fGPXCLixFuPM9QtPXV6pUSTmluW1MXFIqneLIDRIZTe9Usu5oVUaNGgX+KcKjjV514ckB2XWaQGtYWVqQq4VmO6b1GaiDTr9PeNUxy1L7H9MoNfrYSiZzTuqeO/PcBkOeA2N5pFFxCo7lOJzjR/xT1c6un/sUCKtI2/bdRPp5s78Ubqw5sz6noYq24PMcVMsdL0vg+X/RqHFzYSnhjpXN/yxpt0xulI6Xr0dRXI8iHJ/DsSUsz8i0yDFCiijrgyh5s1pH+049sP7XZfjdbxWuXb0krE+WZDXisp9SsDOLWqcCtFoskwi2sjBO7Wgk09HD+3U6cztbkBuNxX/vPyKNOFD9Sa/OFJ1T6uTk6nqZPCptUxWFqtWqC+vYTAqavkLDyDnWJzjogsCV83PANgvjrM6vLpuv8+g6tmKVLlOOD6VkggAHyzKe69evf/48RIv7lUk2TVxe9dc5/LXnMjbuDIJdcWt4Vn8R1K4JBVVKDBw4UMzXwS6sw7xAIsk2GtHBK0BrWdo1SSFii9adwR+7L2GQ72bMXXlCyypL3fQgwC79mjVroHHDRihsU5g6Zz2J5KlcRcAglp1hA7uJwNqvv1sqRklNmfQRFv68PlVDGjRqijmzJuvOVXOtKQJ12UW1atkCjPlkinCV8KigIe+OxtgRAymIty2uXLqIb+Ytw+mTRxBw+hgRi2ARvPzHxl9FWYsXzKbA3M44eeyQGF2lzJfDBIT1eEwMu1yFiujTbxiOHNqHswEnRcwJjx5iV80yiqNhWfnLj6RPnyzXwRadPzetFTEt7L75YsY8nKC4mX8DTiCC5+7xaYl1a36mL/gkERPUd8B75Fqqh3EjB2HGN4sw4J0RQp/hQ3qK0Vz1GvqgW8++oiMc+V4fEbicduSavjqZGG7asEbUyVteS4Xbvp3il2q6ecKPCBm7nZiUKVYo0WD6w4HL48cMQ+fW3iK4+dsfVohAaiY0HCTO253b/0LI9cvYu3sbboReEy4rDjav7VVPzINwiQgSB4rndryO0gZlq7ZGKee0tuVJ1jZt2iTUKk0L8Sly69YtMduscqzVrZNjcUyatx+ODkUxYVhDWs9Gu29wnr+EfyzKhxHPY5LXz2lm97Zi2eIYO6g+xUVdgP/JMNSuXhpjBtbLLJu8riEE+L3J7yN+3swiafVws+Asx5VoqBn5ThWDLATKw7yL0ARA7PLgVVC5g1cPA1dQY1L0P9/pcKleSzkFntSPXVppZ+Pl4c8cp5OTmY2XLZkvOmkeXcRf0TziyRjCDzUHV3PMUVY6W37pMjaWli8iyCNo5BoP7VYPPb9/LxyTfUdCHUej6J/dOpV86W0Z4zj6qYeep5c27XluT/vXvUTwuBKwnDaNcizXxlKQMP6Wn0V+Towhj+Ifw9qyIP1fNyzRMabOxsCByzSmznz7GGtjjMIypt6miDXrbMi1sa7RauShoaGo7+0N6ySaCXniQVjF0/QivvUpZsdgzhRjQa3tchOfIuHnfxF/ORLm833wrIKNIJK5tjYWz2ejxHZwbI0+osMI8tDqubOninluFESZzKQlOnyNyVNOiA7n5dl0OR6FO3BjER2uh18ajmWJvWfxC5cxUhMdLsOBhq6riQ6TsyULv0VPCvbWJ9mtU18Z6nNcd06IDpex8Puv8c57H+lGZqnLlfv5E4Ei1jQ/lYGJTv5E6uVaxa8UYxCdl9NK5s4MgUTqe4KCA8VCl6/a6LPMsMnr67lKMx3LVsC0WT9iB41kMpYEU9Avx/twHMmOrcarx1j6s5l99LjP0KJVB2NVYZByOQ6qjncj9O4z2CDlyUIkAhIBiYCpI8AdqjOFTdStW9dgazqZOiZa0d8gMTvZaQzPwJs2diQ7+TNLyy4yjj0xZUnPMqalNtWtZzrzfmgJN6mLREAikH8RKEST49agZQ5YjOVKzr/oGbdluWrZMW5TZOkSAYmAREAiIBHIGwR4aZJzFy4g/N49SXTy5hZkWKskOxnCIy9KBCQCEgGJgEQgcwTuEck5euwoTXsSmXlimSLXEZBkJ9chlxVKBCQCEgGJQH5D4CkNoXMsUwZ2NF+cFO0hkGHMDg8XliIRMBQCWR21Zqj6DFGOKerM7TZFvaXOhnhis1aGKWKdtZblXary5cvBkebP4rgdKdpDIEOyExiS8fIF2muO1EirCMh5dnLvznBHZmrBkVJn+XxkhIDWyRlPGZKUkCiWzVGmYcmoPfJa7iMg3Vi5j7msUSIgEZAISATyCQJMxCKjo+B/8CCtIPAgn7Qq42aE3b2Flds24PjFAKCgdtdtU7dCkh01GnJfIiARkAhIBCQC2UCAF1uOj4/Hg4cPxOS6WrBCPaGVDB7FxyEuIU63XIrSJJ7F/8mTF+tDKuezs7WnNTB7tuiIE4H/IjzcNBZ+NUmyw7Mjs9mQhRcX5ZsnJXsI8DIRUiQCEgGJgKER+OaXY3DvuhQPoxIMXbTRy+NZjxWyot5XKuZzHJPDrirlV9CiIOxo/rhGtOhnyZIldfmVPLm+pUDp5VvXY9kWP0xePAdfr1qAZ0+fcCAfIh7eR49JwzF77WJQQ3gyoBfq0YS25IcjSw1Ft1D7xNaCrDYWlI6n9Ob0z604ha2LIIn63YTEBDgUp4BsdTkvStTUXoYxO5rS9Lky5/49hXWrl+LTKd9gxhefYu2apdiy8yQqVqqqRXU1qxMvGspLV7zRu79mdZSKSQQkAqaHgKnFiykIszVk9+7d8PDwEIvI7vP3R23aVxbt5Xl09u7fj/A7d/D6668jMTERzyjz4cOH4ebmhlJEdBYvXYLXiPTwcZ7hQMTknW79aAXcpwi9fQOfL/0GkbR+pU0RGyzfth4ONFrMkgmMiuckEnHxp2HzRy+eQR1XN7hUqIzTwecRnxiPR0Ro2tb3wd+H9sCGlhfq36Y7nlLZfrs3o0fzDjBjYsTChIdJkUbFpCw7N8Ku4+vpEwXR4fW03h/5iVh4VKPYalqtPv2H4VLwBbE6uqYVTUc5ZSXrdC7L00ZCwBRxlzob6WFQFbvxn2C8MWojPvpqJ67diFJdMZ1dtujEJcRj06ZNwmoTGHgRdyMiRAM4Fuezzz9HMnkUGjZsiGLFiuE3Pz+sWbMGNWvWxLz58/Dn5s3w9PTEvO/nk2snPG8tPM/dVLfuh6OQhSXsipXAzhMHYFXICl192hIpeXFfePHu+X6/IPjGNQxo1wN1XdwRHHYNK7dvgHcNT8TGxWLS4tlo16AZgkKvwm/PFhz69yQu3QzF7lOHEBFJcUoaJjlKS02K7Hzx6Wh07NJLt3CovmUVomlCpwTyVaolNjZG+Cj5mloePrivPsx0X0kfTcFoiuirT7mmb8svXl7VXC18jsvhLwF2yykSRyu/p22Lck3ZRkU+/I8bT9GTt4q7j+tQzit5R4z5FDO/9BV1K+e0vg0ICECnTp1ga2uL1q1bw5++vtQSFRUFZ2dn+NGLSIrhELh69Sq6du1K5no7gX9gYKDhCjdSSTzJW8eOHVG8eHHUq1cPe/fuNVJNhiv23LlzaNmypehMfXx8xOrZhivdOCWF3IrC59/7k+WgEFyc7XDs7C3jVGTkUnldwkb1G+DGjRtiMWlbWzt4koWGLRa8inkiWzjatEF1V1c4kBWnkGUhsbJ5fe+68KpdG57u7vD2qoOqVavh8uXLKf1/Xrl3yNpyj1xWi/9cg/fJyhMWfgsb9m0hwtIUTIAeRFM/GZPSj92LeojLN6+jW5PWqFDKEaXsHWhxdnPUr1Gblr7wRH1XD1QtVxFVyzvD28UNpy6dQ7PXWmDWqMkY1OVtONiVNPKdMUzxmiE769ctR/f2jZBAzPpy8EWMePetVC28fvUSDu7fhbYduuvOK75VPhFDZrqBb7XHz4vnoiuVs3TRdyLdzC8noEndSpjsOxKNvJzgt3YZLp4PwNgRA7Fm5U/o0rY+Br/dET/9OBuzpvnC08Uet2+F4fgRf7Rp6k5kYAJCQ65i6ICu6NWlqUjL5dwIC9Fbn045PTtHD+/HB+/0EtapPm+0ROj1K9i7ayvaNfcU+r3TrzNeb1Qd/xs9BD//NBcdW3mjoVdFoW/a4pjkMEbf/t8X6NGpCVb8/ANuEdN+b9Ab6N6hEaZ9/jE6tfZGi0au2L93B3p29kHjus74cd5MXVG8snx5WrRuw28rdOe0vuPrS/eIvp74y4k7spEjR6ZSecSIEQgJCck7E3IqbfLPwYwZM0Q8wt27d+llXhVTp07VfOMmTpwIa2trMOkZMmQIRo0apXmdx4wZg9dee40+eu4LnCdMmKB5nXcfDRU6/m9IA3zQpw7quTtqXuf0FDQnwmNTtChOnzmN5k2bplhnnlstHtOK5sLzo1gxiMjwR6SZmTksChTEE9oXDIe25iINmU/EVuUvSq9iA59na8yXy+dhaOe34FXLi9xWlni9bmP8ezkQIeTaukMf1Xce3BO1cuwRfxQnPE4EOG6HfkwMLDh2h9piQbE6Vs/jdixoW4DaSxkAjpXlH7c7r0hdNnDjNmlCer45EPyghVy7gspVXVGufMVUep08cRiW5LoqQWxbnxzy30UR8XH46OPP0aNXf517ZuTYSYJAVa1WA5u2HkGbdl0xd/aXcHGthQ9H+6JGTQ9R7rsfjMPQ4WMFe+cHuF5DH1rVuyHdyyQ4VayM9p164M7tm5g87Tus+m07zp89pbc+fbop577/bgZYH6730aMYrKXYo+Yt28OZ4o2iyBS48JcNmLdoDf7atA5VXWpg96GLcHP3wrYtvytF6LbszmO9vpg+F4OHjsK2v39H2XJOggzydOX9B72PvUeCRNu307X1f/nDd/Is/EGxOmpxLFteL5lSp9HKPt+XDh06YOzYsWI+i2bNmuHs2bNgXzrLunXrcOnSJdFZaEXntHrwO2HWkiPoNNwPjfuuwshp/yA6ll4yGhcmDGxNs6QARkdHR5OwOKxevVqQsitXrmDAgAHYsWOHxlGG0Hf8+PEC58KFC4tRPlpXOimJgl9JrAqlhIAqW63rrU8/fr6tixbBbYrLqVixom4kU5UqVeDg4IAfFizAPv/9uB4WiuRnyTrLOcf78PuJRdlPVrmK9NVlrHM8YOezJbPFcPjLN65j1eZ1KEbxOm+364k3WneFj0c9eJGFxrlSNaGCQ8lS6ObTBl8um4+1236H/4mDFItsSWQnZUg5kxsOzGZhi48FBy3rE4UE6rumgXMpLdCAIqyCc+VqCL97mywpV9Cle2rLzq0bofRlWSpdTdniw8Rl9szPcOLYIdHJc2IrCsJlaezTEtVca4p9dufcJnbL4liuAn35pbiVzJmxqoTJlyJcTnknZ1QiHYGUh0RffUr6tNuI8DtEkE4jOPC8uMQExa6kg9gvUtSGiEoF8YBVIaLH4lm7Hn0UmMHJubJeN9OB/Tvx2dQ5Ii2vIq+sJF+Evkpsbe11AdsVnCrBo7a38EFzEHc0mS/VYk+YHiSiaArCXyBsuWHhFwtbF9ilxZ1CWFgYxo0bhz179uCdd97RbHMOnAqD3/ZADOjqhphHSVi75SL2HAtF19dTnimtKj558mRBIplQ3qGOYNcubT8zbBlhEty/f39EUNwFDw2eM2eOONYqxqxXo0aNwNYztu4EBQXhyJEjWlZX6PZ6Q2d8v+YUvl1xHK1fc8bhMzc1r3NGCvJ7vzEFGasDjG1sbDB50mfiWUpISBDu3A8//JCMIAVEumFDhwoLCL+j2NpsSdYQfkflBd9hYjJlyBgKIibyxTqQTqwPBbgSE0tGa+8meJZM18iLIoSIWseGLeDj2YACkhNgTUaFIlZWaEAuLNBxXQpYdq9KK7nTl1qbek3wuldDKkc1dJ2/4KgOrYumNGQyE3DmOCLC76IWWTTUYmdfEhkNl2YiMZxcRF179MWbbw958aDqYZtjx08hS8hG/DD3K+EyGz1usrqqVPvJ6pB11ZV061OlUe+y7hyDU8PNUxATJidly1YQSdTuOPW+On/afZtixXGWgsQUuRR0QcQl8X82tajL4/kg0gqbL3lUlikJj4Lo06cPrl+/jiVLloiXysCBAzFp0iRUq6Zt0uBTtwKWftlBfCFdvJoSMxZ+P3WMmRbvBVvT2rVrh6VLl6JXr1745JNPtKimTqfY2Fix3717d2GFWrhwIT7nAFMTMLcXpQ+WH374Ad26dcPgwYN1bdLqTrWKthjWyxOnLtzBVz8dQa2qphHDkRZPtl7u2bcX9by9hVWHO/cUN1RKykJk0ShXrpxwL1rTO7NIkSIUP5ry7uR9ZZmIorTP1g8zyp4Xwm41tuTY2hSHLQ0LL0Fb3Ygp6g/ZLSXe+eq+kfqNYhTWUJridXhbgNxyIg1hwPvcXpaCZO3hwUGpRF1OqgvaOtCUZYetDGcDTmLewtX/QalGLU88pIArZstKh/6M/YYkT2jLrh/OX7mKC/7cuEYEmLHbqaRDijVIPRfPKXKJDRs+Dp269kYZx3K6umwowp7LvnblkrCOsBVGsQbxc/uEfLaKpFdfIrHl0JBr8GneWkkqtk7OVVCT2jBt8jj8b+I0xERHC0sPl8+EQzGBpt3yy5mvp5W27bth3Zqf4e5RFxWp7I1+KzF+0lfPy3qRXp2fiVvastiSxu4wUxHuxDhQlv3neynglINPz58/Lyw6HDTL1h5+abF7i9P07dtXU037c89lfPrdPjSpUx6v1S6HgEAetaEpFf+jTDQ9q/v27cO1a9fg7Owsgn3t7e3BQcuVK2vz2WFXGxP9Ll26iPa0bdsWPXv2FMSH3RNaFHZ//PPPPyJAmYOT2XXCnSvHoGlVZwXHUf28MaxnberkyeVRIPUHl5JG61sOvm/TqrUgKo/pXugVeh+nIsyq/7z8vKW6preAXDrJRE2fqPTVXVbOcR51PuW8LmGanbTp+XJmedIUkZuHmnkquZNn68fX3y4WL6m0ILDLqCi5e65cCtRd4qBcluVLv0eTpq1wjqw7bZt5gGNWwiioeOvmDSLwmNMsXjAHkTTDJQsHO3/z1SQ0b+iCWpWLiSDlwItnBWvlGJqPPuiHEe/1EfFBp08exY6tm7Bpw2oRALx6xSJRRotWHfTWx3E5wwZ20xsHw6Ofzp87g7e6v45VyxeCh3+fPnkEAaePCVfSmVNHRWAyV7B4wWwwKTtJLrljFCzNQdVq6fnWQLD7i4OUx4wYgG5k0eL28fw5ERF3xXY7xfpco7bylsv2+3WZcIn97rdKV9SloPPo0Lmn7ljrO+yWYMK2fv168ZxwR+zi4iI6saNHaZ4I+nl5eWH69Oniy1hr7QkIvCtUGvyGB5mSU7RLevyCnGpNX9aHh9l609fuoUOHhHrsKixfvjycnJy0qK7Qib+yOabrt99+E8c8Oo9jLrSsM7tEOACfrZUsf/zxB6pXr65pnYWiz/9YWxU0WaLDTeAP3XTjUThB2o78+TF/q8TExODMvwEp8YPqdAp5yCszD+utiFov5Zx6q76u7Cv6K1slvXLM6ZS0yjWNbs2IieqlgMxSc2sh0M8njkIJmuhowJAPhXUmPax41NCN0OsY/bF+txMP0y5A/kqOGGeXUWEyx6UVnn151Pt9MW1WClFigsBk4g7F8IwdP1Uk59FYpcuUE0PE7XgYnip2R12evvq43u++mYrefQaLIGN1et7n4Ys8kqpUace0l7J9zATx7p1b4CDjnEjA6eM0CmwEft9yWGcty0k5WcljiIVAOYaBX/5p5dYtwoC+5BXhTo5je9jd8jJijC+1C1fuYczMXbgVHgsP11K4EvoQr3mVw5zxLV9G1VR5jaE3W9E+/fRTERvFs8ROmTIFnTt3TlXvyxwYQ+cLFy6A3VhMiJkg85worVq1ehk1U+U1hs6M8+jRo0VcFI96mzZtGlq0aJGq3pc9MIbeL6tTZvmNrXMkWYNzKqzb/YcPERQchFo1a6E4xffoutWoRCRPPAireDNY+9bnCN+cViPzMQKJNGrs538RfzkS5vN98KyCjXAXlqB3UmaiCbJz4thB1HKrDWuanTEzGTdqMI0+Ggk3jzqZJdV7nYdhj/mgPz72nSYCd3lem03rV2P0uM90Qb16M2bx5N9/+iGYrCVj/vdFFnPkTTKee+iTj97BhM9m5oobyxBkJ7eRMtYLlj8vImMSYFvMOLFSxtKb8X9IL3UelWVoMabOPE0BW3W4DkOKMXU2Fs7cfmPqbUh81WUZW2cd2VF/+2fjeWFywz8lxEKnuyQ7OigMsmPqZCc7IPAD9RvFqnR9ow/0TSqYWVn8hbeN3FsHaAQSD3Pn0U+Dho0S28zyZuV6ehalrOTNzTQ831CzFm0NYmHKit6S7GQFJcOkMXbHYBgtU5cidU6NhzGPJNb/RVdHdv57KUtnnlE8JFsQnz15Kj4GGGMhkuxkCb8sJ3oJsqOpAOWsNJgfojf75nxoMbukOlJgMv+MIfpcZ8ao52XL7PXWoJctQuaXCEgEJAISAUaAAvDYzc7z87Rs3gI8VF2KthCQDkRt3Q+pjURAIiARkAiYGAL8EV6K5k1jzwHP6aSz7JhYO/KzuiZn2cnPN0O2TSIgEZAISARMDwEmNzxCkYP3eZJTXYCy6TUl32osyU6+vbWyYRIBiYBEQCKQWwjwsHUOUOYZlnmyQfOCBfRM45pb2sh60iKQIdnhoFIpEgFDIWCKpl1T1JnvlynqLXU21P+0zMsxRawzb1Xep+ClVA4ePoyGDRuiQoWcTQmS963InxqkS3akGS5/3nDZKomAREAiIBEwPAJMIHlGd3NzM4RHhIvZr1+srmj4+mSJ2UMgXbKTvWJkaomAREAiIBGQCLy6CLCBgNfIatOyFXgxUWk909azIMmOtu6H1EYiIBGQCEgETBQBYd0pUUKsy8cLFlsRAZKiDQTk0HNt3AephURAIiARkAjkAwTYwnOZFsndtm0bHtLSQFK0gYAkO9q4D1ILiYBEQCIgEcgHCLB1x87OFgm0DuKVK1eRTGsYSsl7BCTZyft7IDWQCEgEJAISgXyCAFt2HOxLogstlOvh7g4zGo6ebNhl2fIJUrnbDBmzk7t4y9okAhIBiYBEIJ8jwNadwrSw9dOEWNwvGA8Ha5rGxcoCKChZT45vPWEKGulmZsE2muzjKMlOjpGXGSUCEgGJgERAIqAfAe6SHzyOw6FiN1Fr4WO4BMQgWfpS9IOVxbNmiUDSlQcw87bnycSymCslmSQ72YJLJpYISAQkAhIBiUDmCLA7y9bWDi07tEYh+3t4mpS9zjnzGl7BFEQWC5g5wsyjJJJtLWGWjcFuZnRDspH8FQRXNlkiIBGQCEgE8jUCkffuGa19KfE6kugYEmAiLqmKK0FrkmUm0rKTGULyukRAIiARkAhIBHKIQIr1IXXnnMOiZLaXQEBadl4CPJlVIiARkAhIBCQCEgHtIyDDpbR/j6SGEgGJgERAIiARkAi8BAL/DyJTwurXoYGLAAAAAElFTkSuQmCC[/img]
Determina os valores da tabela representados pelas letras a, b, c e d.
Representa graficamente os dados da tabela
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Information: Questão