IM 6.4.5 Practice: How Many Groups? (Part 2)

Use the tape diagram to find the value of ½ ÷ ⅓ . Show your reasoning.
What is the value of [math]\frac{1}{2}\div\frac{1}{3}[/math]? Use pattern blocks to represent and find this value. The yellow hexagon represents 1 whole. Explain or show your reasoning in the applet below.
Use a standard inch ruler to answer each question. Then, write a multiplication equation and a division equation that answer the question.
How many [math]\frac{1}{2}[/math]s are in 7?[br][br][img]data:image/png;base64,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[/img]
How many [math]\frac{3}{8}[/math]s are in 6?[br][br][img]data:image/png;base64,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[/img]
How many [math]\frac{5}{16}[/math]s are in [math]1\frac{7}{8}[/math]?[br][br][img]data:image/png;base64,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[/img]
Use the tape diagram to answer the question: How many ⅖ s are in 1½? Show your reasoning.
Write a multiplication equation and a division equation to represent each sentence or diagram.
There are 12 fourths in 3.
[img]data:image/png;base64,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[/img]
How many [math]\frac{2}{3}[/math]s are in 6?
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAdkAAACHCAYAAABatCMxAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAACFlSURBVHhe7d0JfAzn/wfwj9yJOHJJhbpL3KWtK8RRKtW66wjqiFLV0IvWrXHTqqtF6z5bElSLomgJLZpScZQgIkQil5xyZ//7jFm/7f4T2SS77ez6vNt57czzPLs7eczO95mZZ54po1IDERERGZyF/EpEREQGxiBLRERkJAyyRERERsIgS0REZCQMskREREbCIEtERGQkDLJERERGwvtkiRRI/CwT4uJw89YtWFhYo3ad2nByqoAycj4RmQYGWSKFSEtJQti1v7Fx7Urs/fEIomLj5JxHGjZ9CUNHj4dvHx94uDnJqUSkZAyyRApw73YEVn65FGvWr0FCchbKO7nguTp1UNmjMvKzUnD54lXciboHlYUF+vm9jwUzP0G1yi7yu4lIqRhkiRTg6l9nMGyEH/68eA29B4/F6OH9UePZyihXrhxUeVm4G3ELc+cGYN+h47BzcMHcRSvw7uh+sLLgCWQiJWOQJVKIw7u2I9O+AXp0e15O+aeHieGo414PseqfbOeeY7Bh9QJUdnOUc4lIidi7mEghXuk7qNAAKzg418Kw4S9L8w8SriEnO1WaJyLlYpAlMiFuFZ+RXvNVZcBzUETKxyBLZDJUCL91QZorb+sOK0s7aZ6IlItBlshEpMbfQND3F4EyZeDZvD4qOJWXc4hIqRhkiUxAbnYaVi/4HPHqeZdKtdChTXs42lk+yiQixWKQJVI4VX4ujv/8Pdbu3Ks+iLVA51f7oHP75nIuESkZb+EhUrgbV85j6OAhCLkUhip1muD4sSOoVpkjPhGZAgZZIsVSIfVBHIZ27YAfz12Hs7snDp06jmY1nOV8IlI6ni4mUqjwv89hZN/2UoCtUbMJ1n69hgGWyMQwyBIp0I1LZzH5I3/sOXEdVarWx9wFC9H1lRflXCIyFTxdTKQw8TGReG/UQOw6HILcXGcE7T+A1zo3hbUVexMTmRoeyRIpSPKDOEx+byh2/BSCik518eORYPTyac4AS2SiGGSJFCIm6jYm+I/Aht2/odZzLbHi63Xw6ficnEtEpohBlkgBHiQmYM7cudgc9DMqV2uMeV98jh6vvgg+yI7ItPGaLNF/Tf0T3LplM94dNx7p6emwsrZCuXL2yM97chu4dsueOHtgvbxERErEI1mi/1jWw2SE/fGTFGCF3Jxc9ZFtKpKTk584paQ+Kk9EysUjWaL/WE7WQxw9EIgTf1yTU/TjUr0RPnp7kLxERErEIEtERGQkPF1MRERkJAyyRERERsIgS0REZCQMskREREbCIEtERGQkDLJERERGwiBLRERkJAyyRERERsIgS6RwYryYrKws5OfnyylEZCoYZIkUToxTvGzZMly4cEFOISJTwSBLpHBpaWk4cuQITp8+LacQkalgkCVSOPF0nri4OFy+fFlOISJTwSBLpHCRkZG4fv06goODkZubK6cSkSlgkCVSuB07dsDb21s6bXzs2DE5lYhMAYMskYKFhITgzJkz8Pf3x+uvv46pU6dKHaGIyDQwyBIpVEpKCvz8/PDCCy+gS5cumDZtGiIiIrBixQrpth4iUj4GWSKFEQE0MTEREyZMQF5eHubMmQNra2u4ubkhMDAQQUFB2L17N6/PEpkABlkihYmKisKsWbNw+/Zt6Xps1apV5RxI12ZHjRqFlStXSnkiCBORcpVRt5p53olIAcSITkePHsXixYvh6OiIKVOmoFmzZihTpoxc4hHRAUoEWHHauF27dvjwww9Rs2ZNOZeIlIRHskT/MXE0Kgaa6N69O3r16oXGjRtj48aNBQZYQQTgESNGYMOGDTh58qR0dDtz5kzpGi4RKUupj2RF6zs+Ph4xMTFSr8eMjAzk5ORI6QV9tCatsFfhSWmCdr5uWd1XQVOusLzCXjWThm6e7rygm649aacXNK/7qjtpFJQuvUr///+87OxsaVKCgoKGoFlXXaJ8QXkFpet+dmGf+STFXT9tmvcWVVaUE78PMR6xIDoz3blzB61bt8b48ePRpEkTKV0f4t9VBGRxZCt+g127doWlpSUsLB61n0UAF1NBdSXS9F1njdLUjzbdzyls/XQVli4Yat2MRfyb2NvbS+upmQRpXv2f9H9BeU+Y1ywLheXrkybqSDdd86qdLujmaeY1r5p5Dd1y2vMaBaU/6VV3fTW003RftWnSxG/F1tYWDg4OcHV1ReXKlaVGrCGVOMiKt8XGxuKHH37AwYMHpVa0WFmxkuXLl4eVlZVc8tEfpP01usuCPmmaitHQ5OmbLoi8wtK1FfSZIu1Jny1of05hZXTpfreg73sLU9Dfo/kbNDTLuumCdnphrxq6y5oymnlBt0xhtMtr0/5MQfezNJ9f1Pu183XTtBWWrq2g94tlQZOmvaybJ3a6FSpUkK65isBau3ZtqYNTSYgG7pUrV5CUlCTNi9/jw4cPpUavCOaa7xY066y7brrrrK2w9+jOa9N+j/ZnF1VeQ7esZl67nHYZ7bK6nvQeTZqGJk/f9+iW1y6jS/MejcLK6Uv38wR9P1Pz3ieVL2p99fl7RJnC0oXCPvNJ3yXyCvruotK0l8Wr+G2Ig0QxopqNjY30GxS3ynXq1EkKwIZQ4iAr7t0T9+yJlvSQIUPg5eUFJycnlCtXTgq2mpa0toIqoaTEZ2nT53NL+v2a7zLUugslWf/S0v77df+movIEsayZF3SXi6L9HYI+yxrF/a6i6H6XoPt9QkHroL0u2mmCbn5R9C1nSAWtvy7dv+dJ8/rQ/h7d+ZIq6HOe9B1iuaD54tD9XN3v0FbS7ygNzfpoGPL7n/S3Pklx3leS9denngsrI3roi8ZoamoqoqOjsWfPHmmc8ObNm0u9+t3d3eWSJVfsICuKi9sHBg8ejNGjRyMgIEAKrkRERKbu4sWL6N+/v3Rku3PnTtSrV0/OKZliBVlxaL1r1y4sWbIEY8aMkW6U1215EBERmTLRg1/0jxD9HBYsWFCsfhK6ihVkT5w4IR1CDx8+HIMGDZJTiYiIzIu4TisuiT548ACbN2+WOq2VRLFu4Vm0aJF0u0CfPn3kFCIiIvMjehtPmjRJula7cMFCObX49A6yW7dulYZ6E0exdnZ2cioREZH5EZdCa9WqJT2cY+68ubh165acUzx6BVlxG4Do4CSOYLWHeCMiIjJnvXv3RsOGDbFu3Tq9ejvr0ivInj5zRnpwdN++feUUIiIi8yduSR03bpzUJ0lcny0uvYLsX+fPw9PTE9WrV5dTiIiIng79+vWTOkLduHFDTtGfXkE2NDQULVu2LHCACSIiInMmRjEUo7OJEdWKS6+oKUa/8PHxkZeIiIieLt26dZOCbXHpdZ+sGHpKjOPIgSeIiOhpJAZjEnFQe1x+fRR7WEUiIiLSDy+yEhERGQmDLBERkZEwyBIRERkJgywREZGR6NXxSYxZnJmZKc2LHsbsZWwc4p9CTKxj49HUscB6Nq78/HzplfVsPNye/z2a7Vk8P704T+TRK8jOnDkTZ86ckf4BxYAU/Ic0jry8vMdBVnQVJ8MT9St+LKxn49Nsz2KfwYFsjEPUr6hngfVsXOJWVkE8madDhw7SvD70CrI9evTAgQMH5CUiIqKn05YtW+Dr6ysvFU2vIDtw4EAEBQXBw8NDeiKBg4ODnEOG9PPPP+Ovv/5CvXr10L9/fzmVDCk7Oxvbtm3D3bt3UbduXQwYMEDOIUNbv349oqKi0LZtW7Ru3VpOJUMSl/L27t2L+Ph4qY5FXZNxLF++XBqQYufOncV7proIskXx8/NTWVpaqry8vFSxsbFyKhmav7+/VM/qVpKcQoaWkZGh8vb2lupZ3WCUU8kYOnToINXzvHnz5BQytLCwMFXTpk1VVlZWqhkzZsipZAwuLi7S9rx//345RT9mdQJfXGsTLY2cnEfnzomISDk0++i8vEediJ4GZhFkE+Ki8dnsqfB5pTM6duyIlzt3wQdT5yDqfoJcgoxBdARITU1FNhs1RpObk4O0tHTkyp1biEyN+mAOVy+dw8fj30Z7b29pH/3Kq6/h89WbkF/kxUrTZ/JBNvjXw2je6FlMn7cEV+8moErVakiJisCqxbPR+eUeyMrlzsmQ8vPzcDs8DG+/+QbcXJzg6uoKJ2dn9Bw0CjdvR6l/UHJBKrHc3BycPfULenVpB4eyZeHs7AS3SpXx9sQAZGRmy6XIkMR2na0+wkpJTkZsbCySUx41Hrk5l97GNcvh3a4lvly3FTEZQCUXF0Rc/gtTxo9C+w5vqPfR5n1Ua/JB1tXBBi069sfGwB9w7UIIAnd+h5PnzmGS/1uIjjiPGSu2yCXJEH775RC82rbAydBb8Onti+nTZ2LA6z7468Q+dOnUDdfv3JdLUkltW78Svfv3R1SaCoPeehdTPpmEzl4vImjNYrRo2Rl3Yh/IJckQIiNuYtWyRWjX4nl4VK+Fpo2boEb1Gujp64ffT5+XS1FJVVY3xH36jcbh4LMICwnG9z/+iOPqRmTvjq1w9sx+bNl7RC5pnkw+yNZv0QHfbduCga93hr2ttZTmWN4JA97ojmqVXXE+5JKURoZRq0YNTJwyFxs2b8HmdaswbdoUfLVuPSaNH4O0xAis3BIkl6SSat78JcycsxjbvtuBDV99gU9nz8I3GzbAT71NX7t6BnsPH5dLkiEc+v5bzF+2Cg29XsHS5V9i5cqVmDBuFK6cPIghQ4bi3LUIuSSVxCu9fLHuq2Vo27zh4zEWqtbwxJhh3aHKz8ediEgpzVyZxTVZywIGFCiTaweVSjz3jyd8DMmjdgOMG/sOWjRtAGu53u0dHPGKulXq7loBly5zh1RajV5ojVHD30Td6lUe75ScXNwxoGc79U5JhVsRPFtgSL3UR6w/7T+ILxbOw1tDfdG7bx9MmDIDH4z0xb2om/g1+LRckkpCDJBhbf3/n8FqkVtWehXXbM2ZWQRZXSpVPkKvhSIuMQEdW7WSU8lQChpVJiUJyM5SoYKjnZxCJSUCqya4aouPeZRX1r54D42mJ3Nz90Djhg1Qsdyjnb5ga+eATl4NpABwLzZVTiVDyc/NxuGTh9T7Eit41vGUU82TWQbZO2Gh2LZtO8pXborRfr3lVDKWnKwMnPzjBO4npqJPt65yKhlSZmoS9v6yXx1kHdCu5UtyKhnTpctxUqPmGZfycgoZgio/F6d/DkLg4T/Q5MXX8GrXNnKOeTK7IJuTmYTZs6fj3I1EfKp+dSnLVr+xXTl3HFu2f4vmHXqgVzeO7GNo+blZ+Gn3Ruw79ht6DXlHHWQbyTlkLMkxkdh56ACsrVzQuYOXnEqGcPPv8whYsAh5tjXxzdrP4GRv3uOHm1WQzc1KxbDBvtj1028YOXYser+m/yDOVDJZqffhP/5DxGW5Y+6nk1HWhgPuG1ron6cwfe4XqODRHl8vnQY7a7M8AaUYOVnp2Lx+KX49cw7vfToPjZ+rIudQaWWnxWL026Nx+dYDLF8xH897VpdzzJfZ/FpTkuLg/+4Y7D0UjMF+YzHxg3GPexuTEahUuH8vHO3atcfNmHR8OmciWr5QX84kg1DlI/LmRQwe6oc8O1ds2DgXFctx3HCjUtf5gb07sHD5JrToNAazP3oTlhZ86lhpiX4yMXdvwNvbG39HJGD2/M/h07mdnGvezCLIJiXGIWDGNPx48ATGTZiCRXMDUNaWR1TGIn4w1678hZF+IxFxPw3TZ83HwL69wH2R4YjrVr+fPAqfbj1g4eCGzxYvRbOG5t1B5L+mysvGnsDN+ODjGWjUogNWLp8IbtKlJzqP3bh2BaNGjUZ4dKq6Qb4Agwf0fWoaL2YQZPMxY8Z0fLfnF7z7wVQETJsEexueTjOmu7fDMXHix7h0/S5WrdmAkW/6wtaKdW4w6kbMqRO/YPx7HyEL9lj+1Sr4vOwNK0vu8o1F9HbdtH413vH/CLUbvoTPFn2GWtU85Fwqjfsx0Zg0eSpCryXhy683wE+9v7B5ivYXJv+XLvtsIb5ZuxHObhWRkngPC+fNwaxZszBnzhzMmzcPi9Q/lr//vi2XplJT5WHosGEIuRiD5Ss3os/rXdQ/GO78DenmzRvwH/8BEtKd8fOx4+jQ+kWwDWNE6kZN4HfbMGX6HDxToz62btmMRp61YFHAbVRUfCuWL8W+AwdRr2Et/H3+NObPnS3to8U0e/ZsfLlyDSLuxMulzY/J/3Sj//4FlStXRlJcNLZsXIevv/5amlatWiVNq1evRujVWLk0ldb0Cf4IPnUGFSpaIujbdRjp5wc/9TRy5EiMHj0a/v7jcDYkTC5NJTF76kRcunIVHlVsMGf6J+q6fVTHb731llTHM2bMwc3waLk0ldbxX49h4uTpcPZ4EUGBO5CflYaY6GjExMRIU0JCInJyOAZ6Sd299GgffUUdYL/55tH+WTOJ/fPmrUG4cy9FLm1+TD7ITlkSiMDAQGzevBkbN27Ehg0bpEnMi7TAwJ14rUtjuTSVVpVKZdGlSxdUcq6A8BthCAt7NF27dk16jYyMxMNMjrJVGs/VdMfLL78Mi9zMx/WrqePr168jKjoW2TmsY0NZsWAq7kXHAPn3MWbkMLz55pvSNHToUAwfPhwffzIT12+yUVNSn63bhx07dkj7Y83+WXv6fOGnaFD3Gbm0+Smj0mNMK3GUsmnTJrRq1Qp79uyBm5ubnPPfunDhAkJCQpCnx2PA6tatizZt2sDGxkZOUZ5x48ZJR9/9+/fH9u3b5VRlycrMRFx8vPRMSPFsSM3mI27aFyNB2dnZqbcPd3U9K/P+5Ez1+nft2hWnTp1Cjx49sHv3bjlHOdLS0pCYmIjs7GypjjVEHYshRMs6OsLZ2QXWVsru3CceaRYcHCydEpw8ebKcqjyBW77ByZDLSElJkR7fqCG2Z7G/qOfZBAN9h6Cqh5Ocoxyi0dWvXz9cvnwZU6ZMQUBAgJyjDMeOHcONGzfkpSdr3bo1GjdW7gGReOJYUlISfvjhB3Tr1k1OLZpJB9kvvvgCM2fORE5OjpxSuCFDhmDx4sWoUKGCnKI8Sg+yokFz4MAB+aHLeY+DbEGbUMuWLaUgZmtrK6cog9KD7OHDh3Hy5EmpfsUOXxNkC6pjsf7ilgilMpUgK+r2SQ11TeNGiZQeZMXZgJ07d8pLT7Zo0SKMHz9eXlKepzLIilNoly5d+kdrvzA1atRA06ZNYW2t3HtnlR5kt2zZgiVLliAjI+NxkC2M+OFPnToVjuqjLiVRepAVnUGCgoKko1hRx0/6eYqdqrhWq1SmEGTFfu3o0aPStqxd3wXV+4gRI+Dj4yMvKYPSg+zZs2elS0j6EPvn5557Tl5SnqcyyJobpQdZcQQbHR2N5OTkx6cyC9t83N3dUa1aNcUdASg9yIr1u3v3LtLT04us4+rVq0sdSpTKFILstm3bcPDgwX/Ud2HGjBkjbTNKovQga05KGmTFD7hI6taySr2zVHl5ealiY2PlVDI0f39/qZ59fX3lFDI09VG4ytvbW6rn3r17y6lkDB06dJDqed68eXKK8uTk5KgSExNVMTExqqioKNWdO3cKndLS0uR3KUdYWJhKfQSosrKyUs2YMUNOJWNwcXGRtuf9+/fLKfrh3XdE9NRSByc4OTlJZ148PDxQtWrVQqeyZf/3KDwifTHIEhERGYlZBNlbV69i/fr1Uqcc0eNYTEuXLsWaNWsQl5otlyIion9bRloq9u389vG+WTMtW7YMmzdtQnLG/26bMkdmEWTXrluFCRMmYPr06ZgxY4Y0TZs2DR9//DH+CE+VS5GhhASfgL+/PwYMGCB10hIdL3x9fTH2nXcQkZApl6KSysnMxI9BQRg1apRUv5pp0KBBeP/993E/OUsuSaR8ycmJ+GbNisf7Zu199MRPPsH16Ay5pHkyiyB77/ZF1G/9Ko7/cQW3b9/+x/RqExe5FBnK6vUrsWbtOhw6fBhHjhyRboE4dOgQvtuxA5fvpMulqKTiE+KwYvVybN3+rVS/mkn0gt3+7bcIj2OQNaSH6iOt1UuXSIPVeHp6Pp6aNGmC1157HZGJbDiWRm5ONlJT4tFr7FzcvhUh3dIj9s0RERG4eeMGXqiprNv8DM0sguyDu2GoXMkZz1Z5Bi4uLo+n8uXLg2N8G15GfDjavTYYv5+7+o8Gjbj1pFtTNmpKKy83C1kpMRjy4We4pd4padfxbfWOqVXt8nJJMoQEdaMmcM8O3EvMQL26daXR4cRUs2ZNaXStjKyi78OnwuXmZCI9OQGetarC2dUVzs7Oj/fR4j56MdiHOTOPIBt3H44O9rC1VeZQfuZFhcR7N/GMW0VUUjdsypUr93hycHBgo8YAcrIeIv3BfdSu7o5y6oaidh3b29uzjg0sLzsDmepGTZ8RH2LHzp3SCEViEuPtiify1H2GD8ovjbycHKSnpMGloj2exgf0mn6QFU/cv2MFKzggKSEGdyIjERefgPz8IsfYoBJKSUyWdva21mzUGEN+bi4epmagYjl1QJXTyHhy1EE27UEsalR1lsbe1p7E2MVs1JROVmYekuIdYG9lgXt37+DunbtITk4pdJAVc2MGQTYPqTZW+HbT52js6YlGjRuh+rNV0Pj55vhuz0FkZZl3z7V/nwpRd2yQk56LSxdCcPr309LQlvdjY5GVXfQY0lS0zMx8JMSXxcMH8Th7+jdpaLprYdeRkJiI3DyeujS03JxcZKSpUL6svTS0ojRk6FMSAP4NueqmYoZVJsYO7Yv6DRqiQYP6qFTJFe07d0PwH5fM/jGCph9ky1hi3tIvMGfOAiz6fDGWL1uGCe+/A0ebfIzwHYDZn29AHn8vBqPKz0PF2lXxy+EdGDJoMEb4DUenDm3RqnVbzJ6/BNExSXJJKikLW2u41nTF8oWfYsiwERgyeBBavtQMnV/phmUrNyI+MU0uSYaQlalCQpI1zh4/rN5/LMWK5Suwbt06HP31BFIfspNZaXlUrYqPJk3G5Gkz8fkXS/DF4kUY89ZQxERcRud27bA18JC6USMXNkePBn56MlMbVjE3J1sV+sdxVetG9VR2Fd1V58IfyDnKZhLDKubnqU7/dkp19NivquCTp1Snf/9dtSdom8r3jW4qB3tHVd8RE1R56sMApTKFYRXT01JVJ4ODVcd+Oa46eeo31amTJ1TbNq5WtW/TTGVlXVY1df5XKgVX8WOmMKyicPVyqKq9et/2QotWqnbtO6i827ZWVXKtqHq2ek2V7+AxqtuR8XJJ5THVYRWzMtJUR/dtVjmrt482r/RWRcSmyznK5cJhFf/H0soajV5oi5fb1EHewwe4Gp4o51CplbFAy9Zt0Klje7T1aoOWrVqhZx9frFi2DK3rVcfBXetw+hrruzQcyjrCq21bdOzgDa82rdHGqx1833wL2zathWt+Bn79eR+iE8373sJ/U5269bHnxx9x6MB+7N2zG9/v3YeTv/6MVk1qIHDnBsxassy8j7T+AzZ2ZdHRZyDaNyuPxNh4xMSZ761/ZhlkBdFXwUp6lmkZWFmY7Z+pCKILvotHHXi1fBZ5uTm4G8VTxoZWxsISVeo0R8dWzkhNeYjY+IdyDpWWpTx+sYuLs/Tq5OyM5xq+iI0bN6C6TT7++uMsrt5JlkuTwaj3y5Z2do9u4THj3mUmH33y8vLx/xuZKsRE/o2Tf16FfXkXPO/pKqeT0ajykJzxqAODvYON9EqGpcrPQUJ6HuxsrVDeUbnPRTYXDs7V8VIzZ2RmZCM9jcOzllRubsGdT29cOI7g0PtwruSKKu7mOyCFyQfZsz8dwIcTp2DfT4dx41Yk7sdE4+CeXZjw/gScvRCOTyZ9ijqVzXtEkX9TXm4eCurfevW8+gcTEgZHt+po2bCSnEolIeq4oIbjqYNbcfpaClw9qsLDjU+EMTZVXhbCo1Nha2cNB0c2HEvq+7XLETBnAX458Tsi797D7fCb+Hbtarzz7kdIyrLB0Df94OFsJ5c2PyYfZN2rPYuvli3GwH598GKzpqjnWR/93hyO738JwScz5+Pj9/x4r6EB7ft6Nbw7+WDV2o04H3oFt2+FY83ieRjQ3w8Xr0fh6xUr4VaOO6TSWBkQgN5v+GLbzu9x5doNXAn9C3MmvAffERORlW+Fce++DztrZT0M35Tl5OQW0KgBdq2dhfOR2ahd1xN1q3CUrZK6fe0i5s8JQI/XuqJJ44Zo2rw53hr/AU5eicE3m7+D38BXzfe6pZrJ/221mjRF2OVQLFm0AFOmTJYGnl7+5Sr8+UcIpkx8H1ZW3BkZ0kuv+iAl7i7mzZwKny4d0aJ1G8xe9g0sXath0/ZA9OnuzZv3S6lBy5cQdukcPvlgLDp6e6GzTzes3bUPVeq/gJ+OnoBP++flkmQIq2fPhpd3JwTM/Qw7d+3Bt1s3Y2S/nnh70ko0aNgYAZ98CGtLbtQl9d6irxF85CAWzJ2NDz/4AFOmTsPqNVsRef1vDO3fE1aW5hxigTKii7E8X6iRI0di06ZNaNWqFfbs2QM3Nzc5hwxp3LhxWLVqlfTEle3bt8upynP/3l2Ehl5Eclo6ylhYoGJFF+km88ruLo86MShYZmYmunbtilOnTqFHjx7YvXu3nKMc+Xm5uHU9DGE3w5GekQEbWzs4O1dC06aNUc7RdIb469ixI4KDgzFbHcQmT54spyrPxT9DMH/hQkRERiLtobq+bWxQ0ckNTV5ogbffGop6dWrLJZXn+vXr0lOwLl++rD7ImIKAgAA5hwzN1dUVSUlJ+OGHH9CtWzc5tWjm3YQgo3D3qIouPq/ijTfeQN8+ffByp/bweMZV8QHWVFhYWqG2ZwO8+trr6jruhx7du6OtV0uTCrCmpGGz5vjyq5XYuGmz1LjdsmUL1q1bgwWzpik6wJJpYJAloqeahYUFnN3cULdePTRq1Aj169dH9WpV1Ue07MFNpafX6eKhQ4dKLTyxAS5atAgVKlSQc8iQFi9eLJ2+7Ny5M0/7GEl2djbee+89hIaGol27dliwYIGcQ4Y2duxYXLhwAaNHj8awYcPkVDIk8XhJcZo4PDxcqmPxoH8yDh8fH6SmpkqXTLt37y6nFk2vINuzZ0/s378flpaWKFu2rNTyI8N7+PChFASsra2leibDE5t7WlqaNAg869m4RD2LeyQ1T7QhwxPbsdhviFfWs3ElJydL+4+tW7di4MCBcmrR9AqyooPIgQMH5CUiIqKnk7hm7+vrKy8VTa8ge/PmTcTFxUkt/4oVK0pHtGR4oqWUkZEhtUZFPZPhic09MTEROTk5sLW1lYbRI+NISEiQ6tnR0VGayPDEmQLR41W8irMy4sH+ZBz379+X9h+enp7F2j/rFWSJiIio+HhxlYiIyEgYZImIiIyEQZaIiMhIGGSJiIiMhEGWiIjISBhkiYiIjIRBloiIyEgYZImIiIyEQZaIiMhIGGSJiIiMhEGWiIjISBhkiYiIjIRBloiIyEgYZImIiIwC+D8Xh/EcABhcvwAAAABJRU5ErkJggg==[/img]
At a farmer’s market, two vendors sell fresh milk. One vendor sells 2 liters for $3.80, and another vendor sells 1.5 liters for $2.70. Which is the better deal? Explain your reasoning.
A recipe uses 5 cups of flour for every 2 cups of sugar.
How much sugar is used for 1 cup of flour?
How much flour is used for 1 cup of sugar?
How much flour is used with 7 cups of sugar?
How much sugar is used with 6 cups of flour?
Close

Information: IM 6.4.5 Practice: How Many Groups? (Part 2)