Question
In a competition Bryan completed 105 sit-ups in 3 minutes. Lara completed 80 sit ups in 2 minutes. The unit rate per minute of the winner is _____________.
- 15
- 25
- 40
- 35
The correct answer is: 35
In the question we were given that In a competition Bryan completed 105 sit-ups in 3 minutes. Lara completed 80 sit ups in 2 minutes. and asked to find the unit rate of the winner
Bryan:
No of sit ups =1005
Time taken = 3minutes
unit rate of Bryan = 105/3 =35
Lara:
No of situps = 80
Time taken = 20 minutes
Unit rate = 80/2 = 40
As Bryan has donne more no of situpps he is the winner and his unit rate is 35 situps
In the question it is clear that Bryaan is the winner and his unit rate is 35 sit ups per minute.
Related Questions to study
John is an avid reader. He devours 90 pages in half an hour. He can read ________ pages in 5 minutes.
We can find the number of pages read in 5 minutes by simply dividing the number of pages read in 30 minutes by 6.
John is an avid reader. He devours 90 pages in half an hour. He can read ________ pages in 5 minutes.
We can find the number of pages read in 5 minutes by simply dividing the number of pages read in 30 minutes by 6.
Joe’s knitwear sold a total of 54 scarves over 6 days equally. The unit rate per day is __________.
In the solution we divided total no of scarves with no of days to obtain the unit rate per day i.e; 9
Joe’s knitwear sold a total of 54 scarves over 6 days equally. The unit rate per day is __________.
In the solution we divided total no of scarves with no of days to obtain the unit rate per day i.e; 9
Harvest market sells a crate of 15 pounds of Florida apples for $12. Mart sells a crate of 18 pounds of apples for $14. The unit rate per apples of the best buy is _____________.
We found unit cost price of both apples and then compared them to obtain the best buy.
Harvest market sells a crate of 15 pounds of Florida apples for $12. Mart sells a crate of 18 pounds of apples for $14. The unit rate per apples of the best buy is _____________.
We found unit cost price of both apples and then compared them to obtain the best buy.
Analyze the table below and answer the question that follow.
![](data:image/png;base64,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)
The lesser unit rate among the three brands is ____________
We found unit price of hamburgers inn all brands and then compared them to obtain the lesser unit price.
Analyze the table below and answer the question that follow.
![](data:image/png;base64,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)
The lesser unit rate among the three brands is ____________
We found unit price of hamburgers inn all brands and then compared them to obtain the lesser unit price.
Jessica bakes 112 muffins in 7 batches. Muffins baked in 3 batches is ____________.
Number of muffins made in 1 batch multiplied by any number gives the number of muffins made in that number of batches.
Jessica bakes 112 muffins in 7 batches. Muffins baked in 3 batches is ____________.
Number of muffins made in 1 batch multiplied by any number gives the number of muffins made in that number of batches.
Analyze the table below and answer the question that follows.
![](data:image/png;base64,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)
The unit rate of theatre C in $ per ticket is
Total cost of tickets = Number of tickets × Cost of 1 ticket.
Analyze the table below and answer the question that follows.
![](data:image/png;base64,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)
The unit rate of theatre C in $ per ticket is
Total cost of tickets = Number of tickets × Cost of 1 ticket.
Analyze the table below and answer the question that follow.
![](data:image/png;base64,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)
The unit rate of Mc Donald’s per ounce is __________________.
We found cost per ounce by dividing total cost with no of ounces.
Cost per ounce in MC Donals's = $ 6
Analyze the table below and answer the question that follow.
![](data:image/png;base64,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)
The unit rate of Mc Donald’s per ounce is __________________.
We found cost per ounce by dividing total cost with no of ounces.
Cost per ounce in MC Donals's = $ 6
Analyze the table below and answer the question that follows.
![](data:image/png;base64,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)
The unit rate of theatre B in ticket per $ is
We have to divide the total number of tickets by the total cost of tickets.
Analyze the table below and answer the question that follows.
![](data:image/png;base64,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)
The unit rate of theatre B in ticket per $ is
We have to divide the total number of tickets by the total cost of tickets.
If the weight of 7 books is 120 lbs and the weight of 15 books is 225 lbs. The unit rate of greater weight per book is ________.
We first found per book weight in both ccases and then compared them to obtain the greater weight per book i.e; 17.14 lbs
If the weight of 7 books is 120 lbs and the weight of 15 books is 225 lbs. The unit rate of greater weight per book is ________.
We first found per book weight in both ccases and then compared them to obtain the greater weight per book i.e; 17.14 lbs
Cost of 8 dozen of bananas is $10. Cost of 4 dozen of bananas is $6. The best unit rate per banana between the two is ___________.
Best price is the highest price at which we get 1 dozen of bananas and it is in case 2 we get there for $1.5
Cost of 8 dozen of bananas is $10. Cost of 4 dozen of bananas is $6. The best unit rate per banana between the two is ___________.
Best price is the highest price at which we get 1 dozen of bananas and it is in case 2 we get there for $1.5
Analyze the table below and answer the question that follows.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAu4AAAB1CAYAAAARI2RjAAAgAElEQVR4nO3dz2sbZ/4H8Le+9Nx05J5KCYtHe1gacHAmKWTtg3uItMkSWNruTOoSCg1xRjF7aLdWq3QPZVNvpGUvJdjW0kIODpK6u1DKKrFcaGGlDYlrgge69FCPCEvYk34k7R/wfA/uM9VII+v3r/j9AkE0embmM5N55vlo9DyPfUIIASIiIiIiGmn/N+wAiIiIiIioOSbuRERERERjgIk7EREREdEYYOJORERERDQGmLgTEREREY0BJu5ERERERGOAiTsRERER0Rhg4k5ERERENAaYuBMRERERjQEm7kREREREY+CpTlf0+Xy9jIOIiIiI6IknhOh43Y4T9253TETD4/P5WH+JxhTrL9H46vbBN7vKEBERERGNASbuRERERERjgIk7EREREdEYYOJORERERDQG+p64BwIB+Hw++Hw+hMPhhuX8fr9TzrKsvsUTCoW6HhiQz+edWPd7hUIhZ514PA6fz4d8Pt/yfo4fP+5si2jQ5DXb7BWPxwcaF+sFUWuq29/atieVSjmfBQKBocVW3U6OskKhgHA47Nm+t6LddVKplJMXDfoeS6Ot74n77u4uVFWFoihIpVKeZVKpFCqVCgAgk8lgamqq32H1RCwWgxDCGd0v39u2DVVVu97+119/DU3Tut4OUTdyuRyEEMjlcp7vB431gqg1sv0FgDfeeMP1mWEYiEajUBQFu7u7A4/t3r17A99nN06dOoVyuQwhBGKxWN/3ZxgG1tfX+74fGj8D6SoTCARgmiYqlYpn8n7jxg2YpgkAePrpp/say8bGRk+m0VIUBUtLS56fTU5O4urVq65lS0tLEEJgZmamrf1MTEx0HKOXdp/608Gm63rDa3ZmZsapt+2Kx+NdPWnrdb3olvwVjmjUBAIB6LoO27brntweOnQIJ06cGEpco1aH95PP52HbNhYXFwHstecbGxue5RrdB4QQnuvsp9f5ULf3XRoNA+vj/qtf/QqKouCzzz5zLS8UCtja2sKvf/3rQYXStZmZGZTL5X3LGIbRdiXtt1u3bg07BBojS0tLDX8lk1ZWVhp+gd3P3/72t07DGkm3b98edghEDS0uLkJVVVy7dg2lUmnY4YydO3futFRu1O8DT9p996AaWOL+8OFDmKaJdDqNQqHgLP/kk09gmua+3yxv3brl6tdqGIarH3x1P74rV64AACzLcpb7/X5YluXqn7bfPvx+v7OdXqjuS1j7tNuyLBiG4XzebN/VxxAIBFznMh6PO8ccCARcSdeVK1fw+uuvAwBmZ2fr4qk9x4FAgP3qqG2lUgnhcNjpm1l7HVmWhePHj2N7exvZbNazv2gqlXLViVAo1HGy4XVdV9eLZvHutx1ZLhQKYXl5GQBcff+JRsX333+PGzduoFKp4A9/+IOz/PDhw65ylmV5tlVe/dFr27V4PO7Uo3A4jFKphHw+76x7/PjxhuPXLMtyxp/5/X7POljbVhqG4bov1LbvV65cceLZT3W76ff7ndirj/PatWsAfmo7veLb7z6wX3/+6v23cp6qxwPW3lsbnZ9m993a+6D8rDq/oBEiOtTOqsFgUMRiMbGzsyMAiLW1NeczRVGEbdsil8sJACKXy7nWTSaTrnVs2xaapjnrCSFEsVgUiqKIYDDoWtdrm6Zp1sWeyWRc+5DrxWKxlo+xWXl5HNWx2LYtFEURpmmKYrEoisWi0HXddRzBYLAuXgDCNE3Xsmg0KhRFcbYfi8Xq9tfoHNcer23bQlXVuvNJT45Oqn6j60cqFotC0zShaZpTN9fW1gQAEY1GXWWDwaDn9aXresvrNzuG2notr2t5nbcabyv1Q9Y3okHopP0VYq9+VdfhXC5XVw9lvamt5wDqysp2LRgM1rU9wWCwrk3Vdb1um6qqimg06rSBso1OJpNOudq2slEbJdc1TVNkMhmnPjdimqar3czlckJRFKFpmqucV3vqZb/7gFe8te127T3WKxeJxWJCURSxs7PT9vlpdN8NBoNCVVXnPtjq8VJnum0rBpq4CyGchlKIvUovL6JGNwtVVesqkfwCUJ28ygpbLBadZWtra3UXqVfFUlW17oYSDAaFoigtH2OzxL3Rl4hm+6hNUKLRaF3Sbtt23RciGVP1cTVKvOQ5yWQyzrLq/xt68vQjcZeNePV1JMRPyYJsFIRo3IA0itWrAWp2DF71upN4W6kfTNxpkDptf2VbIa9dr8S9UT33qoeybHWSXSwWPctqmla3DEBd++61vldbKetcdQLbTsIpz0XtQwGZ7FcfUy8S99p7XqN2u1qjhwbVxyxE6+en0X3X6/9BVVUm7n3SbVsx8HncL1y4gO3tbViWhRs3bjgj3b/55pu6spZlwbZtnDp1yrVczjpT/TOO7CP/xRdfOMv+/Oc/4/333983HrmP6elp1/KXXnoJlUqlr1NTplKplgcGyZ+yKpUKVlZWXJ/JY37hhRdcy4PBIDY3N5tu+5VXXoGiKHj99dcRDoedn9xGrY8+jTY5fuXFF190LZd163//+9/AYmlUr6u1Gi/rBz0pJicnEYvFkM1mm45facfzzz/v/FsOOn3ppZdcZRoNRq1dPjExgWAwiGw26yzzaitPnjwJALh7927dNluZBEK2m7/85S9dy2U7+t///rfpNrrRqN1uJJ/P49SpU/jHP/5RN/Neu+enVjQaxfb2No4fP45UKoVSqYTd3d22J9OgwRh44v7KK68AACKRCLa2tmAYRsOyP/zwA4C9ke/NnD59GqqqOo2x7J/X7MKT+4hEIq5+aZFIxPV5P1QqlbqbWyPPPvssVldXPQfFPn78GIC777rP50M2m3Wm2dzP5OQkvvvuOxiGgVQqhaNHj9b1HyRq5tGjRwC6ny1C9nGXfco7IeutbLy8tBov6wc9Sd58802oqopwOIzvv/9+2OG0pFKpuPpm+3w+zM7OAvip/WuXXK/fM9k1238ryXEkEsHs7Cxs2/b8vNvz8+GHHyKTyQAAzp07h5///OeczGKEDTxxn5iYgK7ryGazLU8l12rF1HUd6XQapVIJ169fr5uScT/JZNKZk7361e9vnPfv32+pnBACa2trSKfTDQeN2rbteQytmJiYwMrKCr777jvEYjGk02nXICaiVnWT0BqGgb/85S9YXl7G119/3fXUrf/5z3+almklXtYPelJMTEzg6tWrqFQq+Oijj4YdTkOKorjem6bp2b51MqtVtWF/eWnlV/1YLAbbtqFpGubm5jzvWd2en9OnT+Prr79GLpeDqqo4c+YMB6eOqIEn7gBw/vx5AHvf/PczMzMDRVGQTqddy+XFdOzYMdfy3/72twD2ZqrZ3Nzc92l+7T7+9a9/tRx/rwSDQWxvb7dcfmFhAaZpIhKJuL4NB4NBAMDW1lZL26lNZkKhkPOz6cTEBJaWlqBpGistteU3v/kNAHd3NQB48OABAOAXv/iFa3nt9ZrP55FOp/HBBx9gcnKyq1jkF+79GsVW422nfvSzax1RrxiGUdcdpVb1FIj9/HWpdtulUgnZbNbVRVbX9Za6fbZDtpv//Oc/XcsfPnwIADhy5EjH227lPiB/Dfz2229b2ubk5CQ+/vhjAKibnaad8+N1363+y7kzMzP44IMPAAy2eyO1odPO8e2sKkeN7ycajXoOFJMDLOT61bPKVA9EleRnjQaKykGs1QPl5L6rB4m0MzhTDjKpHdxRTQ6Eqx7wIgfkVp+bZDLpeq9pWt2gW3mM1YNO5DI5mKRYLIpYLObaVvWgn2KxKJLJpHOc1dvrZFYdGi+dVH15DTeqy3J2p+rBU3KgV+21VF3f5WxKctC5HFBaLBZFNBr1HKDuVS9q1d5TZJ2QdbDVeFupH7V12TRN1z2GqJd60f7K67i2nZPthKZprplevOqhV7sm28PageGqqtYNoATganurZ5Wpbt9k/ZKzpsj4g8Ggq555te/7kYPc5T1CzirjNfuLV35Sa7/7gKqqQlVVV3lN01z3H9u2ha7rzjpeOUL1uWj3/Hjdd+V1ILcnlzfKsah7XaTee+v3e8eqqjqVs7pyV5OVX75qR0zHYjHXdqov7Fpra2sNLzjZKAPwHIEt91E9rVIzOzs7QlEUZ7u1M77IMo2OL5lMuvYbi8Wc/cqbEH6cMkvyOqfyhidjqZ72rloymRSKori+3MjkvfrcyOm56MnU7o2jto42qss7OzvOrCzyOvSaNaFYLDrXXDAYdCXO8hqWybwsJxOBRvXCi5xuTZatjbuVeFutH7JRVFW1aQNP1I1etb+maXo+oJLtRHV7K+uAbOMatWte7WFtHZMURRHJZNL1efXUktUymYzzhb36/iDVtu+1eYSX2nbTq263eu+TvO4D1cdX/YVGJslex16bW8j9VsdTfS6bnR+5v9r7rm3bzhczua6maZxRpo+6Tdx9P26kbT6fr+v+p0Q0HKy/ROOL9ZdofHVbf4fSx52IiIiIiNrDxJ2IiIiIaAwwcSciIiIiGgNPdbNyp38chYiGj/WXaHyx/hIdTF0l7hwcQzSeOLiNaHyx/hKNr26/dLOrDBERERHRGGDiTkREREQ0Bpi4E1FL4vE44vH4sMMgIiI6sJi4E9HQlUol+P3+YYdBREQ00vqauMfjcfh8vqaveDwOy7IQCATg8/kQCoX6GdbICQQCTFpoZFmWBcMwEIlEEIlE4Pf7YRgG8vm8Z/lUKoVAIIBSqeT5eSgUqrsHPPvsszhx4kQ/D4PoQEqlUjAMA36/Hz6fD4FAgL+cEY2xgTxxz+VyEEIgl8t5vgeAqakp3Lt3bxDhjBTLsmDbNiqVCm7dujXscIhc8vk8jh49irm5OUSjUcRiMXz++efY3NzEnTt36soGAgGcO3cOtm1jYmKi4XaDwSCEEK7XxsZGvw+H6ECJx+M4d+4c5ubmUC6XUSwWcerUKUQiESbvRGOq74m7ruuYmZnx/GxmZgamaTrv92vo+ymfzw9tTtxEIoFoNAoA+Pe//z2UGIgauX79OjRNw8LCAg4dOgRgr96ur6/j8OHDTrlUKoXbt2/j3r17zvVMRMMn6y+w18b+/ve/BwB8+eWXwwyLiDrU1TzuzSwtLTUts7Ky0s8QWnL79u2h7TuVSmF7exubm5tIp9P48MMPhxYLUa1Hjx6hUqnULT99+rTrvWEYMAwDAJwEn4iGa2lpqa4dlvXzmWeeGUZIRNSlkR2calmW0xc2EAjAsizPMoZhOP1kDcOo61ebz+cRDodd/fuqtxUKhbC8vAwArj63AFx97kulkrOv6j74rcTQSCqVgqqqmJycxKuvvgrbtj2Pk2hYjh07Btu2ceXKlWGHQkQ98MknnwAA3nvvvSFHQkSdGMnEfWtrC4lEAjdv3oRt2yiXy3j55ZddZQqFAubm5uD3+1EsFmHbNra3tzE/P++USSQSOHv2LF577TWUy2XkcjmUy2VcuHDBKbOxsYFYLAYArv62ALC7uwtVVVEqlXD58mUsLi66uva0EsN+PvvsM7z99tsA9vr8AsDdu3c7OGNE/fHWW28hGAxieXkZkUgE9+/fb/mL6X52d3edL+Z+vx/hcLgn2yUib5ZlIRwO469//StyuRympqaGHRIRdUJ0qJNVc7mcACByudy+29U0zbVM1/W6/ZmmKRRFcS2LxWICgNjZ2Wm4/WAwWLctuV6j8oqiiGKxWPdZpzEIIYRt2wKAa7uKotQdO1E/tFt/k8mkUFVVABCqqu57fe9Xn+Tnpmk61/7a2poAIILBYFsxER1U7dZf2e4BELqui0wm06fIiKiZLlJvIYQQI/nEvXaQ6vT0dF2ZVCpVN33cyZMnAfT+qfWJEyc8B852E8MXX3wBXddd2zUMA9vb23zySCPHMAxcvHgRuq6jXC5jbm6u425dS0tLWFlZca79hYUFmKaJbDbLrmJEfbCxsQEhBHZ2dmDbNs6cOYNUKjXssIioAyOZuLeiUqkgm826+qXPzs4CAB4/fuyUk33c5c/y2Wx24DF4+fjjj5FOp13rrq6uAthL6olG0fT0NL766itUKhUkEomebfdnP/sZAOCHH37o2TaJyG1qasqZdvX9998fcjRE1ImxTdwBwDTNurmghRDOKPrqPu7yiYPsSz6oGLxYloXt7W0Ui0XXOrZtA9jr+040qqampqBpGgqFwrBDIaI2TUxMIBgMOu0NEY2XsU3cdV3H5ubmvmUuXboE0zQbziNfq92f6VuJwcunn36KYDBY1/1mcnISmqZ1tE2ifvD5fJ5dtyqVSkfTycXjcQQCgbrlDx48AAA899xz7QdJRJ5CoRDC4XDd8q2tLWiaNoSIiKhbA03cHz58CKDxvOkyQahNFGSjXv2E7/z587Bt2zUbRT6fRygUcsopioJ0Ou18nkgkPPdx5MgRAHsJNQCEw2FnG7u7u9jd3fWMt5UYahUKBayurmJyctLz84mJiZ53QyDqxvz8vOt6jsfjsG0bi4uLnuXv378PAA3/EnBtnUkkElhdXUU0Gm1YL4ioM6urq057UiqVEA6HUalU8MEHHww5MiLqyKBGxSaTSWdUOwCRTCbryshZKwAI0zSFED/NOAGgbgaXTCYjNE1zjZavnu0il8s529Q0TWQyGWfGi9ptRaNRZ8YMOeJezmYjl3tpFkO1nZ0doShK3TFKpmk2PUdEvdBq/U0mk0LXddd1K+tStZ2dHWcGpuprWNM0EY1GnXK2bYtoNOqqM5qm8VonakOr9XdnZ0eYpulqW3Vd33dmNyLqry5SbyGEEL4fN9I2n8+HDlcloiHrpP7G43EArf1FZCLqH7a/ROOr2/o7tn3ciYiIiIgOEj5xJzqAWH+JxhfrL9H44hN3IiIiIqIDgIk7EREREdEYeKqblX0+X6/iIKIBY/0lGl+sv0QHU1eJO/vYEY0n9pElGl+sv0Tjq9sv3ewqQ0REREQ0Bpi4ExERERGNASbuRNSSeDzu/BEmIiIiGjwm7kRERAdIPp9HKBQadhhE1IG+Ju7xeBw+n6/pKx6Pw7IsBAIB+Hy+J/qGYlkW/H6/53kIBAIIh8MolUrDDpPIYVkWDMNAJBJBJBKB3++HYRjI5/NOmVKphEQigVAo5FzPx48fx61btzy3eevWLae+BwIBPskn6hOvtmZ2dhYvvfTSsEMjog4M5Il7LpeDEAK5XM7zPQBMTU3h3r17gwhnqKamprC9vQ0AiMViEEJACAHbtnHq1Cmsrq5ifn5+yFES7cnn8zh69Cjm5uYQjUYRi8Xw+eefY3NzE3fu3HHKzc/P49KlS3jjjTec67lSqeDMmTOuBB/YS9rPnDmDq1evQgiBd955B5FIhMk7UZ9UtzXytbS0NOywiKgDfU/cdV3HzMyM52czMzMwTdN5PzEx0e9wPOXz+YHOiTs5Oem5bGVlBaqqIpvNDiwWov1cv34dmqZhYWEBhw4dArBXb9fX13H48GFX2Wg0CsMwAOxdz1evXgUAV4IPAL/73e+g67pTdmFhAZqm4dq1a/y1iYiIaB9dzePeTCvf6FdWVvoZQktu37497BAcgUAAtm0POwwiAMCjR49QqVTqlp8+fdr1fmNjo67M888/X7fMsizYto133nnHtfzVV19FJBLBvXv36rZNREREe0Z2cKplWU5/2UAgAMuyPMsYhuH02zMMo+6JXT6fRzgcdvqV124rFApheXkZgLsvIABXn/tSqeTsq7oPfisxtKpUKmFrawvBYLCj9Yl67dixY7BtG1euXGl73YcPHwKA68n83bt3AQAvvPCCq+yRI0cAAN98802noRIRET3xRjJx39raQiKRwM2bN2HbNsrlMl5++WVXmUKhgLm5Ofj9fhSLRdi2je3tbVf/8EQigbNnz+K1115DuVxGLpdDuVzGhQsXnDIbGxuIxWIA4Or/BwC7u7tQVRWlUgmXL1/G4uKiq2tPKzG0yrIsXL58GaqqOvEQDdtbb72FYDCI5eVlRCIR3L9/v+Uvpjdu3ICqqk6XGAB4/PixZ9mnn366J/ESUb0vv/ySg8GJnhSiQ52smsvlBACRy+X23a6maa5luq7X7c80TaEoimtZLBYTAMTOzk7D7QeDwbptyfUalVcURRSLxbrPOo1BiL3jrH2pqrrvuSHqlXbrbzKZFKqqOtdps+t7bW1NKIpSV07Wj9rrXN4bYrFYW3ERHUTt1N9gMCjW1taEEEIUi0VhmibrGtEQdZF6CyGEGMkn7rWDVKenp+vKpFIpnDhxwrXs5MmTAH76Ob5XTpw44TlwttsYameVuXjxImZnZ5FKpXoTOFGPGIaBixcvQtd1lMtlzM3NeXZfA/a6p126dAkrKyuYmpoacKREVG1jYwMLCwsA9tpWOQnCtWvXhhwZEXViJBP3VlQqFWSz2bq5aQH3z/Gyj7vsL9/LGVtajaEVk5OTWFpagqZpOHfuHGfXoJE0PT2Nr776CpVKBYlEou5zy7Jw9uxZJJNJVxeZVsmZa4iofwKBgOegcyIafWObuAOAaZp1c9OKqvlpq/u4b2xsQAjR84GfzWJol3yy/+233/YyTKKemZqagqZpKBQKruWlUgkXLlyAYRgNk3Y5CLV2ikj5vnbQKhEREf1kbBN3Xdexubm5b5lLly7BNM2G88jXavTTfzcxtEs+aX/uued6ul2iTvh8Ps9ffyqVCp555hnXssuXLwNwT/FaKBRcszC9+OKLUBQFX375pWvd+/fvQ1XVlusqETUXCoUQDofrlsuJF4ho/Aw0cZfTwzWaN10mCLWJwoMHDwDA9YTv/PnzsG0b4XDYKZ/P5xEKhZxyiqIgnU47nycSCc99yKeAn376KQAgHA4729jd3cXu7q5nvK3E4MXrs0KhgHg8ju3tbZim6flHmoiGYX5+3nXNxuNx2LaNxcVFZ1k+n0c6nUY6nXat+8knn7jeT0xM4N1330U2m3W62qRSKaTTaXz00Ud9PAqig2l1ddWpa6VSCeFwGLZts74RjatBjYpNJpOuGVSSyWRdGTlrBQBhmqYQYm92CrmsdgaXTCYjNE1zPtd13TWLRS6Xc7apaZrIZDLOrBa124pGo86MGZlMRgjx02w2crmXZjHU2tnZEYqieM4qo2kaR/rTQLRaf5PJpNB13XXNyrpUTc7W5PXSdb1uu7FYzNlmdZ0jouZarb+5XE6YpulqW3Vd5+xlREPUReothBDC9+NG2ubz+dDhqkQ0ZJ3UXzn3c6fjN4ioN9j+Eo2vbuvv2PZxJyIiIiI6SPjEnegAYv0lGl+sv0Tji0/ciYiIiIgOgKe6Wdnn8/UqDiIaMNZfovHF+kt0MHWVuPOnOqLxxJ/aicYX6y/R+Or2Sze7yhARERERjQEm7kREREREY4CJOxG1JB6PO3O5ExER0eAxcSciIiIiGgN9Tdzj8Th8Pl/TVzweh2VZCAQC8Pl8CIVC/QxrZOTzeRiG4ZwHv98PwzBgWdawQyNyWJYFwzAQiUQQiUSc6zSfzztlSqUSEokEQqGQcz0fP34ct27dqttePp9HOBx26rvf70c4HEapVBrkYREdOJZlOW0uEY2ngTxxz+VyEEIgl8t5vgeAqakp3Lt3bxDhjIRUKoXZ2VlMT0+jWCxCCIE//elPSKfTyGazww6PCMBekn306FHMzc0hGo0iFovh888/x+bmJu7cueOUm5+fx3vvvYf3338fQgjYtg0AOHPmjCvBz+fzmJ2dRaFQwObmJoQQePfdd7G6uor5+fmBHx/RQXLhwoVhh0BEXep74q7rOmZmZjw/m5mZgWmazvuJiYl+h+Mpn88PdE5cy7Jw7tw5mKaJpaUl57gXFhZc54No2K5fvw5N07CwsIBDhw4B2Ku36+vrOHz4sKusaZpOXZ+cnMTbb78NAK4EX7p58yYmJycBAEtLS1BVlV9YifooHo/j+PHjww6DiLrU1TzuzSwtLTUts7Ky0s8QWnL79u2B7i+RSADYS9RrjcL5IJIePXqESqVSt/z06dOu9xsbG3Vlnn76aQBwEn5gL+n3mn86EAg4T+mJqLcsy8K1a9fw3XffYXV1ddjhEFEXRnZwqmVZTn/ZQCDg2e9b9r2VfWoNw6jrJyv70/r9fs9thUIhLC8vA4Cr3z0AV5/7Uqnk7Ku6D34rMdRKpVJQFAVTU1Mdnx+iQTh27Bhs28aVK1faXvejjz6Cqqp45ZVXmpbd3d2FqqqdhEhETVy4cAErKytD+1WbiHpnJBP3ra0tJBIJ3Lx5E7Zto1wu4+WXX3aVKRQKmJubg9/vR7FYhG3b2N7edvWTTSQSOHv2LF577TWUy2XkcjmUy2VXP7+NjQ3EYjEAe38JVr6An5KJUqmEy5cvY3Fx0dWVpZUYvFQqFZw4caLr80TUb2+99RaCwSCWl5cRiURw//79pl9Mb9265Xy53dzcbJos5PN52LaNq1ev9ixuItoTj8cxMTHR0kMlIhoDokOdrJrL5QQAkcvl9t2upmmuZbqu1+3PNE2hKIprWSwWEwDEzs5Ow+0Hg8G6bcn1GpVXFEUUi8W6zzqJoVgsCgAiGAw2jJGo39qtv8lkUqiqKgAIVVUbXt8ABAChKIowTXPfuijEXn1QVVWYptlWPEQHWav117ZtoSiKsG1bCPFTGxyLxfoZHhHto4vUWwghxEg+ca99Qjc9PV1XJpVK1T21PnnyJADg7t27PY3nxIkTnk8NO4mBP1XSODIMAxcvXoSu6yiXy5ibm/PsviZ+/MVqfX0dqVSqYTlpfn4eiqLgj3/8Yz/DJzqQwuEw3n33XWcgeLVCoXBgpl4mepKMZOLeikqlgmw26+qXPjs7CwB4/PixU072cZf95Xs5c0WrMXjZ3d3tWRxEgzI9PY2vvvoKlUrFGWTt5fTp01hfX9+3nJy7fWNjg19oiXosn88jm80iEonUtU+RSIRjSojG1Ngm7sDe9HOiql+6fMnZbKr7uG9sbEAIgWAwONAYvGiaBtu2USgUehoL0SBMTU1B07Sm16+cecarXCqVQiqVwhPKrKsAAAJ/SURBVMcff8yknagP5AxO1S/5t1NisRiEEJ6zQRHRaBvbxF3XdWxubu5b5tKlS665pZtp9y+WthKDFzk49u9//3vdZ6FQiH/VjkaGz+fzHNBWqVTwzDPPuMqlUilXGVmfjh07Vrf83LlzWF9fd82sFA6HXX+siYiIiNwGmrg/fPgQQON502WCUJsoPHjwAID7yd358+dh27brT6Xn83mEQiGnnKIoSKfTzueJRMJzH0eOHAEAfPrppwD2Egi5jd3d3YbdWlqJwcvCwgI0TUMkEnF1I0gkEvwjNDRy5ufnXddzPB6HbdtYXFx0latOvAuFAi5cuABFUfDmm2+6ykUiEZim6ZoLvlAo1CX+RNRb33//PYDmXTmJaIR1Oqq13VWTyaQz4wQAkUwm68rIWSsAOLNMrK2tuWaqqJbJZISmac7nuq67ZrHI5XLONjVNE5lMxpn1pXZb0WjUmTEjk8kIIX6azUYu99IshkaKxaKIRqOuY9Y0raWZOIi61Wr9TSaTQtd1oSiK6zqVdUTKZDKucnJWGTmbhSRntWj04rVP1FwnTffOzo6rHq+trfUhMiJqpovUWwghhO/HjbTN5/N5/gVEIhp9ndRf2YWrlb+ITET9w/aXaHx1W3/Hto87EREREdFBwifuRAcQ6y/R+GL9JRpffOJORERERHQAPNXNyj6fr1dxENGAsf4SjS/WX6KDqePEnT/TERERERENDrvKEBERERGNASbuRERERERjgIk7EREREdEYYOJORERERDQGmLgTEREREY0BJu5ERERERGOAiTsRERER0Rhg4k5ERERENAaYuBMRERERjQEm7kREREREY4CJOxERERHRGPh/zfcFJJ7Bgz0AAAAASUVORK5CYII=)
The unit rate of theatre A in $ per ticket is
Total cost of tickets = Number of tickets × Cost of 1 ticket.
Analyze the table below and answer the question that follows.
![](data:image/png;base64,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)
The unit rate of theatre A in $ per ticket is
Total cost of tickets = Number of tickets × Cost of 1 ticket.
Ali packed 140 eggs in 8 cartons. The unit rate per carton will be ____________.
In this question we divided the total no of eggs with no of cartons to obtain the no of eggs in each carton.
Unit rate per carton=17.5
Ali packed 140 eggs in 8 cartons. The unit rate per carton will be ____________.
In this question we divided the total no of eggs with no of cartons to obtain the no of eggs in each carton.
Unit rate per carton=17.5
Jackson made 128 calls in 38 days. Number of calls made by him in 19 days is ____________.
We can also find the number of calls made in 19 days by dividing the number of calls made in 38 days by 2.
Jackson made 128 calls in 38 days. Number of calls made by him in 19 days is ____________.
We can also find the number of calls made in 19 days by dividing the number of calls made in 38 days by 2.
George’s plane climbs 450 feet in 40 seconds. Jenny’s plane climbs 320 feet in 30 seconds. The unit rate per second of the fastest plane is ____________.
In this question we found unit speed of each plane per second and then compared them to obtain the largest unit speed per second.
George’s plane climbs 450 feet in 40 seconds. Jenny’s plane climbs 320 feet in 30 seconds. The unit rate per second of the fastest plane is ____________.
In this question we found unit speed of each plane per second and then compared them to obtain the largest unit speed per second.