IM 6.4.3 Lesson: Interpreting Division Situations
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[/img][br]Without counting, determine the number of dots and explain how you got your answer.
Here is an applet to use if you choose to.[br]The toolbar includes buttons that represent 1 whole and fractional parts, as shown here. Click a button to choose a quantity, and then click in the work space of the applet window to drop it. When you're done choosing pieces, use the Move tool (the arrow) to drag them into the jars. You can always go back and get more pieces, or delete them with the Trash Can tool.[br][br][img]data:image/png;base64,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[/img]
Draw a diagram and write a multiplication equation to represent the situation. Then answer the question. Mai had 4 jars. In each jar, she put 2 ¼ cups of homemade blueberry jam. Altogether, how many cups of jam are in the jars?
Draw a diagram and write a multiplication equation to represent the situation. Then answer the question. Priya filled 5 jars, using a total of 7 ½ cups of strawberry jam. How many cups of jam are in each jar?
Draw a diagram and write a multiplication equation to represent the situation. Then answer the question. Han had some jars. He put ¾ cup of grape jam in each jar, using a total of 6 ¾ cups. How many jars did he fill?
Consider the problem: To make 1 batch of granola, Kiran needs 26 ounces of oats. The only measuring tool he has is a 4-ounce scoop. How many scoops will it take to measure 26 ounces of oats?
Will the answer be more than 1 or less than 1?[br]
Write a multiplication equation and a division equation that represent this situation. Use “?” to represent the unknown quantity.[br]
Find the unknown quantity. If you get stuck, consider drawing a diagram.[br]
Consider the problem: The recipe calls for 14 ounces of mixed nuts. To get that amount, Kiran uses 4 bags of mixed nuts.
Write a mathematical question that might be asked about this situation.[br]
What might the equation [math]14\div4=?[/math] represent in Kiran’s situation?[br]
Find the quotient. Show your reasoning. If you get stuck, consider drawing a diagram.
IM 6.4.3 Practice: Interpreting Division Situations
Write a multiplication equation and a division equation that this diagram could represent.[br][br][img]data:image/png;base64,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[/img]
Consider the problem: Mai has $36 to spend on movie tickets. Each movie ticket costs $4.50. How many tickets can she buy?
Write a multiplication equation and a division equation to represent this situation.
Find the answer. Draw a diagram, if needed.
Use the multiplication equation to check your answer.
Kiran said that this diagram can show the solution to [math]16\div8=?[/math] or [math]16\div2=?[/math], depending on how we think about the equations and the “?”. Explain or show how Kiran is correct.[br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAScAAABhCAYAAACULGeEAAATNUlEQVR4Ae2deVQUV77H80/OyZnkncQlLogrILghiIIoDxSjIuLD5ZmJZpw5Tt5kXCYRBZQYd8V911FRE0VcMu4rrijEXRFXEI3ssgiyb71Af9/5FamkRaq6GzpA278653equ27Vvbc+v19/6/atW7feAy9MgAkwgUZI4L1GWCeuEhNgAkwALE4cBEyACTRKAixOjdItjbdSarUaJSUlKCsvh0aju560f2lpCfLz85GXlydYSWkZ1OoK3QfzHmZNgMXJrN1v+MmnpyVj3769OH32PJQVutRJg7TkRBw5eAAL58/DzJmBCAr6Dj+EHUHmqzzDC+cjzIoAi5NZubv2J1tSVIjjP4XBuZcj2lhYYLJfAIqUlTVmqNFooCovx4Hd29G/rzOsrKzRy8kZw318MMxrKKb4L0FiSmaNx/JGJiASYHESSfC6RgIVahUSXzzDwnlBsO/eDbZdbdG0ycf46z8mo1BCnOhvXNiObXC0t4ebhydWrduCiMtXEBNzH/eioxEX/wKFxaU1lscbmYBIgMVJJMHrGgnk5mRhxZIF6N6tG4aP/jOWL10AO+u2kuKkUirxy9MncHawR8/e/bD7wFFk5+bXmDdvZAJyBFic5OhwGjJepmDt8gX484R/4XliKq6c+Ql9elhLilNB7mvs3LQKH/3Xx5i9PATpWa+ZIhOoFQEWp1phM6+DKioqoFSqhJO+cfGorDglvniO8aN90dTCBncexkGhUkOpVEKhUAhGd+moT4oXJqCLAIuTLkKcLhAQBUWXOD16+ABurq5wGeCLR09iceNaFEK2bUFwcDA2btqMqKu3kF9QxFSZgE4CLE46EfEO2gR0idPd2zfRzaYT3Af7YJzvCAz08MBAz0EYPPgzODn2hH1PB0ybHYxnCcna2fJnJvAWARant5DwBjkCusTpxs9RsGzyMSws28J9kBdWrt2I8LPnEXnlMsJCd2Koex906dYDwau3orhMIVcUp5k5ARYnMw8AQ09flzhdj4xEqw8/RMu2VjgYfgW5Wn/hNJpKXDyxD/ZdbOAz8gskpmYZWjzvb0YEWJzMyNnGONUqcbKRvFt38+pVdGrVGsPGTkRyWvpbRRZkvoDP0AHo5eqJ69FP3krnDUxAJMDiJJLgtV4EdLWcYqLvwMmhB0b9bQpS098eBa4qzcZoXy/06D0AV2481KtM3sk8CbA4maffa33WusQpPvYJvAZ5ws7RHXHPElBZbdRAVlIsvAa5wdltCG7fj691PfjAd58Ai9O772OjnqEuccrJysTSubPwSdMW+D44BKnpryDok0aDCpUSh0I3o0tnG/zv+K+Qlplr1LpxZu8WARand8uff/jZ6BInZXkZ4mLuwL1/H/Rw6IPvFyxDePg5RFy8hL27dqBvb3v0sO+NzSEHUK7iaVP+cIeZcAEsTibsvIaoevTVsxjs7owp0wNRrKz2n+3XCinKyxBx9ij69XWGrZ0dHB2d4OrSF7Y2NrDt0h3LVoUgJY3v1DWE/0ypTBYnU/JWI6hrevJzhIX+gPDzF3XO55Sa+AL7wvZg7pw5CAycidVr1+NuzH2UlpU1gjPhKjR2AixOjd1Djax+NIVKWVmp8Jxcze2m3ytcoVajrKwMRUVFKCwsRHFxCVQqFT9b9zsi/iRDgMVJBg4nMQEm0HAEWJwajj2XzASYgAwBFicZOJzEBJhAwxFgcWo49lwyE2ACMgRYnGTgcBITYAINR4DFqeHYc8lMgAnIEGBxkoHDSUyACTQcARanhmPPJTMBJiBDgMVJBg4n6U+AXmIgvKacR3/rD433lCXA4iSLhxP1JZCamordu3cjLi5O30N4PyYgS4DFSRYPJ+pLICYmBpMmTcKZM2f0PYT3YwKyBFicZPFwor4EDhw4AHd3dyxZsoSfndMXGu8nS4DFSRYPJ+oiQO+zy8vLQ0BAACZMmICvv/4aSUlJqKys1HUopzMBWQIsTrJ4OFGOAAlTeXm58Fdu+vTpwnrFihUICQkRZiJggZKjx2m6CLA46SLE6TUSIOEpLS3Fo0ePMGbMGPz888+CUD18+BBjx47FpUuXhGlS6FXmvDCB2hBgcaoNNT4GBQUFCA8Px4gRI3Dy5EmhpSS2pO7cuSNs37t3L7KyeMZLDpfaEai1ONGVU6FQIDc3F9nZ2Xj16hXbO8yARObly5dCS+nIkSOYMWMGpk6dirt37wrCJLaQSKBogjlqUQUGBgp38Pbs2QO6m5eSkoLMzEyzixP6fbx+/foNo9+NaNRnJ1p+fj5EowuAttGEfaLRBH7aVlxcjOpG485Eo1ZudSM/VTf6m17d6HeubTSmrSajiQS1jTSC4qG2i8HiREFKTfitW7cKd2YWLlyIBQsWsNWRAXHUZYsWLYKULV68GDUZ3T2ryYKDg6FtS5cuhWjLli2DaMuXL4doYv4bNmzA8ePHER8fLwRp9QCk72q1GgkJCTh16hTWr1//W3xQmWI5+qy16yj3uaZz1LVNPJ+a1lKctbfL+Uv7N0H7iWVUr5P2OVXnIfqA1qIPxDX17Ym2cuVKVLdVq1ZB21avXg2yNWvW/Lamz9q2du1aaNu6detQk5E/azKKC9EonepE36mFTTdJxAuYvmKllzhRsJFy3r9/X+jsnDlzpgB7x44dOHbsGE6fPi10htIYF7baMSAHVrezZ89C286dO4fqdv78eZBduHDhN7t48SLIqN9HtIiICIh2+fJlXLlyBZGRkb9ZVFSUcNGhC8/Vq1dx7do1XL9+XbAbN26A7NatW3j8+LHQ8qErpz4LXUmp5UDHUR6UN5VR3aj8mky7juJnqnt1o3PSNvFcq69FHuJaZKW91mYp8qV1dfb0Xds/2v6r6Xcg9Tuh7domHituM+Q77Vv9OKlt2vmKn6X2FfOkdfV9xWPENe1z4sQJ7Nq1Cxs3bsSsWbMEISX/UstPX5HSKU4kTNQcjI6OxpdffolNmzYJo4DpysgLE2ACTECOAOkHPT2wf/9+fP755zh69Kjwt1WfO7k6xYmufA8ePICXl5dwtSKh4oUJMAEmYAgBamlTPyTpCLUwqS9M16JTnGJjYzF58mSh74A64PRRPF2FcjoTYALmRYBaUNTRTv/Axo8fL3QR6CIgK07USjp8+DCoj4nuGrAw6cLJ6UyACUgREPuu6WYaDdSlvki5RVacqIed7g5QByEvTIAJMAFjEHjy5Anmz58vDEORy09WnOiOzdy5c4XbgHKZcBoTYAJMQF8C9I+MhlaEhobKHiIrTjSWhcZe0OAuXpgAE2ACxiJAQwy2bdsmm52sONGo1bS0tDqN8pQtnROZABMwSwI0mDsjI0P23GXFiQZL6TtgSrYUTmQCTIAJaBHQR1tkxUkrL/7IBJgAE6hXApLiRLf9aBQ4DZ6iNRszkIsBGqxLsUJruf04jeOIYkDUFdIZqUVSnOhZuqdPn+LmzZvCM3U0Tw8bM5CKARpcR7FCsxRI7cPbOX4oBugZXYoVehkG6YzUIilO9DzM8OHD8f7777MxA44BjgGjx4C3tzeSk5OltAmS4kQ96TSRWOvWrUGZTJw4kY0ZSMZAr1690LJlSzg6OkruwzHEvyGKAWr0kK7QmuYIk1okxYmGlo8cORI9e/YUpmCgicLYmIFUDNDEcnZ2dvD39+c44d+KbAzQ1Cp0EfP19ZWdKVVSnGjmvlGjRsHFxQW3b9+WEjfezgQEAjSJGl3IaGI1XpiAHAHql3R1dRXEiWbQlVpYnKTI8HaDCLA4GYTLrHdmcTJr99f/ybM41T9zUy2RxclUPWei9WZxMlHHNUC1WZwaALo5F8niZM7eN+zcWZwM48V715EAi1MdAZrR4SxOZuTsxnCqLE41e4Ee1RAf6al5D/PbyuJkZJ/TFMU0SRa92oZeekjTFheXlECtruApZQDh3Xg8lKAq6CrUahQU5CMjPR1PHj8WhuI8iY1DRkYmCgqKhJgxcniaVHYsTkZ0l6ayAgV5OTh4YD8WLVgAP79pCPpuNrZt34mExJdQqfg1Wdxyqgo4ipXM9GR8FzgNndpZ4sM//QkffPABPvzoI3S0skXQnFVITTPvV7SzOBlJnFQqJR7ej8bQwQPRoUNH9O3nhiFDh+C/3frBxtoaXbs74OCRCOTmFRmpRNPMhsWpym+pyYn4ZtLf8Wnzlhji5YuNW3/E6VOnsHntcnj2d4aFhSWmz1uHlJfSgw9NMwL0rzWLk/6sZPdMTU7AtMkT0aKVBSZ/Mw/h5y7hbvRdRF2JwLqVi9G2VTO4eY7A7ehHsvm864ksTlUevhYVARenHrDvOwiRV+8g53We8I62nOwsXL18FnZWlnDuPxiXrsW86yEheX4sTpJoDEu4dzMSA937oWO3Pnj6Ih0KZdVfOGq+p6clY9woT7RsY4NDx88ZlvE7tjeLU5VDL5w+gq7Wlhj7lR+ysl+/4eXiokJ4D+yN7g4uOHzy8htp5vSFxclI3r53MwqeHm5wdPdGTl4BKrUmx8rNeYWAf/0FrSyscfDwGUhPm2WkyjTibFicqpwTeSkcvXrYwHPEeDxPSIby1/5I6h5ITfoFrt2t0Lf/IFyIuteIvfnHVo3FyUh8n8U9xtgRXmjRphMu3HiAotJy4eWiFWoVkn6Jg5ujHbo5uCIi6paRSjTNbFicqvz2y7NYTBg3Gh989AnmBG9AUkq6MKHay9QkzPH/J5o2bYLAuauQlpFjmo42Qq1ZnIwAkbIoLSnG0UMH0LF9W9h2642de/6D+GfxiLx0Br5enmjWrDnWrN8m9C0YqUiTzIbFqcptKqUC8bH38dkAV2HOooGDvREQMAPDBvZHm7Zt8a3/HCQkp0FdUWGSfjZGpVmcjEEREFpJOdmvsG/Pj2jXxhLW1p3h7OKMnvbdYGtrh83bw5CRmQ2V2ryHE7A4iQGnQV5uDvb+sAkWzZqiySdN8WnzFmjWrCmc+g3AhcvXkVdg3nd2WZzEWKnjWqOpRParTPy4YytsOrQTBMnJ0QmdOnVCBysbLFq+AYlJL6FQqOpYkmkfzuJU5b+819k4eTAUQzw94NS7L6ZMnYHvg2bBZ9gg2NjY4H9GjsPp81eRm2++AsXiZKTfel5ONg7tD0WfXg7w9ByMsL0HERUZhR0hIfD09ETb9p3wrd9CJCSlvdFZbqTiTSYbFidArVLiWsRZuPfthY5W9tgeegQZWTkoLirA44fR8Jv8FSxbt4abhw8ib9w32xsoLE5G+VlrcP7UMbg4OaCnQz88fvwMCoVSyFmlVOJp7BN4DxuKT1u2xbZdP6HUjFtPLE5AQW42lsyZhU9btMKS9XuQV1D8exRqNCguzIPfP8ejlYUFgleug6rCPO/vsjj9Hha1/qSpVGNF8GK0a98JyzfuQmlZ+Rt5KRUKxD5+gA4dOuAfU6YhOS39jXRz+sLiBKQmxmPS30YLrenLMWko+3VMnBgH1Fl+4dgu2Nl0wLczFyC3xDy7AlicxIiow7pSrcDi+d+jXQcbhISdhkL5ZjBVVlagpKgA1lZWGDNhEp4nptWhNNM+lMUJyEhJwDf/Nx6t27TD4fP3UFz65jvZlIpy7N26Gh0sLRE0LxhlykrTdnota8/iVEtw2ofRKPANK5ahvWV7TAtYJDxRXln5e1O8pLgIx37aD4vWFpjqNwcZWbnah5vVZxYnCBeqHZvWwNLCAsN8JyLy2m1kZL1CQWEhMtLTcPncaXzW3wk2tt2xc/chVGjFkjkFC4uTkbwdeT4cA1ydYWXVDVu27sTt23cQHx+PmJh72BcWCjeX3uja3RH/OXIGpWVvXimNVAWTyIbFCYCmErGPYvDXcWPQsaMNBgwaisCg2Vi+YgUC/f3g6dEfXezsMHn6bMS/SDEJv/4RlWRxMhLV/NxsHD+4G4497YVhBMO8vfHFuC/gM3w4enTvDisra6zatAMvM8x7GgwWp6qAo36l5MTnCF40D64uvWFna4vOnTujS9euGPjZEGzash2p6Zlm22oiSixORhInyoZuEdPsBKG7fsCSxYsQFBSEufPm499bQhAX/xxK1Zt9UUYs2mSyYnF621XUJ5mflye8OLKoqJgnJfwVEYvT27FS6y0ajQY0u2FJSYkwEybNginMhFlcIowMp3RzX1icao4AmkG1yjhGREIsTiIJXtcLARanesH8ThTC4vROuNF0ToLFyXR81dA1ZXFqaA+YWfksTmbm8DqcLotTHeDxoYYTYHEynJm5HsHiZK6eb6DzZnFqIPAmWGydxSk7OxsjR44EvYvsxIkTSExMZGMGkjEQEBAAW1tb+Pn5ISEhgY0ZSMbAqVOn4ODgAF9fX2GYhZS+vieVkJ6eDh8fHzRr1gz9+vXD8OHD2ZiBZAyQMDVp0kQYcMixwr8VuRggPWnevDm8vb2Rlib9PKqkOFHLia6GHh4ebMyAY4BjwOgx4O/vX7uWk1KpFFTt6dOnwrNk9DwZGzPgGOAYMEYMkK5Qq4l0RmqRbDlJHcDbmQATYAL1QYDFqT4ocxlMgAkYTIDFyWBkfAATYAL1QYDFqT4ocxlMgAkYTIDFyWBkfAATYAL1QYDFqT4ocxlMgAkYTOD/AWrXg+XUDu5LAAAAAElFTkSuQmCC[/img][br]
Write a sentence describing a situation that could be represented by the equation [math]4\div1\frac{1}{3}=?[/math].
Noah said, “When you divide a number by a second number, the result will always be smaller than the first number.”[br][br]Jada said, “I think the result could be larger or smaller, depending on the numbers.”[br][br]Do you agree with either of them? Explain or show your reasoning below.
Show your reasoning here.
Mini muffins cost $3.00 per dozen.
[list][*]Andre says, “I have $2.00, so I can afford 8 muffins.”[/*][*]Elena says, “I want to get 16 muffins, so I’ll need to pay $4.00."[/*][/list]Do you agree with either of them? Explain your reasoning.
A family has a monthly budget of $2,400. How much money is spent on each category?
44% is spent on housing.
23% is spent on food.
6% is spent on clothing.
17% is spent on transportation.
The rest is put into savings.