Question
![Chart, line chart
Description automatically generated](data:image/png;base64,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)
Determine the ratio of number of books to the cost
- 3:5
- 1:3
- 4:2
- 2:1
Hint:
The defining property of a linear function graph is that it has a constant rate of change.
The correct answer is: 1:3
The graph is a linear graph, i.e. at any interval the ratio of quantities will remain same.
When x = 2, y = 6
Thus ratio of books to cost = 2:6 = 1:3
Thus, the ratio of books to cost = 1:3.
Related Questions to study
![](data:image/png;base64,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)
The quantities compared in the graph are _____________
![](data:image/png;base64,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)
The quantities compared in the graph are _____________
Lara completed 105 sit-ups in 3 minutes. She can 420 sit-ups at the same rate in ____________ minutes.
We can find the time required to 420 sit ups by multiplying the time required to 105 sit ups by 4.
Lara completed 105 sit-ups in 3 minutes. She can 420 sit-ups at the same rate in ____________ minutes.
We can find the time required to 420 sit ups by multiplying the time required to 105 sit ups by 4.
Jimmy’s knitwear sold a total of 54 scarves over 6 days equally. At the same rate, number of carves sold in 3 days will be __________.
We can find the number of scarves sold in 3 days by dividing the number of scarves sold in 6 days by 2.
Jimmy’s knitwear sold a total of 54 scarves over 6 days equally. At the same rate, number of carves sold in 3 days will be __________.
We can find the number of scarves sold in 3 days by dividing the number of scarves sold in 6 days by 2.
Harvest market sells a crate of 15 pounds of Florida apples for $12. The unit rate is $ per pounds is ________.
Cost per pound multiplied by total number of pound gives the total cost.
Harvest market sells a crate of 15 pounds of Florida apples for $12. The unit rate is $ per pounds is ________.
Cost per pound multiplied by total number of pound gives the total cost.
Analyze the table below and answer the questions that follow.
![Error converting from MathML to accessible text.](data:image/png;base64,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)
Find the unit rate of Burger king in $ per ounces.
Cost per ounce multiplied by total number of ounces gives the total cost.
Analyze the table below and answer the questions that follow.
![Error converting from MathML to accessible text.](data:image/png;base64,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)
Find the unit rate of Burger king in $ per ounces.
Cost per ounce multiplied by total number of ounces gives the total cost.
Analyze the table below and answer the questions that follow.
![Error converting from MathML to accessible text.](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARcAAABgCAYAAAA3gzYZAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAA1lpdWvQAADrZJREFUeNrtXX+EVdseX46MkcRIMpLIyMgYMcYYV8aQJBmJ5HqSxJXnetI/z/Ncz3M9rutJ+i9JRvK4xkhyXZIkuSJJMhK5ciWJPOPKcQzn7a/z3e/sWbPWXt/1Y8+cOfvzZd3b7LP32mt/1nd99netvff3o5RSbRQUFJQKSuc/MBgMltBALv3UkTDgDXKBwdmBN8gFBmeHAW+QC5wdBrw3Jbm0ewhsdK4fHqKVffRhJW0/kJX5rHziMs/bQC4gl768k6bA73Of9OHnCtt+OivPszKblQaXWd72NcgF5AJyqaaO9ibFTnoMRSdvsrLd8NsQ/3ag332yKnKZy8rTrLQYyK8sxxzLyrOsNLOykJVtvH2Wj6ftT7KyXzt2PCuPuP4PWbnk0ea24e89WbmZleWsrGi/Txfa+DYr5yx1093od96P6hr0OM++rDzMypeAqUpqcjmelSXGdon7smya5dv30jZ/xX1MeL7LyhnPdrpwDZ0aSva9lpXzJb/Tb9cDfZXsFPtikzHaE4Cfy1+jfbIqcrldYGYajK8Mx3zDjc/3O5uVq0w4xe1neHAXj33CzkWh5jD//XUEuSxxhw9ov41yJx4qAH7bUMdUVl5zJzf42i57nOeZZXCsN7lM8fWO8d9j/Pe0Rx2uvpe0+SCvUZxgPPdzvb7tdOFaVeTyG/ulzYZ5wIf4KhHLj1nZW8D4UQB+Ln+N9kkfcgldEGzw3UWvb4F/K1qTWV/fvqIdO2SILh5FkMuEZd+bDLyrjkUDuX3wOM8XwzVtBLksMGnrEcKdwHOa+l5yPLXjLwna6cK1KnJpee7j46uzAoxd+En8Ndon12vNxQTSoGW/QcfxbYsTf4kgF5t9sgCsH/NHVnZp25Y9znPCEn2tN7ksG6KqAc9rkZzPdfyyZb3Ct50uXDeSXJoJfbXtiZ/EX6N9sipy+Y7n2yuW6KbteZ62YJ9WBeTiU4cronNhvY3n4UvaGtN6kksstpK+l7Q59PeWJ65VTot2VzQtivVpqb9G+2QV5HKN54WDCUCSkgvdtd5X0BFfDFM00zH0SHNrIhL4m+o8rtyMkYuk7yVt/pQocnHhWhW5XLNMp1VhneR6heTiwk/ir9E+WQW5LCcESUou9E7BDcM6jU4MVz3J5Re1dpFwyHAMrc2cT0QCDWFYXdWay5whPF40RAgNy6BPMS26LlhzkbTThavtOmLxpgcBry0DfLta+yg61lfbnvhJ/DXaJ6sgl9eFhlNo+D0vFu1OSC53VfdJwTifc0Q7hhZ4z/K/6befmIR8yIWeXD3m+SkBfFR1H5EXjeqnpxVH+G9ayZ8PJAHC7uEGkcskX8eBArb0t/44+YVlLi7pe0mb9/G04STjvlu7eUjb6cL1RcCaghTvU1z/jOq+RHdYmV+ii/XVtid+En+N9skqyGWcAWzxQKTHXv/MysdE5LLMYeVbZnw61yHDMXtU912YB4UIxHd+ep6nXPn1TFru0JO8AEZteqXM74e45sB07M+q/DFmleRCdpxJosXXccKwzyz3Z0jfS9t8kOtY4UE6F9BOF66260iFd/76/3/5PDeV+eW5WF9tB+An8dcon8Tbrv62ix2gVwx9CLx7EiMA5ba7zPKK2fsuR05wdpALDOQSZTR3fqm6r/9fhLNj4MBALnB2GPAGucDg7MAb5AKDswNvmJBcoLOCgoISrVWEyAV3UhjwxrQIBmcH3iAXGJwdeMNALnB2GPAGufQT4G830NnR1yCXniMX2mfasc9RlS6rfPGDKfpAkD72GtmEzmX66Gx+ndtDeVWuqM6Hc7Qf5aehzxdmHHVSYiBK+vTC8jt9fbzA/dPi/f4Ecvm/Ha85CXmRi+tz619VNZIVO1TnU3TKf3GpD8jl9Dq3J8/r0eD9tjIJPHLUeUt1kh3Z6qbjKW1ArtZAX/qGpkTsN3IhTJZALnJyoW9rpiy/zyQE01YHfYn8gSOkzUwuw+vcnqbqJiFqV3itZHvZT+pOLrmsCMhFuCN9vPdzyV3sjKUul3aKT8dd4FBcDz9d2jU+Wi+hmjszPDVoKbu2kb7eEqMLI8WsmPu0anLJyazO5EL+8gBrM37kkjuqLo0xzYPQVJdLO8W344bV6iRNPho7Eq0XpcI0d0YZm7HCFGFBmbWNihajCyPFjDLpfYy4k/ocM81To7qSywBHbntBLv7kQnP1e9pv91U3PZ9el0s7JcSZW1r9Uo0didaLEu6jt/GGZa3BdS0xujA+56G1kzwT/1xF5DLIEd9XNSaXH7LybUTUV2tyIaO0guP87wme6tjm9C7tFF9n1rWJYjPVtwPbo2/7oNxaSyaL0YXxvY4x3q/pSfiSuoeY0I/UaeBoNm6I2kAunmCeK0QGdxxMnToMH9GmKan1i8hCNHdWIgZmqC5MCM75fn81RHyhde9jPxip28DR7KkBA5CLJ5gNXtfIRawbJWC6tFN8nZkeRV+pMHIJ1dxpKpm2UZn56sLEkMsWJX+Zr6zuUSbGrXUcOIZtoXLHIJeC/ZkH1EXHfi7tFB9n3slTsBFtzUWiXeMjgRkyLXpoWGvY4elUvrowseTyLrJuejXgJ65LgVyi9gO5aAPhmSFq8NVOkZxrK0dJtNajv4Am1a6Rkkuo5g49BbrP+zV4yvHE07l8dWGkTvwLr4XkL9E1eFr098i673HkokAuIJeU5OKzn0s7pSy8XOHBbdN6UUquXSNpb4zmzn5ee2gysRxUcr3eEF0Yaf8cKrSrzdHZD8I6XbrXdZ0CgFwSkgusP5y9CajWFe/aYwSg4Oww4A1ygcHZgTfIBQZnB94gFxicHQa8QS4wODvw3mTkAs0VFBQU6BbBcCcF3pgWweDswBvkAoOzw4A3yAUGZwfeIJeeu+i3NXV2DAqQS0+RCyVO2mnYbvqCd2wDBm47YP/5Gjl7iG4RfYl+NSt/qM73SPRl9W6MFyfehOljxoxwppQg+0AudqOcLKe0bZN83A5tO2Xnv7EJyOV0jcglRLeI+vBfqpOrhdJq0FfUT8EppXhTWotXPDYajB2l0aAv9neBXMxGuVhuatsoa9pHtVZhb4H373VyGa4RuYToFulfT8cksqoLuTyzRCm56gTIxWDbDVMd0mWhREr/0bYvG6KZPB1mk0lq0NJREk2hMm0gShL9m+EYGhjvC+2qSjuoV8klRLeIpkPbNAx/B6eU4m3Lo0zYPQe52O154W6/hUkk/39+V6RES7ra3hSHhXt4P5K4uGxohERTSKINdJ/D0qId5jWGYpv0O85cHzp7biG6RVfV6vSkpEf0b3BKKd5005owbN+rVitWgFw0u1xYpzhWiFgWefCSfctOWbRFtVY244OhERJNIYk20Hm1NsvavCqX7kilHdSr5KKUv27ROOPfYpKnPjsETinF+xRHzjPsv3m60+c1nVKKyeW46j5huczOSnahEIlQFHHCEF7vMkydJAMjRBtoSJv2DHAbBkquLZV2UC+Ti1Jy3SK6097mSDXHbYJxHQevlOI9w1PsJhdKYD6CyKXcilIULwvrIft52kNGjzq3Gk4gycUq6UCpNhBNjQ7yv8+qtYvRJkuhHdTr5FLcr0y3aNFCIrMqPIF4XcjFZLkSJcilxB7yHeyNYa5JIeGvhmM+K7emjZRcpNpANDX6vkA0PiqAMdpBm4lcynSLyvLsIgevP7nMFvwR5GKxf6hOFvkrhrUQWhQ1PW67qbpSHbHkItUGGuJoatiwvuOyzfrINaVu0ZIyqyceCMAT5NJ5X2g3yKXcZnjfY9r2k7zdFGaP8B3ySGE+Px9ILj7aQPeZ9K54AhKjHdSrzu6rW3SSCWZWdRcmZ7kfL4BXrHg/YOzydSryU5IGnqszRlJyyUXgtxjWK1rKrrw3ySRAayavDGD76DhLtYHyx66TQhBSaAf1KrmE6BadUt2nHPl7RyfAKaV4H+Yb0wpjTE9Ux+uOUT9+hEWk8wZhOtZMemBaBHLpM7vEISmcHQa8QS5JjdZcRuDsMOANcoHB2YE3yAUGZwfegADkAmeHAe8eIBdorqCgoEC3CIY7KfDGtAgGZwfeIBcYnB0GvEEuMDg78Aa5wHrE2dHXIJeeJJd8NZgSNVNKA0oqtBuDs+fbH6JbREYfidInFC8c/uBKBlYXcqkzHknIpWiUFvIpyKXn2x+iW0R2S3XSmbY3GRYbSS6wROTST1o27T5uf4hukaRukAvwqIxcKI/u8wAnbPOxlKWO8l7ouXFJxuIZDwpdm0iPnFx6SGXnsbVxiqcNA8JrIZNoLkmvKzW5hOgWgVxALhtCLnQXPMKDaCKQXMjhzxsG8CgPvFzGggTLbitzVjqJHpLtPLY25gJpQx7XItVcklxXFeQSolsEcgG5rDu55IWcdSzQCdvKLB6lOMr4RlCHVA9pwuPadqrOGtKwh1NJNZek11XVtM5Xt0jary2OCimDH+XQ2VZzcqkrHskiF4oCKKXfPbU6jZ8PudjskyVq0I+J0UOytfGBWqvGGHot7cDrqnLNSKpb5Fv3Fibx7ziaHK0pudQZj+RrLqNqdTLrFOTiU0eoHpKt/klea9lWAblUPbVIqVsU08Yjyv0Uqt/JpY54JCcXpVbnZE1BLl+UTJsoRg+pbN8pjsgGE5OG9LrWi1zKdIti29gEudQOj+Tk0uDpSW4rhgF01ZNcSAZjWts2ZDgmRg/JtS+d/45yS8f6kIv0utaTXN5VMJDGPEirDuRSFzySkgs9GSHdm6IGEYV/Z/nflL+WdHJPe5ILPdl4zOspRFRHVWeRVWf/GD0kibOQ+NqiMj/eDiEX6XVV4ey+ukXSuheZMBuFa6I+OVlTcqkzHknIJS80KG6p1YuUe5hgaMX8QeFO7bsWQhHJe67nKa+FLBv2C9VDkjrLDDvMlkRrKdLrSk0uIbpFen+b1rToEfwbxv8z30wm6zRwgEc6ctko28Vk1W+W8rqgW9S7ay4glx6yuwXGH+a/z/UB2FVeF5wd5AJyERiFly9V9zX5i30CdpXXBWcHuYBcYDAYyAUGg8GiyQUFBQUlafkfMVBEYktLiTcAAAJ7dEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG10YWJsZSBjb2x1bW5hbGlnbj0ibGVmdCIgY29sdW1ubGluZXM9InNvbGlkIiBmcmFtZT0ic29saWQiIHJvd2xpbmVzPSJzb2xpZCI+PG10cj48bXRkPjxtdGV4dD4mI3hBMDtIYW1idXJnZXJzJiN4QTA7PC9tdGV4dD48L210ZD48bXRkPjxtdGV4dD4mI3hBMDtUb3RhbCBjb3N0JiN4QTA7PC9tdGV4dD48L210ZD48bXRkPjxtdGV4dD4mI3hBMDtPdW5jZXMmI3hBMDs8L210ZXh0PjwvbXRkPjwvbXRyPjxtdHI+PG10ZD48bXRleHQ+JiN4QTA7TWMgRG9uYWxkJ3MmI3hBMDs8L210ZXh0PjwvbXRkPjxtdGQ+PG1vPiQ8L21vPjxtbj4xMjwvbW4+PC9tdGQ+PG10ZD48bW4+NDwvbW4+PC9tdGQ+PC9tdHI+PG10cj48bXRkPjxtdGV4dD4mI3hBMDtXZW5keSdzJiN4QTA7PC9tdGV4dD48L210ZD48bXRkPjxtbz4kPC9tbz48bW4+ODwvbW4+PC9tdGQ+PG10ZD48bW4+OTwvbW4+PC9tdGQ+PC9tdHI+PG10cj48bXRkPjxtdGV4dD4mI3hBMDtCdXJnZXIga2luZyYjeEEwOzwvbXRleHQ+PC9tdGQ+PG10ZD48bW8+JDwvbW8+PG1uPjE1PC9tbj48L210ZD48bXRkPjxtbj41PC9tbj48L210ZD48L210cj48L210YWJsZT48L21hdGg+Zgi3ZwAAAABJRU5ErkJggg==)
Find the unit rate of Wendy’s in ounces per $.
Number of ounces per dollar multiplied with total number of ounces gives the total cost.
Analyze the table below and answer the questions that follow.
![Error converting from MathML to accessible text.](data:image/png;base64,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)
Find the unit rate of Wendy’s in ounces per $.
Number of ounces per dollar multiplied with total number of ounces gives the total cost.
Analyze the table below and answer the questions that follow.
![Error converting from MathML to accessible text.](data:image/png;base64,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)
Find the unit rate of Mc Donald’s in ounces per $.
Number of ounces per dollar multiplied with total number of ounces gives the total cost.
Analyze the table below and answer the questions that follow.
![Error converting from MathML to accessible text.](data:image/png;base64,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)
Find the unit rate of Mc Donald’s in ounces per $.
Number of ounces per dollar multiplied with total number of ounces gives the total cost.
If the weight of 7 books is 120 lbs. Weight of 28 books is ________.
We can find the weight by 28 books by multiplying the weight of 7 books by 4.
If the weight of 7 books is 120 lbs. Weight of 28 books is ________.
We can find the weight by 28 books by multiplying the weight of 7 books by 4.
Cost of 8 dozen of bananas is $10. Cost of 24 dozen of bananas is ___________.
We can multiply the cost of 8 dozen bananas by 3 and get the cost of 24 dozen bananas.
Cost of 8 dozen of bananas is $10. Cost of 24 dozen of bananas is ___________.
We can multiply the cost of 8 dozen bananas by 3 and get the cost of 24 dozen bananas.
Jenny packed 108 eggs in 9 cartons. At the same rate, 540 eggs can be packed in _________ cartons.
We can find the number of cartons required for 540 eggs by multiplying the number of cartons required for 108 eggs by 5.
Jenny packed 108 eggs in 9 cartons. At the same rate, 540 eggs can be packed in _________ cartons.
We can find the number of cartons required for 540 eggs by multiplying the number of cartons required for 108 eggs by 5.
George’s plane climbs 450 feet in 40 seconds. Altitude scaled by the plane keeping same speed in 4 minutes is ________.
We can also find the height scaled in 4 minutes by multiplying the height scaled in 40 seconds by 6.
George’s plane climbs 450 feet in 40 seconds. Altitude scaled by the plane keeping same speed in 4 minutes is ________.
We can also find the height scaled in 4 minutes by multiplying the height scaled in 40 seconds by 6.