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Q: the accompanying graph shows all of the possibilities for the number of refrigerators and the number of TVs that will fit into an 18-wheeler.a)write an inequality to describe this region. b) will
the truck hold 71 refrigerators and 118 TVs? c) will the truck hold 51 refrigerators and 176 TVs? The Burbank buy more stores is going to make an order which will include at most 60 refrigerators. What is the maximum number of TVs which could also be delivered on the same 18-wheeler? Describe the restrictions this would add to the existing graph. The next day, the Burbank buy more decides they will have a television sale so they change their order to include at least 200 TVs. what is the maximum number of refrigerators which could also be delivered in the same truck? Describe the restrictions this would add to the original graph.
A: Answer is: Since you identify "The graph shows (0,330) and (110,0) ", we will assume this is a linear relationship and therefore the graph shows a straight line connecting those two points... [ otherwise, this answer is probably completely wrong we let 'r' represent refrigerators and 't' represent tvs and we assume that the point (0,330) indicates "330 tvs, zero refrigerators" and therefore the
point (110,0) indicates "zero tvs, 110 refrigerators we then have this linear relationship: t = -3r + 330 if we let r=71: -3(71) + 330 = 117 this means that if we have 71 refrigerators, then 117 tvs would be the maximum number allowed if we let r=51: -3(51) + 330 = 177 this means there would be room for 176 tvs if we have 51 refrigerators ]
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