Respuesta :
I'm not going to do the entire question, but I'll do the first part.
For the first part, you have to set up an inequality. Use context clues, such as no more than (the one used in this sentence) to figure out what the symbol should be for the inequality.
In this case, because it is NO MORE THAN 6400, it would be:
6400[tex] \leq[/tex]250r + 475p
where r represents the # refrigerators, and p represents the # pianos
Now that you have the equation, make the graph, then for the 3rd part, plug in 12 and 8 to r and p to see if it keeps the inequality true.
Hope this helps! :)
For the first part, you have to set up an inequality. Use context clues, such as no more than (the one used in this sentence) to figure out what the symbol should be for the inequality.
In this case, because it is NO MORE THAN 6400, it would be:
6400[tex] \leq[/tex]250r + 475p
where r represents the # refrigerators, and p represents the # pianos
Now that you have the equation, make the graph, then for the 3rd part, plug in 12 and 8 to r and p to see if it keeps the inequality true.
Hope this helps! :)
Answer: 250 r+ 475p≤ 6400
12 refrigerators and 8 pianos will overload the truck.
Step-by-step explanation:
Hi, to answer this question we have to analyze the information given:
- Truck capacity: 6400 (no more than means that the weight of the products must be equal to 6400 lbs or less)
- Weight of one piano: 475
- Weight of one refrigerator: 250
So, the inequality that represents this case is :
250 r+ 475p≤ 6400
Where:
r = number of refrigerators
p = number of pianos
For 12 refrigerators and 8 pianos we simply replace the values:
250 (12) + 475 (8) ≤ 6400
3000+3800≤ 6400
6800≤ 6400
6800 lbs will overload truck. Because 6800lbs exceeds the capacity of the truck.(6400 lb)