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Answer :
Let [tex]$n$[/tex] represent the number of boxes. The total weight in the elevator is the sum of your weight and the weight of the boxes. Your weight is [tex]$145$[/tex] pounds and each box weighs [tex]$40$[/tex] pounds, so the total weight is given by
[tex]$$145 + 40n.$$[/tex]
Because the maximum capacity of the elevator is [tex]$1600$[/tex] pounds, the total weight must satisfy the inequality
[tex]$$145 + 40n \leq 1600.$$[/tex]
This inequality represents the condition that the combined weight of you and the boxes does not exceed the maximum capacity of the elevator.
Thus, the correct answer is:
C. [tex]$145 + 40n \leq 1600$[/tex]
[tex]$$145 + 40n.$$[/tex]
Because the maximum capacity of the elevator is [tex]$1600$[/tex] pounds, the total weight must satisfy the inequality
[tex]$$145 + 40n \leq 1600.$$[/tex]
This inequality represents the condition that the combined weight of you and the boxes does not exceed the maximum capacity of the elevator.
Thus, the correct answer is:
C. [tex]$145 + 40n \leq 1600$[/tex]
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