Respuesta :
no more than 33 texts a month
you know the total amount spent, you know the total of the bill without texts
45=39.99+.15t
you know the total amount spent, you know the total of the bill without texts
45=39.99+.15t
The correct answers are:
We know the cost per month for the plan and the cost per text, and we also know the amount we can afford to spend per month; we need to know the number of text messages we can send; the inequality 0.15t+39.99≤45 can be used to represent this situation; and the solution is t≤33, and it is reasonable.
Explanation:
Let t represent the number of text messages we can send. We know that each text message costs $0.15; this gives us the expression 0.15t. We also know that the plan costs $39.99 per month; this gives us a total cost of 0.15t+39.99. We know that we can afford to spend no more than $45 per month; since it is "no more than," this means we will use less than or equal to:
0.15t+39.99≤45
To solve this, first cancel the 39.99 by subtracting it from both sides:
0.15t+39.99-39.99 ≤ 45-39.99
0.15t ≤ 5.01
Divide both sides by 0.15:
0.15t/0.15 ≤ 5.01/0.15
t ≤ 33.4
We cannot send a portion of a text message, so we say that we can send no more than 33 text messages.