Question

If t represent the number of tickets purchased for a baseball game, which scenario is modeled by the equation, 32.50t + 5 = 28.75t + 20, to determine the number of tickets that result in the same cost for both levels?

Answer 1

Answer:

the answer is The price for the lower level is $32.50 a ticket, plus $5.00 for a discounted parking pass. The middle-level tickets are $28.75 each, plus $20.00 for a parking pass. i know this because i just took the test

Step-by-step explanation:

Answer 2

At t=4 the number of tickets that result in the same cost for both levels.

Step-by-step explanation:

Given : If t represent the number of tickets purchased for a baseball game,  is modeled by the equation, $32.50t + 5 = 28.75t + 20$.

To find : Which scenario is used to determine the number of tickets that result in the same cost for both levels ?

Solution :

To determine the number of tickets that result in the same cost for both levels  is by getting value of t,

$32.50t + 5 = 28.75t + 20$

$32.50t -28.75t=20-5$

$3.75t=15$

$t=\frac{15}{3.75}$

$t=4$

Therefore, At t=4 the number of tickets that result in the same cost for both levels.

#Learn more

A ticket reseller purchases a ticket to a football game for $40 and offers it for sale at a price of $75. A consumer is willing to pay $90 at most for the ticket, and purchases it at $75. What does the $50 difference (between $40 and $90) represent?

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