Pregunta
The total cost for a bucket of popcom and 4 movie tickets is
. The total cost for the same size bucket of popcom
and 6 movic tickets is
. The cost of a bucket of popcorn is
. Which equation represcnts the relationship
benween
the total cost of the popcorn and movie tickets, and
, the number of movie tickets that are purchased?
and 6 movic tickets is
benween
Ask by Bush Santiago. in the United States
Jan 23,2025
Solución de inteligencia artificial de Upstudy
Respuesta verificada por el tutor
Responder
The equation representing the relationship is
.
Solución
To determine the relationship between
(the total cost) and
(the number of movie tickets), let’s break down the problem step by step.
-
Given Information:
- Cost of a bucket of popcorn (
): $8 - Total cost for popcorn and 4 movie tickets: $56
- Total cost for popcorn and 6 movie tickets: $80
- Cost of a bucket of popcorn (
-
Let
be the cost of one movie ticket. -
Set Up the Equations:
- From the first scenario:
Substituting : - From the second scenario (to verify):
Substituting and :
- From the first scenario:
-
Formulate the Equation:
- The total cost
is the sum of the cost of popcorn and the cost of movie tickets: Substituting and : Which can also be written as:
- The total cost
Answer:
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Beyond the Answer
To solve this problem, let’s first investigate the relationships based on the information given. We know that a bucket of popcorn costs
, and we can represent the cost of
movie tickets as
since
(when 4 tickets are bought) and
(when 6 tickets are bought). Therefore, the cost per ticket is
.
Now, you can combine the cost of popcorn and movie tickets into an equation. The correct representation will encapsulate this relationship.
So when solving for
(total cost):
Thus, this option embodies the linear relationship linking the total cost to the number of movie tickets purchased.
Now, as a total bonus, it’s interesting to note that the popcorn and ticket costs could also reflect on how movie trends change, and how snacks often see inflated prices at theaters! You truly get a full experience for every ticket you buy, and not just in the film reel!
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