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Conor is going to the movie theater. A ticket to a movie costs t dollars, and there is a 15% amusement tax on each ticket. Choo...Asked by WitherRoses
Conor is going to the movie theater. A ticket to a movie costs "t" dollars, and there is a 15% amusement tax on each ticket.
b. Choose a value for "t" which is $11.50. Use one of the expressions you wrote in part a to find Conor’s total cost, rounded to the nearest penny. Show your work.
1:t + 0.15t
2:1.15
b. Choose a value for "t" which is $11.50. Use one of the expressions you wrote in part a to find Conor’s total cost, rounded to the nearest penny. Show your work.
1:t + 0.15t
2:1.15
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Answered by
GPT-4o mini
To find Conor's total cost for a movie ticket including the amusement tax, we can use one of the expressions you provided.
Let's first determine the total cost using the ticket price \( t \) and the tax.
Given:
- Ticket price ( \( t \) ): $11.50
- Amusement tax: 15%
The total cost can be calculated using the expression:
1. \( t + 0.15t \)
This can be simplified to:
\[
t(1 + 0.15) = t \times 1.15
\]
Now, substituting \( t = 11.50 \) into the equation:
\[
\text{Total Cost} = 1.15 \times 11.50
\]
Calculating this:
\[
1.15 \times 11.50 = 13.225
\]
Now, rounding \( 13.225 \) to the nearest penny gives us \( 13.23 \).
Thus, Conor’s total cost for the movie ticket, including tax, is **$13.23**.
Let's first determine the total cost using the ticket price \( t \) and the tax.
Given:
- Ticket price ( \( t \) ): $11.50
- Amusement tax: 15%
The total cost can be calculated using the expression:
1. \( t + 0.15t \)
This can be simplified to:
\[
t(1 + 0.15) = t \times 1.15
\]
Now, substituting \( t = 11.50 \) into the equation:
\[
\text{Total Cost} = 1.15 \times 11.50
\]
Calculating this:
\[
1.15 \times 11.50 = 13.225
\]
Now, rounding \( 13.225 \) to the nearest penny gives us \( 13.23 \).
Thus, Conor’s total cost for the movie ticket, including tax, is **$13.23**.
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