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Use the image to answer the question. An illustration shows two horizontal tape diagrams made up of equally sized rectangles. T...Question
Use the image to answer the question.
An illustration shows two horizontal tape diagrams made up of equally sized rectangles. The top tape diagram is 5 rectangles long and is labeled tickets sold. The bottom tape diagram is 3 rectangles long and is labeled tickets not sold. All the rectangles are equally sized.
A baseball team has 1,200 tickets to sell. The ratio of tickets sold to unsold tickets is 5:3
. What value should be inserted into each rectangle?
(1 point)
The number
should be inserted into each rectangle.
An illustration shows two horizontal tape diagrams made up of equally sized rectangles. The top tape diagram is 5 rectangles long and is labeled tickets sold. The bottom tape diagram is 3 rectangles long and is labeled tickets not sold. All the rectangles are equally sized.
A baseball team has 1,200 tickets to sell. The ratio of tickets sold to unsold tickets is 5:3
. What value should be inserted into each rectangle?
(1 point)
The number
should be inserted into each rectangle.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To find the value that should be inserted into each rectangle, we need to first determine the total number of parts represented by the ratio of tickets sold to unsold tickets.
The ratio of tickets sold to unsold tickets is 5:3, which means there are a total of \(5 + 3 = 8\) parts.
Since the baseball team has 1,200 tickets to sell, we can find the value for each part by dividing the total number of tickets by the total number of parts:
\[
\text{Value of each rectangle} = \frac{1200 \text{ tickets}}{8 \text{ parts}} = 150 \text{ tickets}
\]
Therefore, the number **150** should be inserted into each rectangle.
The ratio of tickets sold to unsold tickets is 5:3, which means there are a total of \(5 + 3 = 8\) parts.
Since the baseball team has 1,200 tickets to sell, we can find the value for each part by dividing the total number of tickets by the total number of parts:
\[
\text{Value of each rectangle} = \frac{1200 \text{ tickets}}{8 \text{ parts}} = 150 \text{ tickets}
\]
Therefore, the number **150** should be inserted into each rectangle.
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