Question
aunt Andrea decided to help with decorations for Rachel’s party. Aunt Andrea created a table to find the amount of balloons she will need.
tables balloons
3 15
4 20
5 25
6 30
What is the equation that represents the scenario?
(1 point)
Responses
y=x+5
y is equal to x plus 5
y=5x
y is equal to 5 x
y=3x
y is equal to 3 x
y=x+15
tables balloons
3 15
4 20
5 25
6 30
What is the equation that represents the scenario?
(1 point)
Responses
y=x+5
y is equal to x plus 5
y=5x
y is equal to 5 x
y=3x
y is equal to 3 x
y=x+15
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To find the equation that represents the scenario, we can observe the relationship between the number of tables (x) and the number of balloons (y) from the table provided:
- For 3 tables, there are 15 balloons.
- For 4 tables, there are 20 balloons.
- For 5 tables, there are 25 balloons.
- For 6 tables, there are 30 balloons.
From the data, we can see that as the number of tables increases, the number of balloons increases by 5 for each additional table. This suggests that the number of balloons is directly proportional to the number of tables.
We can identify that:
- When x = 3, y = 15
- When x = 4, y = 20
- When x = 5, y = 25
- When x = 6, y = 30
The relationship can be summarized as \( y = 5x \).
Therefore, the correct equation that represents the scenario is:
**y = 5x** (y is equal to 5 x)
- For 3 tables, there are 15 balloons.
- For 4 tables, there are 20 balloons.
- For 5 tables, there are 25 balloons.
- For 6 tables, there are 30 balloons.
From the data, we can see that as the number of tables increases, the number of balloons increases by 5 for each additional table. This suggests that the number of balloons is directly proportional to the number of tables.
We can identify that:
- When x = 3, y = 15
- When x = 4, y = 20
- When x = 5, y = 25
- When x = 6, y = 30
The relationship can be summarized as \( y = 5x \).
Therefore, the correct equation that represents the scenario is:
**y = 5x** (y is equal to 5 x)
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