Asked by mav welborn
Tables, x Balloons, y
3 15
4 20
5 25
6 30
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.
What is the equation that represents the scenario?
(1 point)
Responses
y=x+15
y is equal to x plus 15
y=3x
y is equal to 3 x
y=x+5
y is equal to x plus 5
y=5x
3 15
4 20
5 25
6 30
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.
What is the equation that represents the scenario?
(1 point)
Responses
y=x+15
y is equal to x plus 15
y=3x
y is equal to 3 x
y=x+5
y is equal to x plus 5
y=5x
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).
Looking at the data provided:
- When \( x = 3 \), \( y = 15 \)
- When \( x = 4 \), \( y = 20 \)
- When \( x = 5 \), \( y = 25 \)
- When \( x = 6 \), \( y = 30 \)
We can see that as the number of tables increases by 1, the number of balloons increases by 5. This indicates a linear relationship.
The pattern is:
- From \( 3 \) tables to \( 15 \) balloons
- From \( 4 \) tables to \( 20 \) balloons
- This shows that \( y \) increases by \( 5 \) for every increase of \( 1 \) in \( x \).
We can establish that:
\[ y = 5x \]
Thus, the correct equation that represents the scenario is:
**y = 5x** (y is equal to 5 times x).
Looking at the data provided:
- When \( x = 3 \), \( y = 15 \)
- When \( x = 4 \), \( y = 20 \)
- When \( x = 5 \), \( y = 25 \)
- When \( x = 6 \), \( y = 30 \)
We can see that as the number of tables increases by 1, the number of balloons increases by 5. This indicates a linear relationship.
The pattern is:
- From \( 3 \) tables to \( 15 \) balloons
- From \( 4 \) tables to \( 20 \) balloons
- This shows that \( y \) increases by \( 5 \) for every increase of \( 1 \) in \( x \).
We can establish that:
\[ y = 5x \]
Thus, the correct equation that represents the scenario is:
**y = 5x** (y is equal to 5 times x).
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