Question
The French club is sponsoring a bake sale. If their goal is to raise at least $135, how many pastries must they sell at $3.00 each in order to meet that goal? Write and solve an inequality.
3.00p ≥ 135; p ≥ 405
3.00p ≥ 135; p ≥ 45
3.00p ≥ 135; p ≥ 132
135p ≥ 3.00; p ≥ 45
3.00p ≥ 135; p ≥ 405
3.00p ≥ 135; p ≥ 45
3.00p ≥ 135; p ≥ 132
135p ≥ 3.00; p ≥ 45
Answers
GPT-4o mini
To determine how many pastries must be sold to raise at least $135 at $3.00 each, we can set up the following inequality:
\[ 3.00p \geq 135 \]
Here, \(p\) represents the number of pastries sold.
Now, let's solve the inequality:
1. Divide both sides by 3.00:
\[
p \geq \frac{135}{3.00}
\]
2. Calculate the right side:
\[
p \geq 45
\]
Thus, the correct inequality and solution is:
\[
3.00p \geq 135; \quad p \geq 45
\]
So, they need to sell at least **45 pastries** to meet their goal of raising at least $135.
The correct option is:
**3.00p ≥ 135; p ≥ 45**
\[ 3.00p \geq 135 \]
Here, \(p\) represents the number of pastries sold.
Now, let's solve the inequality:
1. Divide both sides by 3.00:
\[
p \geq \frac{135}{3.00}
\]
2. Calculate the right side:
\[
p \geq 45
\]
Thus, the correct inequality and solution is:
\[
3.00p \geq 135; \quad p \geq 45
\]
So, they need to sell at least **45 pastries** to meet their goal of raising at least $135.
The correct option is:
**3.00p ≥ 135; p ≥ 45**