The Spanish Club is selling churros as a fundraiser. If its goal is to raise at least $150, how many churros must it sell at $1.25 each to meet that goal? Write and solve an inequality.
(1 point)
Responses
1.25c is greater than or equal to 150; c is greater than or equal to 120
Image with alt text: 1.25c is greater than or equal to 150; c is greater than or equal to 120
1.25c is greater than or equal to 150; c is greater than or equal to 100
Image with alt text: 1.25c is greater than or equal to 150; c is greater than or equal to 100
150c is greater than or equal to 1.25; c is greater than or equal to 120
Image with alt text: 150c is greater than or equal to 1.25; c is greater than or equal to 120
150c is greater than or equal to 1.25; c is greater than or equal to 25
The correct inequality is 1.25c ≥ 150, where c represents the number of churros sold.
To solve the inequality for c, we divide both sides by 1.25:
c ≥ 150/1.25
c ≥ 120
Therefore, the Spanish Club must sell at least 120 churros to meet their fundraising goal.
The correct inequality for this problem is: 1.25c ≥ 150, where c represents the number of churros sold. To solve for c, we divide both sides of the inequality by 1.25: c ≥ 150/1.25. Simplifying this, we get c ≥ 120. Therefore, the Spanish Club must sell at least 120 churros to meet their fundraising goal of $150.
To solve this problem, we can set up an inequality. Let's represent the number of churros the Spanish Club needs to sell as c. Since each churro is being sold for $1.25, the total amount of money raised can be calculated by multiplying the number of churros sold by $1.25.
So, the inequality can be written as:
1.25c ≥ 150
This inequality says that the total amount of money raised (1.25c) must be greater than or equal to $150.
To solve for c, we need to isolate it on one side of the inequality. We can do this by dividing both sides of the inequality by 1.25:
(1.25c)/1.25 ≥ 150/1.25
Simplifying, we get:
c ≥ 120
This means that the Spanish Club must sell at least 120 churros to meet their goal of raising at least $150.