question 1 - 4\na theme park sells adult tickets (a) for $159.50 and child tickets (c) for $109.00. the…

question 1 - 4\na theme park sells adult tickets (a) for $159.50 and child tickets (c) for $109.00. the theme park needs to make at least 5.49 million dollars to make a profit each day. which inequality could the theme park use to determine how many of each ticket must be sold in a day to make a profit?\n159.50a + 109c < 5,490,000\n159.50a + 109c > 5,490,000\n159.50a + 109c ≤ 5,490,000\n159.50a + 109c ≥ 5,490,000

question 1 - 4\na theme park sells adult tickets (a) for $159.50 and child tickets (c) for $109.00. the theme park needs to make at least 5.49 million dollars to make a profit each day. which inequality could the theme park use to determine how many of each ticket must be sold in a day to make a profit?\n159.50a + 109c < 5,490,000\n159.50a + 109c > 5,490,000\n159.50a + 109c ≤ 5,490,000\n159.50a + 109c ≥ 5,490,000

Answer

Explanation:

Step1: Analyze the problem

The theme park needs to make at least (5,490,000). The revenue from adult tickets ((a)) at (159.50) each and child tickets ((c)) at (109.00) each. The inequality should represent revenue being greater than or equal to (5,490,000).

Step2: Formulate the inequality

The revenue from adult tickets is (159.50a) and from child tickets is (109c). So the inequality is (159.50a + 109c\geq5,490,000)

Answer:

(159.50a + 109c\geq5,490,000) (the first option)