(01.03 MC) Jade normally leaves work at 5:00 pm, but she is…

(01.03 MC) Jade normally leaves work at 5:00 pm, but she is leaving work 10 minutes late today. She decides to make up time by taking the toll road instead of side streets. She can travel two times faster by taking the toll road. Create an equation in terms of x to represent the number of minutes after 5:00 pm she arrives home from work if she leaves late. Let x represent the number of minutes her normal commute takes when she leaves on time.

(01.05 MC) A college is currently accepting students that ar…

(01.05 MC) A college is currently accepting students that are both in-state and out-of-state. They plan to accept four times as many in-state students as out-of-state, and they only have space to accept 100 out-of-state students. Let x = the number of out-of-state students and y = the number in-state students. Write the constraints to represent the incoming students at the college.

(01.03 MC) Jorie normally leaves work at 5:00 pm, but she i…

(01.03 MC) Jorie normally leaves work at 5:00 pm, but she is leaving work 30 minutes late today. She decides to make up time by taking the toll road instead of side streets. She can travel four times faster by taking the toll road. Create an equation in terms of x to represent the number of minutes after 5:00 pm she arrives home from work if she leaves late. Let x represent the number of minutes her normal commute takes when she leaves on time.

(03.06 MC) Brad bought a piece of industrial real estate fo…

(03.06 MC) Brad bought a piece of industrial real estate for $192,345. The value of the real estate appreciated at a constant rate per year. The table shows the value of the real estate after the first and second years: Year 1 2 Value (in dollars) $200,038.80 $208,040.35 Which function best represents the value of the real estate after t years?

(01.04 MC) A restaurant manager can spend at most $400 a da…

(01.04 MC) A restaurant manager can spend at most $400 a day for operating costs and payroll. It costs $80 each day to operate the restaurant and $40 dollars a day for each employee. Use the following inequality to determine how many employees the manager can afford for the day, at most: 40x + 80 ≤ 400