Suppose Anna is considering two job offers. She can choose to either work as a barista in a cafe or a coach in a gym.  The cafe is only a six-minute walk from where she lives. The gym is 40 minutes away by bus (single trip) with a daily ticket price of $4. The cafe offers her 4 shift hours per day, five days per week and pays her $20 per hour. While working at the cafe Anna can also have three cups of free coffee each week. Alternatively, the gym offers her 5 shift hours per day, three days per week and pays her $30 per hour and she can enjoy 20% discount off the gym membership. If Anna will take one and only one of the jobs, the opportunity cost of taking the coach job is $_______, ______ leisure time, plus _____.438, 0 hour, 20% discount off membership400, 0 hour, three cups of coffee438, +2 hours, 20% discount off membership438, +2 hour, three cups of coffee

Erin earns a salary of $11.30$⁢11.30 per hour at the coffee shop, for which she is paid bi-weekly. Occasionally, Erin has to work overtime (time more than 4545 hours but less than 7070 hours). For working overtime, she is paid time-and-a-half. Erin's salary is given by the functionS(t)=11.3t508.5+33.92(t−45)if0<t≤45if45<t≤70𝑆(𝑡)={11.3𝑡if0<𝑡≤45508.5+33.92(𝑡−45)if45<𝑡≤70where t is the time in hours, 0<t≤700<𝑡≤70.Step 2 of 3 :  Find limt→45+S(t)lim𝑡→45+⁡𝑆(𝑡).

Suppose that it costs $5 to buy a coffee and takes 10 minutes of your time. In that time you could be working and earn $10, or spending time at the beach which you value at $5. What is the opportunity cost of the coffee?

Asha works in a café.Her wage is calculated using the formula wage = hourly rate # number of hours + bonus.Her hourly rate is $11.52 .One week Asha works 25 hours and receives a bonus of $5.40 .Work out her wage for this week

Pham can work as many or as few hours as she wants at the university bookstore for $9 per hour. But due to her hectic schedule, she has just 15 hours per week that she can spend working either at the bookstore or at other potential jobs. One potential job, at a café, will pay her $12 per hour for up to 6 hours per week. She has another job offer at a garage that will pay her $10 an hour for up to 5 hours per week. And she has a potential job at a daycare centre that will pay her $8.50 per hour for as many hours as she can work. If her goal is to maximize the amount of money she can make each week, how many hours will she work at the bookstore?  hours

User In any given week, Anne receives satisfaction only from the consumption of goods and from the consumption of leisure L, which is measured in hours, obviously, Anne consumes many different types of goods, but for simplicity was aggregate the dollar value of all their goods that she consumes during the week and call it C. Assume that if Anne chooses to work, the hourly wage rate is w=6 and she has to sleep 8 hours per day, Potentially ,if she wants, she can work up to 5 days a week, Call L Anne’s weekly leisure time, where L is all the hours during the 5-day workweek during which Anne is neither working nor sleeping. Anne's utility is given by u(C,L) =𝐶^a𝐿^(1−𝑎), where a=0.6. (a)(1 point) What is Anne's utility maximizing choice of C? (b)(1.5) By how many hours does her optimal choice of L increase if the government gives her a weekly unconditional subsidy of 20?