There is a monthly profit objective of $17,000 for Ricky's Repair Shop. 60 percent of for by variable expenditures, while the monthly fixed cost is $8,000 per month. Requirements Foreach month, calculate the shop's profit margin in dollars. Ricky's safety margin is expressed as a percentage of sales targets.
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- Only typed answer and please don't use chatgpt otherwise I downvote the answer Q = 12S1/2P-2. Q is number of newspapers sold and S is number of inches of news printed. The cost of reporting S units is $10S. The cost of printing one copy of the newspaper is $0.08, so the total cost of Q = $10S + .08Q. How many copies will be sold at the profit maximizing price when S = 100? Round (up) to the nearest newspaper.Solve it correctly last time incorrct solution given Not use excelIf at a given quantity _____, the decision maker should do _____ of the activity. Select one: a. MB > MC; none b. MB < MC; that amount c. MB < MC; less d. MB > MC; less
- An entrepreneur intends to sell his product for 6.4$ each. The daily cost or expenses can be expressed as x+9.1+.11x^2, where x is the no. of product sold daily. Find the no. of products that will maximize the profit per day.Your own a chocolate producing company which can advertise on both television (T) and internet(I). The effect of TV and online commercials on sales is again given byS(T,I) = 500 + 48T−6T2+ 112I−6I2+ 4TI. You have a budget of $25 that you can spend on T and I. The price of aTV commercial is $12per unit and the price of an online commercial is also $12 per unit. 1. Determine the optimal level of TV commercials T and online commercials I if you have to spend all of your budget. You should provide two methods to solve this, by direct substitution and by setting up the Lagrangian. Is the Lagrange multiplier positive or negative? Give an intuitive interpretation of why this is the case? 2. Now determine the optimal level of TV commercials T and online commercials I if you DO NOT have to spend all of your budget. Do you obtain the same answer as subquestion 5.1? What is the Lagrange multiplier equal to in this case? Discuss.first part options: 300,100,400,200 second part options: negative, at its maximum, equal to 0, at its minimum, positive
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