The Williams Calculator Company manufactures two kinds of calculators: the TW 100 and TW 200. The assembly process requires three workers. The assembly times are as follows: Assembler 1 Assembler 2 Assembler 3 TW 100 S min. 3 min. 4 min. TN 200 1 4 min. 6 min. 2 min. 8 8 Maximum Hours Available per Day The company policy is to balance workloads on all assembly jobs. In fact, management wants to schedule work so that no assembler will have more than 30 minutes more work per day than other assemblers. This means that in a regular 8-hour shift, all assemblers will be assigned at least 7 hours of work. Also, the company must produce TW 100 more than twice of the amount of TW 200 produced since the demand of TW 100 is usually more than two times of the demand of TW 200 in the market. If the firm makes a $40.00 profit for each TW 100 and a $30.00 profit for each TW 200, how many units of each type of calculator should be produced per day? Formulate this problem as a LP. Do not solve MacBook