Consider a process consisting of three resources. Assume there exists unlimited demand for the product, and that all activities are always performed in the following sequence. $$ Resource $1$ has a processing time of $7$ minutes per unit. $$ Resource $2$ has a processing time of $4$ minutes per unit. $$ Resource $3$ has a processing time of $6$ minutes per unit. All three resources are staffed by one worker and each worker gets paid $$10$ per hour. Do not round your intermediate calculations. Round your answer to $2$ decimal places. a$.$ What is the cost of direct labor? $ $3\mathrm{.}60$ per unit Do not round your intermediate calculations. Round your answer to nearest whole number. b$.$ What is the labor content? $14$ minutes per unit Do not round your intermediate calculations. Round your answer to $2$ decimal places. c$.$ What is the average labor utilization? $77\mathrm{.}78$ percent Do not round your intermediate calculations. Round your answer to $2$ decimal places. d$.$ Assume the demand rate is $18$ units per hour. What is the takt time? $3\mathrm{.}00$ minutes per unit Do not round your intermediate calculations. Round your answer to $2$ decimal places. e$.$ Assume the demand rate is $18$ units per hour. What is the target manpower? $4\mathrm{.}67$ employees Do not round your intermediate calculations. Round your answer to $1$ decimal place. f$.$ If one additional worker could be hired, to which resource should the additional resources be assigned? Calculate the process capacity. $12\mathrm{.}0$ units per hour Do not round your intermediate calculations. Round your answer to $1$ decimal place, g$.$ If they could take $1$ minute of task time from one resource and give it to another resource $($so the labor content remains the same$),$ What would be the new capacity of the process $($units per hour$)?$ Assume that there is still only $1$ worker per station. units per hour Do not round your intermediate calculations. Round your answer to $1$ decimal place. What would be the capacity of the process if they integrated the work so that all workers do all three tasks $($units per hour$)?$ Assume that there is still only $1$ worker per station. units per hour