Xootr LLC is the producer of a high$-$end, award$-$winning kick scooter, known as the Xootr The basic Xootr model $($known as the Ultra Cruz$)$ sells for slightly over $$200.$

The company started production using a three$-$step assembly process depicted in the preceding figure. Three workers assemble the Xootr. The processing times are $13$ minutes$/$unit for the first worker, $11$ minutes$/$unit for the second worker, and $8$ minutes$/$unit for the third worker. The assembly operation runs for $35$ hours per week. The average salary for an assembly worker is $$12$ per hour.

As demand for the Xootr grows, the company needs to change its assembly operations to increase its process capacity. Two experts are consulted for advice. The first expert comments: $$As we grow our business, we really have to benefit from our workers specializing in a small set of activities. Right now, our longest processing time is $13$ minutes per unit. If Xootr wants to double its process capacity, it should simply take each of the three activities and break them up into two subactivities. That way, six workers can produce a unit every $6\mathrm{.}5$ minutes.$$

Another expert, however, disagrees. She observes: $$Division of labor leads to frustrating, monotone work for the workers. Instead of having workers specialize in small subactivities, Xootr should do the opposite. Imagine one worker would perform all activities from beginning to end. This would avoid the problem of line balancing and increase the labor utilization. And the workers would see how all pieces come together, providing a more meaningful production experience. If we have six workers operating this way, we can have even more capacity.$$

QUESTION

Introduction

$1-$ What do you think of the comments of these two experts?

$2-$ Draw a process flow diagram for each of the two expert proposals.

$3-$ For each proposal, compute process capacity, labor utilization, and costs of direct labor, assuming that the processing times in the proposal of the first expert would be cut in half $($i$.$e$.,$ it would take $6\mathrm{.}5$ minutes per unit to do the first set of tasks currently included in activity $1$ and another $6\mathrm{.}5$ minutes per unit to do the second set of tasks$).$

$3-$ ask yourself what other variables might differ between these two proposals.

Conclusion