Action Motor Sports Company uses a machine that can produce $100$ razor scooters per hour. The firm operates $12$ hours per day, five days per week. Due to regularly scheduled preventive maintenance, the machines will have to be down $5\%$ of the available time. Based on experience with other products produced during preventive maintenance, the firm achieved an efficiency level for the wheels of $87\%.$ The company's internal utilization goal is $75\%.$

$\backslash$table$[[$Operating days,$5,$week$],[$Production$,100,/$hour$],[$Daily Prod. Time,$12,$hours$/$day$],[$Down Time,$5\%,],[$Efficiency Level,$87\%,],[$Utilization Goal,$75\%,]]$

Complete calculation inside highlighted question cell

a$.$ What is the firms effective capacity? $[$effective$]$

b$.$ What is the expected actual weekly output of scooters for this company, based on effective capacity? $[$Blank$1]$

$\backslash$table$[[,]]$

c$.$ Which of the following is true? $[$Blank$2]$

d$.$ If the company received an order for $10,000$ razor scooters per week and switched to a $18-$hour daily operation, is it likely they would be able to fulfill demand, based on effective capacity? $[$Blank$3]$