Using the Honolulu Project; Let's presume a vehicle coming into Trim 1 from Paint Shop is worth $20,000 and each Station adds $1,000 of Value. Let's also presume Station 14 and Station 28 are a Repair Stations and all buffers are 100% full.

 a. What is the MONETARY VALUE ($) of WIP in all the Vehicles in TCF? 

b. What is the Monetary Value ($) of the vehicle leaving Station 42? 

c. How many Vehicles are in the Buffers? 

d. In an IDEAL, PERFECT TCF Assembly; What is the Amount (#) of NON- VALUE WIP in TCF? 

e. In an IDEAL, PERFECT TCF Assembly; 

How much Money ($) in WIP could be saved versus the Current Condition? Using the Honolulu Project; Let's presume a vehicle coming into Trim 1 from Paint Shop is worth $20,000 and each Station adds $1,000 of Value. Let's also presume Station 14 and Station 28 are a Repair Stations and all buffers are 100% full.

 a. What is the MONETARY VALUE ($) of WIP in all the Vehicles in TCF?

 b. What is the Monetary Value ($) of the vehicle leaving Station 42? 

c. How many Vehicles are in the Buffers? 

d. In an IDEAL, PERFECT TCF Assembly; What is the Amount (#) of NON- VALUE WIP in TCF?

 e. In an IDEAL, PERFECT TCF Assembly;