$1.$ At the voting facility, if the throughput doubles, and each voter completes the process twice as fast as before, what would we expect to happen to the work in progress?

WIP would stay the same

WIP would double

WIP would quadruple

WIP would decrease by $50\%$

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$2.$ At the voting facility, suppose we discover that the cycle time in the afternoon is twice what it was in the morning. Which of the following is the least likely outcome for the afternoon?

WIP doubles and the throughout stays the same.

Throughput increase by $20\%$ and WIP increases by $20\%.$

Throughput decreases by $50\%$ and WIP stays the same.

WIP quadruples and throughput doubles.

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$3.$ Given the original scenario of throughput of R $=50$ and cycle time T $=0\mathrm{.}2,$ what new throughput value would be required to reduce WIP by $50\%$ without changing the cycle time?

$100$

$25$

$0\mathrm{.}4$

$0\mathrm{.}1$

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