A) Find the activity with the lowest crash cost
B) Calculate the optimum cost-time point
C) Calculate the crash point
D) Identify the critical path
E) Find the activity with the highest crash cost
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A) Direct
B) Indirect
C) Overhead
D) Total
E) Normal
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A) Linear.
B) Curvilinear.
C) Variable.
D) Conversely related.
E) Exponentially related.
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A) (normal cost - crash cost) /(normal time - crash time)
B) (crash cost - normal cost) /(normal time - crash time)
C) (normal time - crash time) /(crash cost - normal cost)
D) (normal time - crash time) /(normal cost - crash cost)
E) (crash cost - normal cost) /(crash time - normal time)
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A) Less it costs to shorten one time period.
B) More it costs to shorten one time period.
C) Smaller the crash time is.
D) Larger the crash time is.
E) Cannot be determined by the information given.
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A) Not increasing risk as activities are initially crashed.
B) Having potential for real cost savings.
C) Having potential for significant time savings.
D) All of these choices are correct.
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A) Normal
B) Reserve
C) Crash
D) Accelerated
E) Expedited
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