Exam 3: Planning and Scheduling

arrow
  • Select Tags
search iconSearch Question
  • Select Tags

What is the chromatic number of a complete graph of 20 vertices?

(Multiple Choice)
5.0/5
(90)

Choose the packing that results from the use of the next-fit decreasing (NFD) bin-packing algorithm to pack the following weights into bins that can hold no more than 9 lbs. 4lbs,5lbs,3lbs,2lbs,7lbs,6lbs,4lbs,2lbs4 \mathrm { lbs } , 5 \mathrm { lbs } , 3 \mathrm { lbs } , 2 \mathrm { lbs } , 7 \mathrm { lbs } , 6 \mathrm { lbs } , 4 \mathrm { lbs } , 2 \mathrm { lbs }

(Multiple Choice)
4.8/5
(80)

Use the order-requirement digraph below (with time given in minutes) and the priority list T1, T2, T 3, T4, T5, T6 to answer Questions 13-16. Use the order-requirement digraph below (with time given in minutes) and the priority list T<sub>1</sub>, T<sub>2</sub>, T <sub>3</sub>, T<sub>4</sub>, T<sub>5</sub>, T<sub>6</sub> to answer Questions 13-16.   -Apply the list-processing algorithm to construct a schedule using two processors. -Apply the list-processing algorithm to construct a schedule using two processors.

(Essay)
4.8/5
(76)

When scheduling independent tasks, why does the decreasing-time-list algorithm generally produce good schedules? Does it always produce an optimal schedule?

(Essay)
4.8/5
(83)

Choose the packing that results from the use of the first-fit decreasing (FFD) bin-packing algorithm to pack the following weights into bins that can hold no more than 8 lbs. 5 lbs, 7 lbs, 1 lb, 2 lbs, 4 lbs, 5 lbs, 1 lb, 1 lb, 3 lbs, 6 lbs, 2 lbs, 3 lbs

(Multiple Choice)
4.8/5
(81)

Given the order-requirement digraph below (with time given in minutes), apply the critical-path scheduling algorithm to construct a schedule using two processors. How much time does the resulting schedule require? Given the order-requirement digraph below (with time given in minutes), apply the critical-path scheduling algorithm to construct a schedule using two processors. How much time does the resulting schedule require?

(Multiple Choice)
4.8/5
(86)

Choose the packing that results from the use of the next-fit (NF) bin-packing algorithm to pack the following weights into bins that can hold no more than 8 lbs. 5 lbs, 7 lbs, 1 lb, 2 lbs, 4 lbs, 5 lbs, 1 lb, 1 lb, 3 lbs, 6 lbs, 2 lbs

(Multiple Choice)
4.9/5
(89)

Choose the packing that results from the use of the worst-fit (WF) bin-packing algorithm to pack the following weights into bins that can hold no more than 9 lbs. 4lbs,5lbs,3lbs,2lbs,7lbs,6lbs,4lbs,2lbs4 \mathrm { lbs } , 5 \mathrm { lbs } , 3 \mathrm { lbs } , 2 \mathrm { lbs } , 7 \mathrm { lbs } , 6 \mathrm { lbs } , 4 \mathrm { lbs } , 2 \mathrm { lbs }

(Multiple Choice)
4.9/5
(79)

Given the order-requirement digraph below (with time given in minutes), apply the critical-path scheduling algorithm to construct a schedule using two processors. How much time does the resulting schedule require? Given the order-requirement digraph below (with time given in minutes), apply the critical-path scheduling algorithm to construct a schedule using two processors. How much time does the resulting schedule require?

(Multiple Choice)
4.8/5
(77)

The table below shows chemical compounds that cannot be mixed without causing dangerous reactions. If a graph were used to facilitate scheduling of disposal containers for the compounds, how many edges would it have? The table below shows chemical compounds that cannot be mixed without causing dangerous reactions. If a graph were used to facilitate scheduling of disposal containers for the compounds, how many edges would it have?

(Multiple Choice)
5.0/5
(76)

Assume a job consists of six independent tasks ranging in time from 3 to 12 minutes and totaling 36 minutes. Efficiently scheduled on four machines, how much time will the job require?

(Multiple Choice)
4.8/5
(83)

Choose the packing that results from the use of the first-fit decreasing (FFD) bin-packing algorithm to pack data files with the following sizes onto compact discs that can hold no more than 700 MB. 100 MB, 500 MB, 250 MB, 350 MB, 400 MB, 250 MB, 450 MB, 200 MB, 50 MB

(Multiple Choice)
4.9/5
(66)

Choose the packing that results from the use of the first-fit (FF) bin-packing algorithm to pack data files with the following sizes onto compact discs that can hold no more than 700 MB. 100 MB, 500 MB, 250 MB, 350 MB, 400 MB, 250 MB, 450 MB, 200 MB, 50 MB

(Multiple Choice)
4.7/5
(89)

A talent show producer needs to fit 17 acts of varying lengths into three segments. The segments should be as short as possible and are to be separated by intermissions. How many acts will be placed in each segment?

(Multiple Choice)
4.7/5
(85)

Find the chromatic number of the graph below: Find the chromatic number of the graph below:

(Short Answer)
4.8/5
(70)

Questions refer to this bin-packing task. Pack the following weights into bins holding no more than 5 lbs: 2 lbs, 1 lb, 4 lbs, 3 lbs, 4 lbs, 1 lb, 2 lbs, 3 lbs -Find the number of bins required using the first-fit decreasing (FFD) algorithm.

(Multiple Choice)
4.8/5
(63)

Use the decreasing-time-list algorithm to schedule these tasks on two machines: How much time does the resulting schedule require? 9 minutes, 8 minutes, 7 minutes, 9 minutes, 2 minutes, 5 minutes. 9 \text { minutes, } 8 \text { minutes, } 7 \text { minutes, } 9 \text { minutes, } 2 \text { minutes, } 5 \text { minutes. }

(Multiple Choice)
4.9/5
(84)

Choose the packing that results from the use of the first-fit (FF) bin-packing algorithm to pack the following weights into bins that can hold no more than 8 lbs. 5 lbs, 7 lbs, 1 lb, 2 lbs, 4 lbs, 5 lbs, 1 lb, 1 lb, 3 lbs, 6 lbs, 2 lbs

(Multiple Choice)
4.7/5
(76)

What is the chromatic number of the complete graph on six vertices?

(Short Answer)
4.9/5
(81)

Given the order-requirement digraph below (with time given in minutes) and the priority list T1, T2, T 3, T4, T5, T6, apply the list-processing algorithm to construct a schedule using two processors. How much time does the resulting schedule require? Given the order-requirement digraph below (with time given in minutes) and the priority list T<sub>1</sub>, T<sub>2</sub>, T <sub>3</sub>, T<sub>4</sub>, T<sub>5</sub>, T<sub>6</sub>, apply the list-processing algorithm to construct a schedule using two processors. How much time does the resulting schedule require?

(Multiple Choice)
4.8/5
(88)
Showing 21 - 40 of 108
close modal

Filters

  • Essay(0)
  • Multiple Choice(0)
  • Short Answer(0)
  • True False(0)
  • Matching(0)