problem $2-$page $213,$ textbook, $10$ points total, have a sheet of paper and pencil to

help yourself in solving the problem

Question $1(3$ points$)$

A $1,500$ foot subdivision street is to be constructed:

The layout will be completed in three days;

The fill will be brought in over the course of eight days;

The compaction$/$grading will be completed in five days;

The asphalt topping will be done in three days; and

The striping will take one day to complete.

Using a minimum float guideline of one day, develop a linear schedule for this project. What is the project duration if

no activities are to be interrupted?

aNSWER THE FOLLVOWING

Question $2(2$ points$)$

Saved

Layout activity work is starting on day $0$ and ending on day $3$ of the project.

Question $2$ options:

Compaction activity can start right after Layout is done

Yes, this is true if we assume constant production each day

Other activities cannot be deployed during these $3$ days time$-$frame

No$,$ it cannot be done in $3$ days

Question $3(2$ points$)$

Asphalt topping is starting day $8$ and finishing day $11.$

Question $3$ options:

True

False

Question $4(2$ points$)$

Striping activity starts on day $\_\_\_\_$ and finish on day$\_\_\_\_\_.$

Question $4$ options:

day $12$ & day $13($start and finish$)$

day $11$ & day $13($start and finish$)$

day $10$ & day $11($start and finish$)$

day $11$ & day $12($start and finish$)$

day $12$ & day $14($start and finish$)$

Question $5(1$ point$)$

Activity crashing $-$ One certain way to make activity "Compaction" duration shorter is to:

Question $5$ options:

make Asphalt Topping activity duration longer

create a network diagram and see if this activity is non$-$critical

this is not possible

add more crews and equipment to it or split in multiple crews, if available