Manny has to run 6 errands between 10 and 5 on Saturday. He must get a haircut, wash his car, buy stamps, rent a video, return a book to the library, and buy some groceries. Assume that each errand will take 30 minutes and that Manny will do only one errand per hour. Manny will stop for a lunch break between 12 and 1. Use the information in the drawing to figure out a way for Manny to accomplish all 6 tasks.
A. Describe two alternative orders in which Manny could complete his errands. B. What if Manny had 7 errands instead of 6? What would he need to do to adjust for the extra errand?
@jim_thompson5910
where are you stuck on this?
I'm not sure how to start this.
Describe two alternative orders in which Manny could complete his errands. if you think of the errands as A, B, C, D, E, F, G then you can rearrange those errands in any order you like (eg: ABCDEFG or GFABCED) list two different orders that haven't been written yet
oh sorry, it's A through F, not A through G
But the attachment shows what time each place is open so I have to order it to match when the places are open.
ok so not all orders will work
so prioritize the ones that close early (ie put them first) over the ones that don't close as early
make sense?
Also can lunch and an errand happen in the same hour?
probably not, so you might have to squeeze in two errands in one hour
then again, he could cut his lunch short easily
so anything is possible
Well in the problem it says "Assume that each errand will take 30 minutes and that Manny will do only one errand per hour."
ok then you have to put it in the lunch hour
Okay. So I could do. A:Video B: Post Office C: Barbershop D: Library E: Grocery F: Car Wash So one could be B, D, A, C, F, E
Another could be B, C, D, F, E, A
Is that right?
sorry one sec, got distracted
hmm I would swap E with C in both cases because E closes much earlier than C
E closes at 12am. E closes the latest out of every place.
oh 12 am, not 12 pm, nvm lol
my bad
then you could put that last if you wanted
Hahaa. I was confused for a sec there.
its ok, misread and thought things wrong for a sec, but everything looks good
Okay well now that part A is done how would you do part B?
if he had 7 errands instead of 6, he would have to either do 2 errands in one hour or cut his lunch short so he could do that 7th errand during the lunch hour
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