It's Toya's pathfinder character rolling a few bad will saves during a dungeon raid. The last panel actually makes me super sad, I hope one of the party members picks him up for lots of hugs.
The puzzles (...besides the third one) are actual puzzles that Tsumi threw at us during the session. It was hell.
The middle puzzle doesn't mention how long a fire lasts for his family... but each day it seems he collects enough refuse for 12 family fires per day (72/6=12).
As for that last one, that's just cruel! I've tried integrals, Reimann sums, Laplace transforms, and just can't get it!
The middle puzzle doesn't mention how long a fire lasts for his family... but each day it seems he c
ok there a re 72 fireplaces getting cleaned on 1 for the sweep house. he collected enough to start 12 fires. so is it one he lights one fire for his family but then there is no way to know how long they can stay warm.
is it all the nights of winter since he get more wood each day then he needs.
ok there a re 72 fireplaces getting cleaned on 1 for the sweep house. he collected enough to start
Okay, fair enough. The question isn't worded unambiguously. I guess I was a bit too smug because I have heard this type of problem before and recognized the form.
Step 1: He cleans out 72 fireplaces. This gives him enough wood for (72/6) = 12 fires for his family. It's not worded quite right, but the implication is that each group of 6 gives enough for one full night of warmth. Step 2: Each morning after the fire goes out, he cleans out his own fireplace. Every 6 days, this accumulates to enough wood for another night of fire warmth. Step 3: Since he collects an additional 12 days' worth from his own fireplace, this results in an additional (12/6) = 2 fires for his family. So the total answer is 12+2 = 14 nights.
Okay, fair enough. The question isn't worded unambiguously. I guess I was a bit too smug because I h