A “simple” 3rd grade problem
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A “simple” 3rd grade problem
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Re: A “simple” 3rd grade problem
#2Re: A “simple” 3rd grade problem
#3Re: A “simple” 3rd grade problem
#4But 2 represents the final state, though requires only 1 action (cut). And the required answer (time spent) is related to the number of actions, not the final state.
This reminds me of the water lily problem: a water lily doubles in size every day. It takes 30 days to cover the whole pond. How many days does it take for the water lily to cover half the pond? (Answer: 29, not 15).
Re: A “simple” 3rd grade problem
#5probably the person who graded the question assumed that you are cutting chunks from an object, like slicing a bread. for every cut(except the last one) you get one new object, so every cut is +1 new object. if you slice the whole thing and the remaining object can be +1 piece, just like in the first situation, if you consider the last piece equal to the pieces you cut.
so, +1 to the student :)
Re: A “simple” 3rd grade problem
#6Re: A “simple” 3rd grade problem
#7The correct answer would be "I do not know, this problem is under-specified."
Re: A “simple” 3rd grade problem
#8I would've arrived at the teacher's solution, but the question allows different interpretations and both answers are correct assuming different interpretations. The correct answer would be "I do not know, this problem is under-specified."
I obviously thought 15 min when I first read it and my brain didn't want to accept any other solution until I read the post below where it said 20 min and explained it as 2 pieces = 1 cut = 10 min, 3 pieces = 2 cuts = 20 min.
And now I can't see why my first thought was correct. Did you come up with some good rationale as to why it should be 15 min or other?
Re: A “simple” 3rd grade problem
#9Who was it that said the biggest problem in programming is concurrency and off by one errors?
Seems impossible for anyone to interpret it differently than the student did, but from the comments it's clearly easy for people to extract ambiguity from what appears to be a simple, straightforward specification.
Re: A “simple” 3rd grade problem
#10I would've arrived at the teacher's solution, but the question allows different interpretations and both answers are correct assuming different interpretations. The correct answer would be "I do not know, this problem is under-specified."
In that case, I'd write my assumptions about the problem and show how I arrived at the solution. If the teacher still says it's wrong, I probably won't bother arguing - I don't waste my time arguing with morons.