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- This topic has 5 replies, 3 voices, and was last updated 8 years ago by
John Moffat.
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- November 23, 2016 at 3:40 pm #351006
Hello sir,
Since plotting an iso-contribution line can help us quickly locate which point of the feasible region will generate maximum contribution, is it permissible to assume a “reasonable figure” for deriving C? Since the other part of the constraint will be given.
Or do we have to solve all the feasible region points using simultaneous equations? In your video, we simply assumed a figure for the purpose of plotting the iso-contribution line
November 23, 2016 at 3:52 pm #351012You certainly do not have to solve all the feasible region points!!!
You are expected to do what I do in the lecture – assume a figure for contribution in order to know the angle of the line.
(Given the change in the exam format, it is now unlikely that you would actually be required to draw the graph. However what can happen (and has happened before) is that you are given the graph in the exam with the iso-contribution line on it, and you are expected to prove you know how to use it.)
November 24, 2016 at 7:09 am #351131Wow.. Thanks!
November 24, 2016 at 2:54 pm #351189You are welcome 🙂
November 27, 2016 at 4:19 pm #351911how do we know which point is maximizing contribution the most? i watched your lecture twice but couldn’t get it. i understand the contribution line thing. after that how do we know that at point b contribution maximize?
November 27, 2016 at 6:09 pm #351947If you understand the contribution line, than I don’t really understand your problem.
The best ‘corner’ of the feasible area is the corner furthest away from the origin when you move the contribution line away from the origin while keeping it parallel.
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