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Minimum Perimeter of a triangle
I have been playing the app Euclidea, I have been doing quite well but this one has me stumped. "Construct a triangle whose perimeter is the minimum possible whose
Minimum of a three variable function
In this case, it is easy to get $ (0,0,0)$. But, if the question is to find minimum of $ (x^2+y^2+z^2)/xyz$, then how we could solve this using a standard approach like we do in the
algorithms
Proof for the minimum number of comparisons required to get the maximum AND minimum element of an array. Ask Question Asked 5 years, 4 months ago Modified 3 years, 4
Which cut does "minimum cut" refer to?
Alternatively, to avoid ambiguity, reserve the term " minimum cut " for flow networks, and use precise terms like minimum edge cut, minimum cutset, minimal edge cut
What are the common abbreviation for minimum in equations?
I''m searching for some symbol representing minimum that is commonly used in math equations.
Minimum values of multiple modulus function
2 For an even number of data their median minimizes the sum of the absolute deviations. As in our case the median equals $0$, the minimum is $6$.
combinatorics
In this way, you have to generate only a small fraction of all the codewords to find the minimum distance, and the idea can be generalized to any linear code. The first step then is to find a
calculus
Terms "maxima" and "minima" are related to all types of maxima and minima, either local or global. Every local maximum is a maximum, every global minimum is a minimum.
Must a minimum weight spanning tree for a graph contain the
Currently learning about spanning trees and using Kruskal''s algorithm and I was wondering whether a minimum weight spanning tree of a weighted graph must contain one of
Finding the maximum/minimum of a modulo function
@lonestudent It really isn''t that simple, y doesn''t have a tangible value, only a range of possible values it could be. An easy counter-example to your claim is x having the
calculus
What is the difference between the minimum value and the lower bound of a function? To me, it seems that they are the same.
What is the difference between minimum and infimum?
What is the difference between minimum and infimum? I have a great confusion about this.
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