Visit: https://acclasses.viden.io
Decision theory
Decision theory is basically aimed at making decisions whether with experiments or without experiments..... Bayes' decision rule is mostly followed method.... And the maximum likelihood criterion
Ishant Goel
Transportation problem
Transportation problem is the most important problem in the Linear programming subject and even one question is confirm in the exams for the same.... The general objective is to reduce the overall transportation cost
Maximum flow problem
Direct and connected network originates through sources and terminates at sink, it's algorithm is quite easy... Given seervada park problem and solution by this method
Simplex method
Simplex method Is generally used to solve a linear programming problem.... Here we see this in a matrix form and find for a basic feasible solution and there are some examples given for the same
Assignment problem
Assignment problem is one of the type of transportation problem in which we have to assign the origins to a number of destination with minimum cost and assignment has been assigned to perform tasks
Dual simplex method
This method is generally applied to the the dual problem especially primal problem..... examples for the given method are given
Mixed strategies
Basically there are two strategies in a game i.e pure and mixed. If the maximin point is equal to the minimax point then it has a saddle point and the strategy is pure and otherwise the strategy is mixed strategy
Parametric LPP
Parametric LPP is a linear programming problem in which model parameters generally changes... we have the optimal solution of a function for a parametric LPP
Duality theorey
The duality theory is also one of the most important theory in Linear programming.... It has two types i.e. primal problem and dual problem.... We find a correspondence between entities in primal and dual problems
Spanning tree problem
The minimum spanning tree problem..... Here also connected network is considered with some positive length....here we also have some names nodal points buf not direct links... Step wise step procedure to solve it
Exponential functions
This is notes of exponential functions Which is also an extension to the analytic functions There are some examples too
Taylor's theorem
This is Taylor's theorem which can be used as an application both in differentiation as well as integration. And at last, we define Taylor's sum by the same theorem