Wiki User
∙ 12y agoWant this question answered?
Be notified when an answer is posted
A special case of the transportation problem in a linear program, in which the number of sources (assignees) equals the number of designations (assignments) and each supply and each demand equals 1
by doing one operation ( +,-,x,/) you will get the answer to the problem. You have to pick the correct operation.
Multiplication.
subtraction
Multiplication
Any Equality Constraint constraint in an LP problem is called Unrestricted Variable
The role of the research problem in conducting a research
A special case of the transportation problem in a linear program, in which the number of sources (assignees) equals the number of designations (assignments) and each supply and each demand equals 1
Solve the problem using the + sign for the variable. Then solve the problem using the - sign for the variable. Report your answer as the answer that you got using + or the answer that you got using -.
Research and problem solving come hand in hand. In order to solve a problem, you need to do your research and know the best way to approach the situation. Research is the first step and problem solving is the second step.
The are slight differences between research and problem solving. Both entail investigations to establish facts. But problem solving requires facts that amount to solutions while research may be just findings.
Is an operation.
To transform a research problem into a hypothesis, you need to make a specific statement predicting the relationship between two or more variables that can be tested. Consider the key factors of your research problem and determine how they might be related to each other. Formulate a clear and testable assertion that presents the expected outcome of the research based on the problem identified.
well it matters on the problem your solving really.
Without research, there would be no way to find a solution to the problem.
it is a nagging question which the research attempts to answer when he/she is undertaking a research investigation
Algebra