Decision Science | Chapter 1 | Part 1 | MBA MCQs | DS
Decision Science MCQs
- Decision Science approach is
- Multi-disciplinary
- Scientific
- Intuitive
- All of the above
- For analyzing a problem, decision-makers should study
- Its qualitative aspects
- Its quantitative aspects
- Both a & b
- Neither a nor b
- Its quantitative aspects
- Controllable
- Uncontrollable
- Parameters
- None of the above
- A model is
- An essence of reality
- An approximation
- An idealization
- All of the above
- Managerial decisions are based on
- All of the above
- Results generated by formal models
- The use of qualitative factors
- An evaluation of quantitative data
- The use of decision models
- Is possible when the variables value is known
- None of the above
- Reduces the scope of judgement & intuition known with certainty in decision-making
- Require the use of computer software
- Every mathematical model
- Must be deterministic
- Represents data in numerical form
- All of the above
- Requires computer aid for its solution
- A physical model is example of
- An iconic model
- An analogue model
- A verbal model
- A mathematical model
- The quantitative approach to decision analysis is a
- Logical approach
- Rational approach
- Scientific approach
- All of the above
- An optimization model
- Provides the best decision
- Helps in evaluating various alternatives
- All of the above
- Provides decision within its limited context
- The qualitative approach to decision analysis relies on
- Experience
- Judgement
- Intuition
- All of the above
- The mathematical model of an LP problem is important because
- It helps in converting the verbal description & numerical data into mathematical expression
- Decision-makers prefer to work with formal models
- It captures the relevant relationship among decision factors
- It enables the use of algebraic technique
- Linear programming is a
- Constrained optimization technique
- Technique for economic allocation of limited resources
- Technique for economic allocation of limited resources
- All of the above
- A constraint in an LP model restricts
- Value of objective function
- Value of a decision variable
- Use of the available resources
- All of the above
- The distinguishing feature of an LP model is
- It has single objective function & constraints
- Relationship among all variables is linear
- Value of decision variables is non-negative
- All of the above
- Constraints in an LP model represents
- Limitations
- Requirements
- Balancing limitations & requirements
- All of the above
- Non-negativity condition is an important component of LP model because
- Value of variables make sense & correspond to real-world problems
- Variables value should remain under the control of the decision-maker
b. - Variables are interrelated in terms of limited resources
- None of the above
- Before formulating a formal LP model, it is better to
- Express each constrain in words
- Express the objective function in words
- Verbally identify decision variables
- All of the above
- Maximization of objective function in an LP model means
- Value occurs at allowable set of decisions
- Both a & b
- Highest value is chosen among allowable decisions
- Neither of above
- Which of the following is not a characteristic of the LP model
- Alternative courses of action
- An objective function of maximization type
- Limited amount of resources
- Non-negativity condition on the value of decision variables
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