1. Values of index row, cj – zj, under one or more of the non-base decision variables ,is/are zero
2. Some of the values in the constant column, bi are zero
3. All the replacement ratios, (bi/ais), (‘s’ indicates key column) are negative
4. Values of index row cj – zj indicate optimality with artificial variable in the base
Values of index row cj – zj indicate optimality with artificial variable in the base
1. Values of index row, cj – zj, under one or more of the non-base decision variables ,is/are zero
2. Some of the values in the constant column, bi are zero
3. All the replacement ratios, (bi/ais), (‘s’ indicates key column) are negative
4. Values of index row cj – zj indicate optimality with artificial variable in the base
Values of index row, cj – zj, under one or more of the non-base decision variables ,is/are zero
1. An identity matrix
2. Slack variable
3. Basic solution
4. None of these
An identity matrix
1. 2 or 4
2. 1 or 0
3. 1 or 2
4. 0 or 4
1 or 2
1. Feasible solution space
2. Point where the two constraints lines intersect
3. Intersection of X and Y axes
4. Intersection of the first constraint line with Y axis
Intersection of X and Y axes
1. Decision variable are in the base
2. Decision variables and surplus variable are assigned zero values
3. Base variables are non-negative
4. Base variables satisfy the constant equations
Base variables are non-negative
1. Determine the initial basic feasible solution, when surplus variable is present
2. Convert the in equation with the sign greater than or equal to, in the form of an equation
3. Apply Big – M method for solution to linear programming problems
4. Indicate the sensitivity of the surplus variable
Determine the initial basic feasible solution, when surplus variable is present
1. proportionality (linearity)
2. additivity
3. divisibility
4. deterministic
5. all of these
all of these
1. is based on the measure of effectiveness
2. is linear
3. every constraint functions are linear
4. all of these
all of these
1. 1,2,3,4
2. 2,1,3,4
3. 4,1,2,3
4. 4,3,2,1
4,1,2,3