The position of points O (0,0) and P (2,–2) in
the region of graph of inequations
2x – 3y < 5, will be -
The solution set of the inequation
2x + y > 5 is -
The necessary condition for third quadrant
region in x – y plane, is-
Objective function of a L.P.P. is -
The optimal value of the objective function
is attained at the points -
Which of the following statements is correct?
The intermediate solutions of constraints must
be checked by substituting them back into-
If the number of available constraints is 3 and
the number of parameters to be optimized is
4, then-
“The Maximum or the Minimum of the
objective function occurs only at the corner
points of the feasible region.” This theorem
is known as Fundamental Theorem of -
The feasible solution of a L.P.P. belongs to-
If the constraints in a linear programming
problem are changed-
The value of objective function is maximum
under linear constraints-
In a test of Mathematics, there are two types
of questions to be answered - short answered
and long answered. The relevant data are
given below
The objective function for the above question
is -
The vertices of a feasible region of the above
question are-
The maximum value of objective function in
the above question is-
The objective function in the above question
is-
In the examination of P.E.T. the total marks
of Mathematics are 300. If the answer is right,
marks provided 3 and if the answer is wrong,
marks provided –1. A student knows the
correct answer of 67 questions and remaining
questions are doubtful for him. He takes the
time 11⁄2 minutes to give the correct answer
and 3 minutes that for doubtful. Total time is
3 hours. In the question paper after every two
simple questions, one question is doubtful.
He solve the questions one by one, then the
number of questions solved by him, are-
In the above question the minimum marks
obtained by the student, are-
The probable region of the linear programming
problem in the above question is of the type-
The vertices of the above region are-
The optimal solution of the above question is
at -