Self Studies

Linear Programm...

TIME LEFT -
  • Question 1
    1 / -0

    Minimise $$Z=\sum _{ j=1 }^{ n }{ \sum _{ i=1 }^{ m }{ { c }_{ ij }.{ x }_{ ij } }  } $$
    Subject to $$\sum _{ i=1 }^{ m }{ { x }_{ ij } } ={ b }_{ j },j=1,2,......n$$
    $$\sum _{ j=1 }^{ n }{ { x }_{ ij } } ={ b }_{ j },j=1,2,......,m$$ is a LPP with number of constraints

  • Question 2
    1 / -0

    The solution of the set of constraints of a linear programming problem is a convex (open or closed) is called ______ region.

  • Question 3
    1 / -0

    Solving an integer programming problem by rounding off answers obtained by solving it as a linear programming problem (using simplex), we find that

  • Question 4
    1 / -0

    If a = b then ax = ...........

  • Question 5
    1 / -0

    The bar graph shows the grades obtained by a group of pupils in a test.
    If grade C is the passing mark, how many pupils passed the test?

  • Question 6
    1 / -0

    An iso-profit line represents

  • Question 7
    1 / -0

    In linear programming, lack of points for a solution set is said to

  • Question 8
    1 / -0

    If  x + y = 3 and xy = 2, then the value of $$\displaystyle x^{3}-y^{3}$$ is equal to 

  • Question 9
    1 / -0

    If the constraints in linear programming problem are changed

  • Question 10
    1 / -0

    The bar graph shows the number of cakes sold at a shop in four days.
    What is the difference in number of cakes between the highest and the lowest daily sale?

Submit Test
Self Studies
User
Question Analysis
  • Answered - 0

  • Unanswered - 10

  • 1
  • 2
  • 3
  • 4
  • 5
  • 6
  • 7
  • 8
  • 9
  • 10
Submit Test
Self Studies Get latest Exam Updates
& Study Material Alerts!
No, Thanks
Self Studies
Click on Allow to receive notifications
Allow Notification
Self Studies
Self Studies Self Studies
To enable notifications follow this 2 steps:
  • First Click on Secure Icon Self Studies
  • Second click on the toggle icon
Allow Notification
Get latest Exam Updates & FREE Study Material Alerts!
Self Studies ×
Open Now