Exams
Subjects
Classes
Home
BITSAT
Mathematics
List of top Mathematics Questions on Linear Programming Problem asked in BITSAT
The maximum value of z=3x+2y subject to x+2y\ge2, x+2y\le8, x,y\ge0 is
BITSAT - 2021
BITSAT
Mathematics
Linear Programming Problem
Minimise
\[ Z = \sum_{i=1}^{n} \sum_{j=1}^{m} c_{ij} x_{ij} \]
Subject to:
\[ \sum_{i=1}^{n} x_{ij} = b_j, \quad j = 1, 2, \dots, m \]
\[ \sum_{j=1}^{m} x_{ij} = b_i, \quad i = 1, 2, \dots, n \]
This is a linear programming problem (LPP) with number of constraints:
BITSAT - 2019
BITSAT
Mathematics
Linear Programming Problem
Which of the following statements is correct?
BITSAT - 2018
BITSAT
Mathematics
Linear Programming Problem
If the constraints in a linear programming problem are changed then:
BITSAT - 2018
BITSAT
Mathematics
Linear Programming Problem
The maximum value of \(z = 3x + 2y\) subject to \(x + 2y \ge 2\), \(x + 2y \le 8\), \(y \ge 0\) is
BITSAT - 2017
BITSAT
Mathematics
Linear Programming Problem
Minimise \( Z=\sum_{i=1}^{n}\sum_{j=1}^{m} c_{ij}x_{ij} \) subject to \[ \sum_{i=1}^{m} x_{ij}=b_j,\; j=1,2,\ldots,n, \] \[ \sum_{j=1}^{n} x_{ij}=b_i,\; i=1,2,\ldots,m. \] This is an LPP with number of constraints equal to
BITSAT - 2015
BITSAT
Mathematics
Linear Programming Problem
Prabhat wants to invest the total amount of ₹15,000 in saving certificates and national saving bonds. According to rules, he has to invest at least ₹2,000 in saving certificates and ₹2,500 in national saving bonds. The interest rate is 8% on saving certificates and 10% on national saving bonds per annum. He invests \( x \) in saving certificate and \( y \) in national saving bonds. Then the objective function for this problem is:
BITSAT - 2012
BITSAT
Mathematics
Linear Programming Problem
The constraints of the L.P. problem given by x₁+2x₂\le2000, x₁+x₂\le1500 and x₂\le600, x₁,x₂\ge0, which of the following points does not lie in the positive bounded region?
BITSAT - 2011
BITSAT
Mathematics
Linear Programming Problem
A wholesale merchant wants to start the business of cereal with ₹24000. Wheat is ₹400 per quintal and rice is ₹600 per quintal. He has capacity to store 200 quintal cereal. He earns the profit ₹25 per quintal on wheat and ₹40 per quintal on rice. If he stores x quintal rice and y quintal wheat, then maximum profit is the objective function
BITSAT - 2010
BITSAT
Mathematics
Linear Programming Problem