Refer to BITSAT Mathematics Linear Programming MCQs provided below. BITSAT Full Syllabus Mathematics MCQs with answers available in Pdf for free download. The MCQ Questions for Full Syllabus Mathematics with answers have been prepared as per the latest syllabus, BITSAT books and examination pattern suggested in Full Syllabus by BITSAT, NCERT and KVS. Multiple Choice Questions for Linear Programming are an important part of exams for Full Syllabus Mathematics and if practiced properly can help you to get higher marks. Refer to more Chapter-wise MCQs for BITSAT Full Syllabus Mathematics and also download more latest study material for all subjects
MCQ for Full Syllabus Mathematics Linear Programming
Full Syllabus Mathematics students should refer to the following multiple-choice questions with answers for Linear Programming in Full Syllabus. These MCQ questions with answers for Full Syllabus Mathematics will come in exams and help you to score good marks
Linear Programming MCQ Questions Full Syllabus Mathematics with Answers
Question: The maximum value of z = 3x + 2y subject to x + 2y≥ 2, x + 2y ≤ 8, x, y ≥ 0 is :
- a) 32
- b) 24
- c) 40
- d) None of these
Answer: 24
Question: Minimise 
Subject to
is a LPP with number of constraints
- a) m – n
- b) mn
- c) m + n
- d) m/n
Answer: m + n
Question: Consider
Then number of possible solutions are :
- a) Zero
- b) Unique
- c) Infinite
- d) None of these
Answer: Infinite
Question: A shopkeeper wants to purchase two article A and B of cost price ₹ 4 and 3 respectively. He thought that he may earn 30 paise by selling article A and 10 paise by selling article B. He has not to purchase total article worth more than ₹ 24. If he purchases the number of articles of A and B, x and y respectively, then linear constraints are
- a) x ≥ 0, y≤ 0, 4x +3 y ≥ 24
- b) x ≥ 0, y ≥ 0, 30x + 10 y ≤ 24
- c) x ≥ 0, y ≥ 0, 4x +3 y ≥ 24
- d) x ≥ 0, y ≥0, 30x +40 y ≥ 24
Answer: x ≥ 0, y≤ 0, 4x +3 y ≥ 24
Question: 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 ₹ 2000 in saving certificates and ₹ 2500 in national saving bonds. The interest rate is 8% on saving certificate and 10% on national saving bonds per annum. He invest ₹ x in saving certificate and ₹ y in national saving bonds. Then the objective function for this problem is
- a) 0.08 x + 0.10 y
- b)
- c) 2000x + 2500 y
- d)
Answer: 0.08 x + 0.10 y
Question: For the constraints of a L.P. Problem given by x1 + 2x2 ≤ 2000, x1 + x2 ≤ 1500 and x 2 ≤ 600 and x1, x2 ≥ 0, which one of the following points does not lie in the positive bounded region
- a) (1000, 0)
- b) (0, 500)
- c) (2, 0)
- d) (2000, 0)
Answer: (2000, 0)
Question: 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 store x quintal rice and y quintal wheat, then for maximum profit the objective function is
- a) 25 x + 40 y
- b) 40x + 25 y
- c) 400x + 600y
- d)
Answer: 40x + 25 y
Question: The minimum value of the function z = 4x + 3y subject to the constraints 3x + 2y ≥ 160, 5x + 2y ≥ 200, x + 2y ³ 80, x ≥ 0, y ≥ 0 is
- a) 320
- b) 300
- c) 220
- d) 200
Answer: 220
Question: The constraints –x1 + x2 ≤ 1, –x1 +3x2 ≤ 9, x1,x2 ≥ 0 define on
- a) Bounded feasible space.
- b) Unbounded feasible space
- c) Both bounded and unbounded feasible space.
- d) None of these
Answer: Unbounded feasible space
Question: The maximum value of z = 3x + 4y subject to the constraints x + y ≤ 40, x + 2y ≤ 60, x ≥ 0, y ≥ 0 is
- a) 120
- b) 140
- c) 100
- d) 160
Answer: 140
Question: The maximum value of z = 3x + 4y subject to the condition x + y ≤ 40 , x + 2y ≤ 60, x,y ≥ 0 is
- a) 130
- b) 120
- c) 40
- d) 140
Answer: 140
Question: The point at which the maximum value of ( 3x + 2y) subject to the constraints x + y ≤ 2, x ≥ 0, y ≥0 is obtained, is
- a) (0, 0)
- b) (1.5, 1.5)
- c) (2, 0)
- d) (0, 2)
Answer: (2, 0)
Question: The solution set of constraints x + 2y ≥ 11, 3x + 4y ≤ 30, 2x + 5y ≤ 30 and x ≥ 0 , y ≥ 0 , includes the point
- a) (2, 3)
- b) (3, 2)
- c) (3, 4)
- d) (4, 3)
Answer: (3, 4)
Question: The maximum value of z = 3x + 2y subject to x + 2y≥ 2, x + 2y ≤ 8, x, y ≥ 0 is :
- a) 32
- b) 24
- c) 40
- d) None of these
Answer: 24
Question: Minimise
Subject to
is a LPP with number of constraints
- a) m – n
- b) mn
- c) m + n
- d)
Answer: m + n
More Study Material
BITSAT Full Syllabus Mathematics Linear Programming MCQs
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MCQs for Mathematics BITSAT Full Syllabus Linear Programming
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Linear Programming MCQs Mathematics BITSAT Full Syllabus
All MCQs given above for Full Syllabus Mathematics have been made as per the latest syllabus and books issued for the current academic year. The students of Full Syllabus can refer to the answers which have been also provided by our teachers for all MCQs of Mathematics so that you are able to solve the questions and then compare your answers with the solutions provided by us. We have also provided lot of MCQ questions for Full Syllabus Mathematics so that you can solve questions relating to all topics given in each chapter. All study material for Full Syllabus Mathematics students have been given on studiestoday.
Linear Programming BITSAT Full Syllabus MCQs Mathematics
Regular MCQs practice helps to gain more practice in solving questions to obtain a more comprehensive understanding of Linear Programming concepts. MCQs play an important role in developing understanding of Linear Programming in BITSAT Full Syllabus. Students can download and save or print all the MCQs, printable assignments, practice sheets of the above chapter in Full Syllabus Mathematics in Pdf format from studiestoday. You can print or read them online on your computer or mobile or any other device. After solving these you should also refer to Full Syllabus Mathematics MCQ Test for the same chapter
BITSAT MCQs Mathematics Full Syllabus Linear Programming
BITSAT Full Syllabus Mathematics best textbooks have been used for writing the problems given in the above MCQs. If you have tests coming up then you should revise all concepts relating to Linear Programming and then take out print of the above MCQs and attempt all problems. We have also provided a lot of other MCQs for Full Syllabus Mathematics which you can use to further make yourself better in Mathematics
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Multiple Choice Questions (MCQs) for Linear Programming Full Syllabus Mathematics are objective-based questions which provide multiple answer options, and students are required to choose the correct answer from the given choices.