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JEE-Main - Grade 12 - Mathematics - Linear Programming - Introduction and Snapshot of Linear Programming - Study ref# 932
Introduction In this chapter, we shall apply the systems of linear inequalities/ equations to solve some real life problems of the type as given below: A furniture dealer deals in only two item – tables and chairs. He has Rs. 50,000...
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JEE-Main - Grade 12 - Mathematics - Linear Programming - Introduction and Snapshot of Linear Programming - Study ref# 933
Following sections must be covered to understand the Linear Programming: 1. Linear Programming Problems and its Mathematical Formation. 2. Different Types of Linear Programming Problems...
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JEE-Main - Grade 12 - Mathematics - Linear Programming - Target Setup for Linear Programming - Study ref# 934
Student requires to achieve the following milestones to get better grip over Linear Programming. The milestones / targets are as follows: Starting Point: Days 0Test TypeAppear on TestTarget TestsScorePractice Test000%Chapter Test...
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JEE-Main - Grade 12 - Mathematics - Linear Programming - Study ref# 9633
Maximize Z =
subject to the constraints : Answer: The system of constraints is
……(1) and
subject to
Answer: The system of constraints is :
#*8...
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JEE-Main - Grade 12 - Mathematics - Linear Programming - Study ref# 9635
Minimize
subject to
Answer: The system of constraints is :
…...
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JEE-Main - Grade 12 - Mathematics - Linear Programming - Study ref# 9636
Minimise and Maximise subject to
. Answer: The system of constraints is :
……….(1)
subject to the constraints:
Answer: The system of constraints is :
and are available. Food costs Rs.4 per unit food and costs Rs.6 per unit. ...
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JEE-Main - Grade 12 - Mathematics - Linear Programming - Study ref# 9643
A farmer mixes two brands P and Q of cattle feed. Brand P, costing Rs. 250 per bag contains 3 units of nutritional element A, 2.5 units of element B and 2 units of element C. Brand Q costing Rs.200 per bag contains, 1.5 units of nutritional ...
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JEE-Main - Grade 12 - Mathematics - Linear Programming - Study ref# 9644
Determine the maximum value of subject to the constraints: Answer: We have, maximize
………(i) Subject to the constraints
subject to the constraints: Answer: We have, minimize
subject to the constraints
. Answer: The feasible (shaded) region is bounded and corner points are O(0,0),A(7,0),B(3,4) ...
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JEE-Main - Grade 12 - Mathematics - Linear Programming - Study ref# 9647
A company manufactures two types of sweaters: type A and type B. It costs ₹360 to make a type A sweater and ₹120 to make a type B sweater. The company can make at most 300 sweater and spend at most ₹72000 a day. The numb...
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