33 public questions tagged with this topic.
The trick is solving fully: apply relevant formula, put numbers, compute. Result comes as satisfies constraints and non-negativity restrictions. Easy verification shows it satisfies condition.
Ref: NCERT Mathematics Class XII — Linear Programming
Applying the basic concept, solving fully: apply relevant formula, put numbers, compute. Result comes as only the corner points of the feasible region. Easy verification shows it satisfies condition.
Ref: NCERT Mathematics Class XII — Linear Programming
Here's the idea in simple terms: we verify 10 by full calculation: use standard identity, substitute, simplify step by step to reach 10.
Ref: NCERT Mathematics Class XII — Linear Programming
Simply put, we verify 34 by full calculation: use standard identity, substitute, simplify step by step to reach 34.
Ref: NCERT Mathematics Class XII — Linear Programming
The logic is straightforward: we verify No solution by full calculation: use standard identity, substitute, simplify step by step to reach No solution.
Ref: NCERT Mathematics Class XII — Linear Programming
We can see that complete solution: write formula, plug data, do arithmetic. Final value matches Feasible but unbounded region with 3 corner points. Simple and accurate.
Ref: NCERT Mathematics Class XII — Linear Programming
Here's the idea in simple terms: using formula we get 5. Calculation gives this directly, check steps: apply rule, substitute values, simplify to get 5.
Ref: NCERT Mathematics Class XII — Linear Programming
Here's the idea in simple terms: solving fully: apply relevant formula, put numbers, compute. Result comes as min Z = 6x + 10y subjected to x + 2y ≥ 10,2x + 2y ≥ 12,3x + y ≥ 8,x , y
Ref: NCERT Mathematics Class XII — Linear Programming
From the definition, complete solution: write formula, plug data, do arithmetic. Final value matches Unique Solution. Simple and accurate.
Ref: NCERT Mathematics Class XII — Linear Programming
Applying the basic concept, solving fully: apply relevant formula, put numbers, compute. Result comes as 1,35,000 Rs. Easy verification shows it satisfies condition.
Ref: NCERT Mathematics Class XII — Linear Programming
Simply put, we verify Them to be equations by full calculation: use standard identity, substitute, simplify step by step to reach Them to be equations.
Ref: NCERT Mathematics Class XII — Linear Programming
Applying the basic concept, using formula we get Satisfy the problem constraints and non-negatively restrictions. Calculation gives this directly, check steps: apply rule, substitute values, simplify to get Satisfy the problem constraints and non-negatively restrictions.
Ref: NCERT Mathematics Class XII — Linear Programming
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