Question
In linear programming context, sensitivity analysis is a technique to:

Answer

  1. Determine how optimal solution to LPP changes in response to problem inputs.
Solution:
A sensitivity analysis is performed to determine the sensitivity of the solution to changes in parameters.

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

Feasible region (shaded) for a LPP is shown in the given figure. Minimum of z = 4x + 3y occurs at the point.
  1. (0, 8)
  2. (2, 5)
  3. (4, 3)
  4. (9, 0)
If $\vec{\text{a}} $ lies in the plane of vectors $\vec{\text{b}}$ and $\vec{\text{c}},$ then which of the following is correct?
  1. $\big[\vec{\text{a}}\vec{\text{b}}\vec{\text{c}}\big]=0$
  2. $\big[\vec{\text{a}}\vec{\text{b}}\vec{\text{c}}\big]=1$
  3. $\big[\vec{\text{a}}\vec{\text{b}}\vec{\text{c}}\big]=3$
  4. $\big[\vec{\text{b}}\vec{\text{c}}\vec{\text{a}}\big]=1$
Side of an equilateral triangle expands at the rate of $2\text{cm}/ \text{sec}.$ The rate of increase of its area when each side is 10cm is:
  1. $10\sqrt{2}\text{cm}^2/\sec.$
  2. $10\sqrt{3}\text{cm}^2/\sec.$
  3. $10\text{cm}^2/\sec.$
  4. $5\text{cm}^2/\sec.$
Let $f : R \rightarrow R$ be given by $\text{f(x)}=\tan\text{x}.$ Then$, f^{-1}(1)$ is$:$
Let $R$ be the relation on the set of all real numbers defined by $a R b$ iff $|a-b| \leq 1$. Then, $R$ is
The normal at the point $(1, 1)$ on the curve $2y + x^2 = 3$ is:
The general solution of a differential equation of the type $\frac{d x}{d y}+ P _1 x= Q _1$ is
If the coordinates of the vertices of a triangle are (0, 0), (0, 2) and(3, 1), then area of the triangle is:
  1. sq.units
  2. -3 sq.units
  3. 2 sq.units
  4. 1 sq.units
A student observes an open-air Honeybee nest on the branch of a tree, whose plane figure is parabolic shape given by $x^2=4 y$ .Then the area (in sq units) of the region bounded by parabola $x^2=4 y$ and the line y = 4 is
The vector equation of the plane containing the line $\vec{\text{r}}=(-2\hat{\text{i}}-3\hat{\text{j}}+\hat{\text{k}})+\lambda(3\hat{\text{i}}-2\hat{\text{j}}-\hat{\text{k}})$ and the point $\hat{\text{i}}+2\hat{\text{j}}+3\hat{\text{k}}$ is: