Question
Linear programming model which involves funds allocation of limited investment is classified as:
  1. Ordination budgeting model
  2. Capital budgeting models
  3. Funds investment models
  4. Funds origin models

Answer

  1. Capital budgeting models

Solution:

In linear programming, Capital budgeting models to minimize the total capital cost. 

The solutions from the model are used to decide the best combination of capital resources and best times to start and finish projects and to determine the net capital cost.

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

Let $A=\left(\begin{array}{cc}1+ i & 1 \\ - i & 0\end{array}\right)$ where $i =\sqrt{-1}$ Then, the number of elements in the set $\left\{ n \in\{1,2, \ldots, 100\}: A ^{ n }= A \right\}$ is
If matrix $A = \left[ {\begin{array}{*{20}{c}}
{\sin \theta }&{\cos ec\theta }&1\\
{\cos ec\theta }&1&{\sin \theta }\\
1&{\sin \theta }&{\cos ec\theta }
\end{array}} \right]$ is a non invertible matrix, then possible value of $'\theta'$ is 

$($ where $n \in I)$

If $[.]$ represents the greatest integer function, then the value of $\int_{0}^{\sqrt{\pi / 2}}\left(\left[ x ^{2}\right]+[-\cos x ]\right) d x$ is.............
If $f(x)$ is twice differentiable polynomial function such that $f(1) = 1,f(2) =  4,f(3) = 9$, then
$\int_{}^{} {\sqrt {1 + {x^2}} \;dx = } $
If the side of a triangle vary slightly in such a way that its circum radius remains constant, then, $\frac{{d\,a}}{{\cos \,\,A}}\,\, + \,\,\frac{{d\,b}}{{\cos \,\,B}}\,\, + \,\,\frac{{d\,c}}{{\cos \,\,C}}$ is equal to
If $y = {x^{\sin x}},$ then ${{dy} \over {dx}} = $
The solution of $\frac{\text{dy}}{\text{dx}}=1+\text{x}+\text{y}+\text{xy}$ is:
  1. $\text{x}-\text{y}=\text{k}(1+\text{xy})$
  2. $\log(1+\text{y})=\text{x}+\frac{\text{x}^2}{2}+\text{k}$
  3. $\log(1+\text{y})=\text{x}+\frac{\text{y}^2}{2}=\text{k}$
  4. $\text{None of these}$
Choose the correct answer from the given four options.
Let us define a relation R in R as aRb if a ≥ b. Then R is:
  1. An equivalence relation.
  2. Reflexive, transitive but not symmetric.
  3. Symmetric, transitive but not reflexive.
  4. Neither transitive nor reflexive but symmetric.
If $\text{x}=\text{f}(\text{t})\cos\text{t}-\text{f}(\text{t})\sin\text{t}\ \text{and}\ \text{y}=\text{f}(\text{t})\sin\text{t}+\text{f}(\text{t})\cos\text{t},$ then $\Big(\frac{\text{dx}}{\text{dt}}\Big)^2+\Big(\frac{\text{dy}}{\text{dt}}\Big)^2=$
  1. $\text{f}(\text{t})-\text{f}(\text{t})$
  2. $\{\text{f}(\text{t})-\text{f}(\text{t})\}^2$
  3. $\{\text{f}(\text{t})+\text{f}(\text{t})\}^2$
  4. $\text{None of these}$