In transportation models designed in linear programming, points o… - Vidyadip

MCQ

In transportation models designed in linear programming, points of demand is classified as:

A
Ordination
B
Transportation
C
Destinations
D
Origins

✓

Answer

Destinations

Solution:

In linear programming, transportation modeltransportation model are applied to problems related to the study of efficient transportation routes.

i.e., how effectively the available resources are transported to different destinations with minimum cost.

Therefore, the points of demand is classified as destinations.

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

Explore more

More "M.C.Q (1 Marks)" from Linear Programming→Linear Programming — all question types→Maths STD 12 Science question papers→Gujarat Board STD 12 Science question papers→Gujarat Board question paper generator→

Similar questions

The order of the differential equation of all circles of radius $r$, having centre on $y$-axis and passing through the origin is

The distinct linear functions that map [-1, 1] onto [0, 2] are:

f(x) = x + 1, g(x) = -x + 1
f(x) = x - 1, g(x) = x + 1
f(x) = -x - 1, g(x) = x - 1
None of these.

The area bounded by = 4ax and y = mx is $\frac{\text{a}^2}{3}\text{sq}.$ units then m:

1
2
3
4

Let $P ( S )$ denote the power set of $S =\{1,2,3, \ldots, 10\}$. Define the relations $R_1$ and $R_2$ on $P(S)$ as $A R_1 B$ if $\left( A \cap B ^{ c }\right) \cup\left( B \cap A ^{ c }\right)=\varnothing$ and $AR _2 B$ if $A \cup B ^{ c }=$ $B \cup A ^{ c }, \forall A , B \in P ( S )$. Then :

Find area of the triangle with vertices at the point given in each of the following: $(2,7),(1,1),(10,8)$

The solution of the differential equation $\frac{{dy}}{{dx}} = \frac{{\left( {1 + x} \right)y}}{{\left( {y - 1} \right)x}}$ is (where $‘c’$ constant of integration)

Let $f: R \rightarrow R$ be a function defined by $f(x)=\left(2\left(1-\frac{x^{25}}{2}\right)\left(2+x^{25}\right)\right)^{\frac{1}{50}}$. If the function $g(x)=f(f(f(x)))+f(f(x))$, the the greatest integer less than or equal to $g (1)$ is

Let $R =\{ a , b , c , d , e \}$ and $S =\{1,2,3,4\}$. Total number of onto function $f: R \rightarrow S$ such that $f(a) \neq$ 1 , is equal to $.............$.

Let $\left| {\vec a} \right| = \left| {\vec b} \right| = \left| {\vec a - \vec b} \right| = \,1$ then angle between $\vec a$ and $\vec b$ is

If $\vec{\text{r}}.\vec{\text{a}}=\vec{\text{r}}.\vec{\text{b}}=\vec{\text{r}}.\vec{\text{c}}=0$ for some non-zero vector $\vec{\text{r}},$ then the value of $\big[\vec{\text{a}}\vec{\text{ b }}\vec{\text{c}}\big],$ is:

2
3
0
None of these