MCQ
The linear inequalities or equations or restrictions on the variables of a linear programming problem are called:
  • A constraint
  • B
    Decision variables
  • C
    Objective function
  • D
    None of the above

Answer

Correct option: A.
A constraint

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

Maximize Z = 3x + 5y, subject to constraints: $\text{x}+4\text{y}\leq24,3\text{x}+\text{y}\leq21,\text{x}+\text{y}\geq9,\text{x}\geq0,\text{y}\geq0.$
The differential equation which represents the family of curves $y = {c_1}{e^{{c_2}x}}$, where ${c_1}$ and $\;{c_2}$ are arbitrary constants is 
Choose the correct answers from the given four options:
The set of points where the function f given by $\text{f(x)}=|2\text{x}-1|\sin\text{x}$ is differentiable is:
The Polygon Law of Vector Addition is simply an extension of:
Let $f :[ a , b ] \rightarrow[1, \infty)$ be a continuous function and let $g : R \rightarrow R$ be defined as

$g(x)=\left\{\begin{array}{ccc}0 & \text { if } & x < a, \\ \int_a^x f(t) d t & \text { if } & a \leq x \leq b, \\ \int_a^b f(t) d t & \text { if } & x > b .\end{array}\right.$, Then

$(A)$ $g(x)$ is continuous but not differentiable at a

$(B)$ $g(x)$ is differentiable on $R$

$(C)$ $g(x)$ is continuous but not differentiable at $b$

$(D)$ $g(x)$ is continuous and differentiable at either a or $b$ but not both

Let  $h(x)$ be differentiable for all $x$ and let $f(x) = (kx  + e^x)$  $h(x)$ . Where $k$  is some constant If $h(0) = 5 , h'(0) = -2$ & $f'(0) = 18$ then the value of $k$ is equal to
Choose the correct option from given four options:
$\frac{\text{dx}}{\sin(\text{x}-\text{a})\sin(\text{x}-\text{b})}$ is equal to:
Let $A =\{1,2,3,4,5,6,7\}$. Then the relation $R =$ $\{( x , y ) \in A \times A : x + y =7\}$ is
The function $\text{f(x)}=|\cos\text{x}|$ is :
The equation of motion of a stone, thrown vertically upwards is $s = ut - 6.3{t^2},$ where the units of $s $ and $t $ are $cm$ and $sec.$ If the stone reaches at maximum height in $3$ sec, then  $u  =$ ......... $cm/\sec $