MCQ
Optimization of the objective function is a process of
  • A
    Maximizing the objective function
  • Maximizing or minimizing the objective function
  • C
    Minimizing the objective function
  • D
    None of these

Answer

Correct option: B.
Maximizing or minimizing the objective function
(b)

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

A box contain 100 pens of which 10 are defective. What is the probability that out of a sample of 5 pens draws one by one with replacement at most one is defective?
If $f(x) = \left| {\begin{array}{*{20}{c}}1&x&{x + 1}\\{2x}&{x(x - 1)}&{(x + 1)x}\\{3x(x - 1)}&{x(x - 1)(x - 2)}&{(x + 1)x(x - 1)}\end{array}} \right|$ then $f(100)$ is equal to
The distinct linear functions that map [-1, 1] onto [0, 2] are:
  1. f(x) = x + 1, g(x) = -x + 1
  2. f(x) = x - 1, g(x) = x + 1
  3. f(x) = -x - 1, g(x) = x - 1
  4. None of these.
If  $\vec{a}\ \text{and}\ \vec{b}$ are two collinear vectors, then which of the following are incorrect:
  1. $\vec{b}=\lambda\vec{a},\ \text{for some scalar}\ \lambda$
  2. $\vec{a}=\pm\vec{b}$
  3. The respective components of $\vec{a}\ \text{and}\ \vec{b}$ are proportional.
  4. Both the vectors $\vec{a}\ \text{and}\ \vec{b}$ have same direction, but different magnitudes.
Let $[x]$ stand for greatest integer function and $f\left( x \right) = \left\{ \begin{gathered}
  4{x^2}\, + \,\left[ {2x} \right]x,\,\,if\,x \in \left[ {\frac{{ - 1}}{2}},0 \right) \hfill \\
  a{x^2}\, - \,bx,\,\,\,\,\,\,\,\,\,if\,x \in \left[ {0,\frac{1}{2}} \right) \hfill \\ 
\end{gathered}  \right.$ then
Let $f : [0,1] \to [0,1]$ be a continuous function, then the equation $f(x) = x$
The function defined by $f(x)\, = \,\left\{ {\begin{array}{*{20}{c}}{{{\left( {{x^2} + {e^{\frac{1}{{2 - x}}}}} \right)}^{ - 1}}}&,&{x \ne 2}\\k&,&{x = 2}\end{array}} \right.$, is continuous from right at the point $x = 2$, then $k$ is equal to
A bag contains six red four green and eight white balls If a ball is picked at random the probability that it is not white is:
If $f(x) = x^4+ \lambda x^3 +x^2$ $(\lambda \in R)$ has local maximum at $\frac{1}{2} ,$ then absolute minimum value of $f(x)$ is -
Choose the correct answer from the given four options.
The area of the quadrilateral ABCD, where A(0, 4, 1), B(2, 3, -1), C(4, 5, 0) and D(2, 6, 2), is equal to:
  1. 9 sq. units.
  2. 18 sq. units.
  3. 27 sq. units.
  4. 81 sq. units.