Download App

STD 12 - 12. linear programming — JEE STD 11 Science — Question

Gujarat BoardEnglish MediumSTD 11 ScienceJEESTD 12 - 12. linear programming4 Marks
MCQ
The optimal value of the objective function is attained at the points
  • A
    given by intersection of lines representing inequations with axes only
  • B
    given by intersection of lines representing inequations with $X$ -axis only
  • ✓
    given by corner points of the feasible region
  • D
    at the origin
✓

Answer

Correct option: C.
given by corner points of the feasible region
c
The optimal value of the objective function is attained at the point is given by corner points of the feasible region.

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

JEE STD 11 Science question papers→Gujarat Board STD 11 Science question papers→Gujarat Board question paper generator→

Similar questions

The value of ${(\sqrt 5 + 1)^5} - {(\sqrt 5 - 1)^5}$ is
→
Let $P$ be a point on the hyperbola $H : \frac{ x ^2}{9}-\frac{ y ^2}{4}=1$ in the first quadrant such that the area of triangle formed by $P$ and the two foci of $H$ is $2 \sqrt{13}$. Then, the square of the distance of $P$ from the origin is
→
If $f(x) = \frac{{\alpha \,x}}{{x + 1}},\;x \ne - 1$. Then, for what value of $\alpha $ is $f(f(x)) = x$
→
Let $f$ be a continuous, periodic even function defined on $R$ such that $f(0) = 1$, $f(2) = -1$ and period of $f$ is $4$. Minimum number of roots of equation $f(x) = 0$ in $[-10, 10]$ will be
→
Let $f(x)=x^3+a x^2+b x+c$ where $a, b, c$ are real numbers. If $f(x)$ has a local minimum at $x=1$ and a local maximum at $x=-\frac{1}{3}$ and $f(2)=0$, then $\int_{-1}^1 f(x) d x$ equals
→
If the equation ${x^2} + {y^2} + 2gx + 2fy + c = 0$ represents a circle with $x$ - axis as a diameter and radius $a$, then
→
A point $z$ moves on Argand diagram in such a way that $|z -3i|$ $ = 2,$ then its locus will be
→
Two balls are selected at random one by one without replacement from a bag containing 4 white and 6 black balls. If the probability that the first selected ball is black, given that the second selected ball is also black, is $\frac{ m }{ n }$, where $\operatorname{gcd}( m , n )=1$, then $m + n$ is equal to :
→
Let the sum of an infinite $G.P.$, whose first term is $a$ and the common ratio is $r$, be $5$. Let the sum of its first five terms be $\frac{98}{25}$. Then the sum of the first $21$ terms of an $AP$, whose first term is $10\,ar , n ^{\text {th }}$ term is $a_{n}$ and the common difference is $10{a r^{2}}$, is equal to.
→
If $a,\;b,\;c$ are in $A.P.$, $b,\;c,\;d$ are in $G.P.$ and $c,\;d,\;e$ are in $H.P.$, then $a,\;c,\;e$ are in
→