Question
Which of the termis not used in a linear programming problem:

Answer

  1. Concave 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

Similar questions

If $\text{f(x)}=|\log_\text{e}|\text{x}||,$ then:
  1. f(x) is continuous and differentiable for all x in its domain.
  2. f(x) is continuous for all for all × in its domain but not differentiable at $\text{x}=\pm1$
  3. f(x) is neither continuous nor differentiable at $\text{x}=\pm1$
  4. None of these.
The number of all possible matrices of order $3\times 3$ with each entry $0$ or $1$ is$:$
Let $\text{f(x)}=\begin{cases}1, & \text{x}\leq-1\\|\text{x}|, & -1 <\text{x} <1\\0,&\text{x}\geq1\end{cases}$ then, f is:
  1. Continuous at x = -1
  2. Differentible at x = -1
  3. Everywhere continuous.
  4. Everywhere diffrentiable.
If A and B are two events associated to a random experiment such that $\text{P}(\text{A}\cap\text{B})=\frac{7}{10}$ and $\text{P(B)}=\frac{17}{20}$, then P(A|B) =
  1. $\frac{14}{17}$
  2. $\frac{17}{20}$
  3. $\frac{7}{8}$
  4. $\frac{1}{8}$
Let $\text{f}(\text{x})=\text{x}^3+\text{a}\text{x}^2+\text{b}\text{x}+5\sin^2\text{x}$ be an increasing function on $R.$ Then, $a$ and $b$ satisfy:
A rifleman is firing at a distant target and has only 10% chance of hiting it. the least number of round he must fire in order to have more than 50% chance of hitting it at least once is:
  1. 11
  2. 9
  3. 7
  4. 5
If the projections of the line segment AB on the coordinate axes are 2, 3, 6, then the square of the sine of the angle made by AB with x = 0, is:
In linear programming, objective function and objective constraints are:
Choose the correct answer from the given four options.
If $\sin^{-1}\Big(\frac{2\text{a}}{1+\text{a}^2}\Big)+\cos^{-1}\Big(\frac{1-\text{a}^2}{1+\text{a}^2}\Big)=\tan^{-1}\Big(\frac{2\text{x}}{1-\text{x}^2}\Big),$ where $\text{a},\ \text{x}\in[0,1]$ then the value of x is:
  1. $0$
  2. $\frac{\text{a}}{2}$
  3. $\text{a}$
  4. $\frac{2\text{a}}{1-\text{a}^2}$
The distance of the plane through the intersection of the planes ax + by + cz +d = 0 and lx + my + nz + P = 0 and parallel to the line y = 0, z = 0
  1. (bl - am)y + (cl - an)z + dl - ap = 0
  2. (am - bl)x + (mc - bn)z + md - bp = 0
  3. (na - cl)x + (bn - cm)y + nd - cp = 0
  4. None of these