MCQ
$x > 5$ is, $............?$
  • A
    double inequality
  • B
    quadratic inequality
  • C
    numerical inequality
  • literal inequality

Answer

Correct option: D.
literal inequality
Since $a$ variable $'x\ '$ is compared with number $'5\ '$ with inequality sign so it is called literal inequality.

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 ray of light travelling along the line $x = 2$ strikes a parabolic mirror with equation $y^2 -2y -4x + 5 = 0$ and gets reflected from its surface then equation of reflected ray may be
A bag contains 5 black balls, 4 white balls and 3 red balls. If a ball is selected randomwise, the probability that it is black or red ball is:
The probability that the three cards drawn from a pack of $52$ cards are all red is
If $C$ is the centre of the ellipse $9x^2 + 16y^2$ = $144$ and $S$ is one focus. The ratio of $CS$ to major axis, is 
The locus of a point which divides the join of $A( - 1,\;1)$ and a variable point $P$ on the circle ${x^2} + {y^2} = 4$ in the ratio $3 : 2$, is
Let $x_1, x_2, ... x_n$ be n observations. Let $w_i = lx_i + k for i = 1, 2, ... n,$ where l and k are constants. If the mean of $\text{x}_\text{i}{'\text{s}}$ is $48$ and their standard deviation is $12,$ the mean of $\text{w}_\text{i}{'\text{s}}$ is $55$ and standard deviation of $\text{w}_\text{i}{'\text{s}}$ is $15,$ the values of l and $k$ should be:
A coin is tossed twice. The probability of getting head both the times is
If in the expansion of $(\text{a}+\text{b})^{\text{n}}$ and $(\text{a}+\text{b})^{\text{n}}+3,$ the ratio of the coefficients of coefficients of second and third terms, and third and fourth terms respectively are equal, then n is:
If equation of a line is $3x + 2y - 6 = 0$ then $x-$intercept is and $y-$intercept is:
Let $P$ be an interior point of a convex quadrilateral $A B C D$ and $K, L, M, N$ be the mid-points of $A B, B C$, $C D, D A$ respectively. If Area $(P K A N)=25$, Area $(P L B K)=36$, and Area $(P M D N)=41$ then Area $(P L C M)$ is