MCQ
Which of the following is a statement?
  • A
    Women are more intelligent than men
  • Two plus two is three
  • C
    Open the door
  • D
    Shut your mouth

Answer

Correct option: B.
Two plus two is three
A sentence is called mathematically acceptable statement if it is either true or false but not both
“Two plus ''two is three” is false so it is a statement.
Rest we cannot decide whether they are true or false.

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

Two dice are thrown together. The probability that neither they show equal digits nor the sum of their digits is 9 will be:
Choose the correct answer. $ \lim\limits_{\text{x} \rightarrow 0}\frac{\tan2\text{x}-\text{x}}{3\text{x}-\sin\text{x}}$ is equal to:
If ${x \over {(x - 1)\,{{({x^2} + 1)}^2}}} = {1 \over 4}\left[ {{1 \over {(x - 1)}} - {{x + 1} \over {{x^2} + 1}}} \right] + y$ then $y =$
The range of $\text{f(x)}=\cos[\text{x}],$ for $-\frac{\pi}{2}<\text{x}<\frac{\pi}{2}$ is:
The term independent of $x$ in the expansion of ${\left( {{x^2} - \frac{{3\sqrt 3 }}{{{x^3}}}} \right)^{10}}$ is
If the set $A$ has $p$ elements, $B$ has $q$ elements, then the number of elements in $A \times B$ is:
$\mathop {\lim }\limits_{x \to 0} \left\{ {\frac{{\sin x - x + \frac{{{x^3}}}{6}}}{{{x^5}}}} \right\} = $
Pair of tangents are drawn from every point on the line $3x + 4y = 12$ on the circle $x^2 + y^2 = 4$. Their variable chord of contact always passes through a fixed point whose co-ordinates are
A vector $\vec a$ has components $3 p$ and $1$ with respect to a rectangular cartesian system. This system is rotated through a certain angle about the origin in the counter clockwise sense. If, with respect to new system, $\overrightarrow{\text { a }}$ has components $p +1$ and $\sqrt{10},$ then a value of $p$ is equal to
If $x=\sum \limits_{n=0}^{\infty} a^{n}, y=\sum\limits_{n=0}^{\infty} b^{n}, z=\sum\limits_{n=0}^{\infty} c^{n}$, where $a , b , c$ are in $A.P.$ and $|a| < 1,|b| < 1,|c| < 1$, $abc \neq 0$, then