MCQ
Sample space is a set of $.....$ of an experiment.
  • All possible outcomes
  • B
    Selected outcomes
  • C
    Both
  • D
    None of these

Answer

Correct option: A.
All possible outcomes
A sample space is usually denoted using set notation, and the possible outcomes are listed as elements in the set. For example, if the
experiment is tossing a coin, the sample space is typically the set $\{$head, tail$\}$,
i.e all possible outcomes.

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 $\mathop {\lim }\limits_{x \to \infty } {\left( {1 + \frac{a}{x} - \frac{4}{{{x^2}}}} \right)^{2x}} = {e^3},$ then $'a'$ is equal to
The value of $\frac{(\text{i}^5+\text{i}^6+\text{i}^7+\text{i}^8+\text{i}^9)}{(1+\text{i})}$ is:
If the focus of a parabola is $(-2, 1)$ and the directrix has the equation $x + y = 3,$ then its vertex is
The value of $\sum\limits^{\text{n}}_{\text{r}=1}\Big\{\big(2\text{r}-1\big)\text{a}+\frac{1}{\text{b}^\text{r}}\Big\}$ is equal to:
If $\sin {\theta _1} + \sin {\theta _2} + \sin {\theta _3} = 3,$ then $\cos {\theta _1} + \cos {\theta _2} + \cos {\theta _3} = $
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:
Let $n \in N$ and $[x]$ denote the greatest integer less than or equal to $x$. If the sum of $(n+1)$ terms ${ }^{n} C_{0}, 3 .{ }^{n} C_{1}, 5 .{ }^{n} C_{2}, 7 .{ }^{n} C_{3}, \ldots$ is equal to $2^{100} \cdot 101$, then $2\left[\frac{n-1}{2}\right]$ is equal to $....$
If $f(x) = 4{x^3} + 3{x^2} + 3x + 4$, then ${x^3}f\left( {\frac{1}{x}} \right)$ is
Equation of latus rectum of parabola $x^2+12 y=0$ is :
If complex numbers $z_1$, $z_2$ are such that $\left| {{z_1}} \right| = \sqrt 2 ,\left| {{z_2}} \right| = \sqrt 3$ and $\left| {{z_1} + {z_2}} \right| = \sqrt {5 - 2\sqrt 3 }$, then the value of $|Arg z_1 -Arg z_2|$ is