Difference between sample space and subset of sample space is con… - Vidyadip

MCQ

Difference between sample space and subset of sample space is considered as:

A
Numerical complementary events.
B
Equal compulsory events.
✓
Complementary events.
D
Compulsory events.

✓

Answer

Correct option: C.

Complementary events.

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

More "M.C.Q (1 Marks)" from Probability→Probability — all question types→Maths STD 12 Science question papers→Gujarat Board STD 12 Science question papers→Gujarat Board question paper generator→

Similar questions

Let $N$ be the set of natural numbers. For $n \in N$, define $I_n=\int_0^\pi \frac{x \sin ^{2 n}(x)}{\sin ^{2 n}(x)+\cos ^{2 n}(x)} d x$. Then, for $m, n \in N$

The values of $\mathrm{m}, \mathrm{n}$, for which the system of equations

$ x+y+z=4 $

$ 2 x+5 y+5 z=17 $

$ x+2 y+m z=n$

has infinitely many solutions, satisfy the equation :

$\int\frac{\text{x}^3}{\text{x}+1}\text{ dx}$ is equal to:

If ${x^x}{y^y}{z^z} = c$, then ${{\partial z} \over {\partial x}} = $

Choose the correct answer from the given four options:If $A$ and $B$ are such events that $\text{P}(\text{A})>0$ and $\text{P}(\text{B})\neq1,$ then $\text{P}\Big(\frac{\text{A}'}{\text{B}'}\Big)$ equals to:

Volume of a parallelepiped with coterminous edges $\vec a, \vec b, \vec c$ is $12\, cu$ units. Volume of a tetrahedron with coterminous edges $ \vec a - \vec b, \vec b - \vec c, \vec a + \vec b - \vec c$ will be - ............. $\mathrm{cu\, uints}$

The binary operation * defined on N by a * b = a + b + ab for all a, b ∈ N is:

If $f(x) = {\mathop{\rm sgn}} \left( {3\cos x - \frac{a}{3}} \right)$ is continuous for all $x$, then the least positive integral values of $'a'$ is - (where sgn $(x)$ denotes signum function of $x$)

The equation of the curve that passes through the point $(1,\,2)$ and satisfies the differential equation $\frac{{dy}}{{dx}} = \frac{{ - 2xy}}{{({x^2} + 1)}}$ is

Curve passing through $(3, 0)$ and satisfying the differential equation $\left( {9 - {x^2}} \right){\left( {\frac{{dy}}{{dx}}} \right)^2} = 9 - {y^2}$ represents