Which of the following best defines politics?

$A$: getting an even number on the first die.

$B$: getting an odd number on the first die.

$C$: getting the sum of the numbers on the dice $\le 5$.

Then $A$ and $C$ are not mutually exclusive.

Two dice are thrown. The events $A, B$ and $C$ are as follows:
$A$: getting an even number on the first die.
$B$: getting an odd number on the first die.
$C$: getting the sum of the numbers on the dice $\le 5$.
Describe the event$:$ $B$ and $C$.

Two dice are thrown. The events $A, B$ and $C$ are as follows:

$A$: getting an even number on the first die.

$B$: getting an odd number on the first die.

$C$: getting the sum of the numbers on the dice $\le 5$

$A=B^{\text{'}}$

Three coins are tossed once. Let $A$ denote the event ‘three heads show”, $B$ denote the event “two heads and one tail show”, $C$ denote the event” three tails show and $D$ denote the event ‘a head shows on the first coin”. Which events are simple?

Three coins are tossed once. Let $A$ denote the event, "three heads show", $B$ denote the event, “two heads and one tail show”, $C$ denote the event, "three tails show" and $D$ denote the event "a head shows on the first coin”. How many events are compound?

Two dice are thrown. The events $A,B$ and $C$ are as follows:
$A$: getting an even number on the first die.
$B$: getting an odd number on the first die.
$C$: getting the sum of the numbers on the dice $\le 5$.
Describe the event$:$ not $B$.

Two dice are thrown. The events $A, B$ and $C$ are as follows:

$A$: getting an even number on the first die.

$B$: getting an odd number on the first die.

$C$: getting the sum of the numbers on the dice $\le 5$

$A$ and ${\mathrm{B}}^{\text{'}}$ are mutually exclusive

A die is thrown. Describe the following event$:$

 $E$$:$ an even number greater than $4$

If the answer is $E=\left\{a\right\}$, then $a=$