’. Find the probability that letter is (i) a vowel (ii) a consonantWe are given the word ‘$ASSASSINATION$’. The total letters in the given word $ = 13$. Number of vowels in the given word $ = 6$. Number of consonants in the given word $ = 7$. Then, the sample space...
is the probability of an event, what is the probability of the event ‘not 
’.We are given that, $\frac{2}{{11}}$ is the probability of an event $A$, $P(A) = \frac{2}{11}$ Then, the probability of ‘not $A$’ is $P\left( {not{\text{ }}A} \right) = 1-P\left( A \right)$ $ = 1 -...
When a coin is tossed the possible outcomes are either a Head $\left( H \right)$ or Tail $\left( T \right)$. Here, coin is tossed three times then the sample space contains, $S{\text{ }} = {\text{...
When a coin is tossed the possible outcomes are either a Head $\left( H \right)$ or Tail $\left( T \right)$. Here, coin is tossed three times then the sample space contains, $S{\text{ }} = {\text{...
When a coin is tossed the possible outcomes are either a Head $\left( H \right)$ or Tail $\left( T \right)$. Here, coin is tossed three times then the sample space contains, $S{\text{ }} = {\text{...
When a coin is tossed the possible outcomes are either a Head $\left( H \right)$ or Tail $\left( T \right)$. Here, coin is tossed three times then the sample space contains, $S{\text{ }} = {\text{...
heads (ii) 
headsWhen a coin is tossed the possible outcomes are either a Head $\left( H \right)$ or Tail $\left( T \right)$. Here, coin is tossed three times then the sample space contains, $S{\text{ }} = {\text{...
for each head and lose Rs 
for each tail that turns up. From the sample space calculate how many different amounts of money you can have after four tosses and the probability of having each of these amounts.When a coin is tossed the possible outcomes are either a Head $\left( H \right)$ or Tail $\left( T \right)$. Here, coin is tossed four times then the sample space contains, $S{\text{ }} = {\text{...
We are given that, there are four men and six women on the city council. So, the total members in the council $\; = {\text{ }}4{\text{ }} + {\text{ }}6{\text{ }} = {\text{ }}10$. Thus, the sample...
(ii) 
The possible outcomes when a die is thrown are $1, 2, 3, 4, 5$ and $6$. Then the sample space is, $S = \left\{ {\left( {1,1} \right){\text{,}}\left( {1,2} \right),\left( {1,3} \right),\left( {1,4}...
(c) A card is selected from a pack of $52$ cards. Suppose $B$ be the event of drawing an ace. We have four aces in a pack. So, $n\left( B \right) = {\text{ }}4$. $P\left( {Event} \right) =...
cards. (a) How many points are there in the sample space? (b) Calculate the probability that the card is an ace of spades.We know that in a deck there are $52$ cards. (a) The event of number of points in the sample space = $52$. Therefore, $n\left( S \right){\text{ }} = {\text{ }}52$. (b) suppose, $A$ be the event of...
will appear,The possible outcomes when a die is thrown are $1, 2, 3, 4, 5$ and $6$. Then the sample space is, $S{\text{ }} = {\text{ }}\left\{ {1,{\text{ }}2,{\text{ }}3,{\text{ }}4,{\text{ }}5,{\text{ }}6}...
will appear,The possible outcomes when a die is thrown are $1, 2, 3, 4, 5$ and $6$. Then the sample space is, \[S{\text{ }} = {\text{ }}\left\{ {1,{\text{ }}2,{\text{ }}3,{\text{ }}4,{\text{ }}5,{\text{ }}6}...
A coin is tossed twice, what is the probability that at least one tail occurs? When a coin is tossed then the possible outcomes are either a Head \[\left( H \right)\] or Tail\[\left( T \right)\]....
?Given assignment is (e) Condition (i): Each of the number $p\left( {{\omega _i}} \right)$ is positive and less than zero. Condition (ii): Sum of probabilities $ = {\text{ }}\left( {1/14}...
?Given assignment is (c) Condition (i): Each of the number $p\left( {{\omega _i}} \right)$ is positive and less than zero. Condition (ii): Sum of probabilities $ = {\text{ }}0.1{\text{ }} + {\text{...
?Given assignment is (a) Condition (i): Each of the value $p\left( {{\omega _i}} \right)$ is positive and less than zero. Condition (ii): Sum of probabilities $0.01{\text{ }} + {\text{ }}0.05{\text{...