A roulette wheel has $36$slots around the rim. The first $32$slots are numbered from $1$ to $32.$ Half of these $32$ slots are green and the other half are yellow. The remaining $4$slots have jackpot, bumper, try again and penalty inscribed on them. A small ivory ball spun in the direction opposite to that of the wheel has equal chances of falling in any one of the $36$ slots. Find the probability that the ball lands on an odd numbered slot

Six friends were deciding where to go during the coming weekend. Everyone wrote their intentions on a slip of paper to show their choice:
$$\begin{gathered} \boxed{\mathrm{Fishing}} \boxed{\mathrm{Cinema}} \boxed{\mathrm{Water} \mathrm{tank}} \boxed{\mathrm{cricket} \mathrm{match}} \\ \boxed{\mathrm{Cricket} \mathrm{match}} \boxed{\mathrm{Hill} \mathrm{side}} \end{gathered}$$

Write the probabilities of the following:
P(Cinema)

A balloon vendor has $2$ red, $3$ blue and $4$ green balloons. He wants to choose one of them at random to give it to Pranali. What is the probability of the event that Pranali get:

$1.$ a red balloon.

$2.$a blue balloon

Six friends were deciding where to go during the coming weekend. Everyone wrote their intentions on a slip of paper to show their choice:
$$\begin{gathered} \boxed{\mathrm{Fishing}} \boxed{\mathrm{Cinema}} \boxed{\mathrm{Water} \mathrm{tank}} \boxed{\mathrm{cricket} \mathrm{match}} \\ \boxed{\mathrm{Cricket} \mathrm{match}} \boxed{\mathrm{Hill} \mathrm{side}} \end{gathered}$$

Write the probabilities of the following:
P(Fishing)

Six friends were deciding where to go during the coming weekend. Everyone wrote their intentions on a slip of paper to show their choice:
$$\begin{gathered} \boxed{\mathrm{Fishing}} \boxed{\mathrm{Cinema}} \boxed{\mathrm{Water} \mathrm{tank}} \boxed{\mathrm{cricket} \mathrm{match}} \\ \boxed{\mathrm{Cricket} \mathrm{match}} \boxed{\mathrm{Hill} \mathrm{side}} \end{gathered}$$

Write the probabilities of the following:
P( Water park)

A card is drawn from a well shuffled pack of $52$ playing cards. Find the probability of the event, the card drawn is red card.

Six friends were deciding where to go during the coming weekend. Everyone wrote their intentions on a slip of paper to show their choice:
$$\begin{gathered} \boxed{\mathrm{Fishing}} \boxed{\mathrm{Cinema}} \boxed{\mathrm{Water} \mathrm{tank}} \boxed{\mathrm{cricket} \mathrm{match}} \\ \boxed{\mathrm{Cricket} \mathrm{match}} \boxed{\mathrm{Hill} \mathrm{side}} \end{gathered}$$

Write the probabilities of the following:
P( Cricket match)

A two digit number is formed with digits $2, 3, 5, 7, 9$ without repetition. What is the probability that the number formed is an odd number ?