A spinner with three equal sections was spun $100$ times.The results are as shown: 

score	$1$	$2$	$3$
frequency	$40$	$35$	$25$

Compare the value to the theoretical probability.

A spinner with three equal sections was spun $100$ times. The results are as shown :

 Find the theoretical and experimental probability of spinning $1$. Represent the experimental probability as a decimal.

 A spinner with three equal sections was spun $100$ times. The results are as shown:

What would you expect to happen to the experimental probability of spinning $1$ if you were to spin the spinner $1000$ times or more? Explain.

An $8‐$sided die is rolled, and a coin is tossed. Make a tree diagram of sample space to find the probability of getting a head and an odd number.

Give an example of a method to simulate the outcomes of choosing one pair of jeans from a group of four pairs which are equally popular.

Ringball is a traditional South African that is related both basketball and netball. Play takes place on a field(indoors and outdoors) where players pass a ball from one teammate to another and then, hopefully, throw the ball through a hoop on a goalpost. Suppose a player makes $75\%$ of her shots when she tries to score. What is the experimental probability that she will score on three consecutive shots? Round up to three places.

In a game of Skunk, two players get five rounds to earn the most points. During a turn, the player rolls a six-sided die. If the player rolls a $1$, the player gets $0$ points and the turn is over, If the player rolls a $2, 3, 4, 5$ or $6$, then the value is recorded as that many points. If the player earned points, there is a decision to make: the player can take risk and roll again, or keep the value earned. If the player rolls again, the value is added to the recorded score. If the player rolls a $1$, the accumulated score goes down to zero. Write down the sample space for all of possible outcomes of four rolls of the die.

In a game of Skunk, two players get five rounds to earn the most points. During a turn, the player rolls a six-sided die. If the player rolls a $1$, the player gets $0$ points and the turn is over, If the player rolls a $2, 3, 4, 5$ or $6$, then the value is recorded as that many points. If the player earned points, there is a decision to make: the player can take risk and roll again, or keep the value earned. If the player rolls again, the value is added to the recorded score. If the player rolls a $1$, the accumulated score goes down to zero. Calculated $P\left(1\right)$ on the first try. Round upto three deciaml places.

In a game of Skunk, two players get five rounds to earn the most points. During a turn, the player rolls a six-sided die. If the player rolls a $1$, the player gets $0$ points and the turn is over, If the player rolls a $2, 3, 4, 5$ or $6$, then the value is recorded as that many points. If the player earned points, there is a decision to make: the player can take risk and roll again, or keep the value earned. If the player rolls again, the value is added to the recorded score. If the player rolls a $1$, the accumulated score goes down to zero. Find $P\left(>1\right)$ on the first try. Round upto three decimal places.