There are two sides to a coin: heads and tails. The probability of the coin landing on heads is 

To determine the probability of the coin landing on heads three times in a row, we take the probability of the coin landing on heads and multiply it three times. 

Based on the question, we want to combine the probability of flipping a coin three times, with the coin landing on heads all three times, with the probability of rolling any number on a die except . There are  sides to a die, and five sides that aren't the number ; thus, the probability of rolling any number on a die except  is 

We want the probability of all of these events occurring, so we need to multiply:

There are two sides to a coin: heads and tails. The probability of the coin landing on heads is 

To determine the probability of the coin landing on heads four times in a row, we take the probability of the coin landing on heads and multiply it four times. 

Based on the question, we want to combine the probability of flipping a coin four times, with the coin landing on heads all four times, with the probability of rolling a  on a die. There are  sides to a die, and only one of those sides has the number ; thus, the probability of rolling a  on a die is 

We want the probability of all of these events occurring, so we need to multiply:

The theoretical probability is what should happen. In this case, we have  spaces and  of those spaces is orange; thus, the theoretical probability of the spinner landing on orange should always be  or 

The theoretical probability is what should happen. In this case, we have  spaces and  of those spaces is yellow; thus, the theoretical probability of the spinner landing on yellow should always be  or 

The theoretical probability is what should happen. In this case, we have  spaces and  of those spaces is green; thus, the theoretical probability of the spinner landing on green should always be  

The theoretical probability is what should happen. In this case, we have  spaces and  of those spaces is pink; thus, the theoretical probability of the spinner landing on pink should always be 

The experimental probability is what actually happened in an experiment. In this case, Kelly spun the spinner  times, and she landed on pink  times; thus, our experimental probability is 

In order to compare the theoretical probability and the experimental probability let's convert the fractions into decimals so we can put them on a number line:

A probability closer to  means that an event is more likely to occur. In this case,  is closer to ; thus, the experimental probability is more likely than the theoretical probability. 

The theoretical probability is what should happen. In this case, we have  spaces and  of those spaces is orange; thus, the theoretical probability of the spinner landing on orange should always be  or 

The experimental probability is what actually happened in an experiment. In this case, Kelly spun the spinner  times, and she landed on orange  times; thus, our experimental probability is 

In order to compare the theoretical probability and the experimental probability let's convert the fractions into decimals so we can put them on a number line:

A probability closer to  means that an event is more likely to occur. In this case,  is closer to ; thus, the experimental probability is more likely than the theoretical probability. 

The theoretical probability is what should happen. In this case, we have  spaces and  of those spaces is pink; thus, the theoretical probability of the spinner landing on pink should always be 

The experimental probability is what actually happened in an experiment. In this case, Kelly spun the spinner  times, and she landed on pink  times; thus, our experimental probability is 

The experimental probability is what actually happened in an experiment. In this case, Kelly spun the spinner  times, and she landed on orange  times; thus, our experimental probability is