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I notice that the more trials you do, the closer the results are

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Notice- The closer the number is to 1, the greater possibility it has of happening

Wonder- Is playing rock, paper, scissors mathematically fair, if so how?

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I noticed that the steps that we take in probablity can be used for real world situations, like dice rolling.
I wonder how fair the typical ways we use to "randomly" decide something, like rock, paper, scissors, actually are.

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I noticed that if a number is closer to 0 its probability is lower than if it were closer to 1.

I wonder if coin flipping and rock paper scissors are truly mathematically fair.

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I noticed that the probability line is only from 0 to 1 and cannot be below nor above 0 or 1.

I wonder if strategy can effect the probability of something

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Notice: We will have to use a Venn Diagram to represent intersections, unions, and complements.
I wonder: If we will have more math than the lest unit, and if its easer.

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Notice: one thing that I have noticed is that real-world problems may be involved in this unit.
Wonder: something that I wonder about probability is what if you cannot decide what the outcome is?

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I noticed that no matter what there will always be an outcome when doing these trials. For example, when you roll a dice it will always land on one of the 6 sides of the die.

I wonder if doing a coin toss when trying to decide what to do really is a fair way of doing so.

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i noticed; the scale only goes to 0 to 1 and the likeliness can not be over or under 0 or 1
i wonder; how likely is it for someone to be accurate about the possibility that they can roll each number the same amount of times when rolling a dice

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i notice that we will have venn diagrams to examine and use for our stats and we will use the addition and multiplication rule as well.
i wonder if this chapter will be easier than the last one

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I noticed that the more trial you do, the more accurate your average will be.

I wonder how likely someone is to roll the same number repeatedly

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I noticed that when it comes to determining a probability with something like dice or coins you must divide the total possibilities like with the di the 6 number possibilities and with the coin the 2 possibilities being heads or tails by 100.

I wonder if probability can be changed by more than one factor and how it would do so if it is even possible. Like with the die there is a 50-50 percent chance of getting either heads or tails, is there a possible way that a factor could change the outcome or the probability?

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Notice: I noticed that there are a lot of steps involved with conditional probability.
Wonder: I wonder how many equations will be involved in probability.

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Notice: one thing I notice is we'll be using a two-way frequency table in this unit.

Wonder: something I wonder about probability is if its more difficult than statistics, and I also wonder what 'permutations' are/mean.