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Update pages/Types Of Events.py

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  1. pages/Types Of Events.py +33 -0
pages/Types Of Events.py CHANGED
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+ st.title(":rainbow[Types of Events]")
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+
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+ st.header(":blue[Simple Event]")
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+ st.write("An event that consists of a single outcome.")
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+ st.write("Ex: Rolling a die and getting a 4. The event is just the outcome {4}")
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+
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+ st.header(":blue[Compound Event]")
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+ st.write("An event that consists of two or more simple events")
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+ st.write("Ex: Rolling a die and getting an even number. The event includes the outcomes {2, 4, 6}.")
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+
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+ st.header(":blue[Independent Events]")
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+ st.write("Two events are independent if the occurrence of one does not affect the occurrence of the other")
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+ st.write("Ex: Flipping a coin and rolling a die. The outcome of the coin flip does not impact the outcome of the die roll.")
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+
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+ st.header(":blue[Dependent Events]")
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+ st.write("Two events are dependent if the occurrence of one event affects the probability of the other event occurring.")
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+ st.write("Ex: Drawing two cards from a deck without replacement. The outcome of the first draw affects the possible outcomes of the second draw.")
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+
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+ st.header(":blue[Mutually Exclusive Events]")
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+ st.write("Two events are mutually exclusive if they cannot occur at the same time.")
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+ st.write("Ex: Rolling a die and getting either an even number or an odd number. If you get an even number, you cannot get an odd number in that roll.")
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+
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+ st.header(":blue[Exhaustive Events"])
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+ st.write("A set of events is exhaustive if at least one of the events must occur. The events cover the entire sample space.")
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+ st.write(" The events of rolling a die {1, 2, 3, 4, 5, 6} are exhaustive since one of these outcomes must happen.")
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+
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+ st.header(":blue[Complementary Events]")
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+ st.write("The complement of an event A consists of all outcomes in the sample space that are not in A")
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+ st.write("Example: If event A is rolling an even number on a die, then its complement 𝐴′is rolling an odd number {1, 3, 5}.")
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+
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+ st.header(":blue[Joint Events]")
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+ st.write("The occurrence of two or more events at the same time. The probability of joint events can be calculated using joint probability.")
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+ st.write("Ex: Drawing a card that is both a heart and a face card (Jack, Queen, or King of Hearts).")