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| import streamlit as st | |
| st.header(":blue[DISTRIBUTION]") | |
| st.write("A distribution describes how the values of a random variable are spread or distributed.It provides the probabilities or frequencies with which different possible outcomes occur. there are two type of random variables: discrete and continuous which we discuss in the last page") | |
| st.subheader(":rainbow[1. Discrete Probability Distribution]") | |
| st.write("For discrete variables, the outcomes are countable.") | |
| multi = """:green[Example:]Number of cars passing a red light | |
| - This could be 0, 1, 2, 3, or more cars. | |
| - The probability of each number would depend on factors like traffic volume and the timing of the red light. | |
| """ | |
| st.markdown(multi) | |
| st.subheader(":red[Probability mass function (PMF):]") | |
| st.write("A probability mass function (pmf) is a function over the sample space of a discrete random variable X which gives the probability that X is equal to a certain value.") | |
| st.markdown(":grey-background[Formula:]") | |
| st.latex("P(x)=P[X=x]") | |
| st.subheader(":rainbow[2. Continuous Probability Distribution]") | |
| st.write("For continuous variables, the outcomes are uncountable.") | |
| multi = """:green[Example:]""" |