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Update app.py
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app.py
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@@ -254,3 +254,25 @@ st.subheader("Relative Range")
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st.latex(r'''
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\text{Relative Range} = \frac{\text{Absolute Range}}{\text{Mean}} \times 100
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''')
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st.latex(r'''
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\text{Relative Range} = \frac{\text{Absolute Range}}{\text{Mean}} \times 100
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''')
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st.markdown(''':orange[**Quartile Deviation**] is one of the measure to find the disperssion.In this type the data is divided into 4 equal parts.
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It will mostly focus on the central data.
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''')
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st.subheader("Absolute Quartile Deviation")
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st.latex(r'''
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QD = \frac{Q3 - Q1}{2}
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''')
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st.subheader("Relative Quartile Deviation")
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st.latex(r'''
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\text{Relative QD} = \frac{Q3 - Q1}{Q3 + Q1} \times 100
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''')
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st.markdown(''':orange[**Varience**] is one of the measure to find the disperssion.It is one of the best measure to find the disperssion.The only
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drawback is when in Varience is in order to overcome negitive value we square them thus the distance is doubled
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''')
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st.subheader("Absolute Variance")
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st.latex(r'''
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\text{Var} = \frac{1}{N} \sum_{i=1}^{N} (x_i - \bar{x})^2
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''')
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st.subheader("Relative Variance")
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st.latex(r'''
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\text{Relative Var} = \frac{\text{Var}}{\bar{x}} \times 100
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''')
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