log 𝖎𝖓𝖙𝖊𝖌𝖗𝖆𝖑 ∫1/(x ln(x) ln(ln(x))) dx

Conversion: Permutation - Combination vice versa

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Alternate way: Find 1+2+3+... +(n-1)+n via "polynomial degree 2"

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1st way: exp ∫(e^x)/x (1+x log(x)) dx

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alternate way: count sum 1+2+3+ ... +n

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2 ways: Derivative √ (1+√ (1+√ x)))

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alternate way: count sum 1+3+5+ ... +(2n-1)

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prob stat: The following frequency table gives the values obtained

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A random variable X has the following parameters: E(X)=a & Var(X)=2a^2-1 a∈R

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4 ways: sum Find the sum of the values of 4+3i for i=1,2,...,100

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3rd/3ways: sum Show 1+2+3+...+n = n(1+n)/2

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UC Davis #14: integral ∫x √(4-x) dx

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