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Solve equation like $f(x) = \log_2(g(x))$

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#logarithms
1.4k
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logarithm inequality: 2log5(x) - logx(125)

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#inequality #logarithms
198
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Sum of reciprocals of product of iterated logarithms

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#real-analysis #sequences-and-series #convergence-divergence #logarithms #recursion
34
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Difference in number of digits required to express numbers in systems with a different base.

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#logarithms
115
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$1/y -\log y = x $, asymptotically

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#analysis #logarithms #asymptotics #taylor-expansion #functional-equations
897
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Geometric Series $\sum_{k=0}^{\log_{2}n}\frac{n}{2^k}$

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#summation #logarithms #geometric-series
32
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Based off of asymptotic growth, why would this statement be true: lg^100(n)= o(n^0.01) ? Would it be because any log is less than any exponential?

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#logarithms #asymptotics
79
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Solving three exponential equations simultaneously

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#logarithms #exponential-function #systems-of-equations
66
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Find $a$ in terms of $b$ if $b = ({a \over 5})^{a+1}$

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#functions #logarithms #inverse-function
83
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Prove that $\log_34\cdot\log_56\cdot\log_78\cdot\ldots\cdot\log_{79}80 > 2$

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#inequality #logarithms #products
236
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Possible for $e^{\log\left(1+x\right)}=1+x$ in Taylor expansion?

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#logarithms #taylor-expansion #exponential-function
37
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Inconsistent differential solution involving $~ax' = ab-kx~$

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#integration #ordinary-differential-equations #logarithms
49
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Log Property Question

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#probability #logarithms #exponential-distribution
138
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Proving $2^n = o(3^n)$

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#algorithms #logarithms #asymptotics #computational-complexity
51
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Difficulty understanding the relation between the representation of a number and the time complexity of searching for (0, N - 1)?

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#logarithms #asymptotics #computer-science #computational-complexity #searching

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