thkang
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### Questions (4)

 4 using markov chains to solve a project-euler problem? 1 if multiple dice are thrown, how can I calculate their variance and mean? 1 Solving $a_1x^{4999} + a_2x^{4998} + a_3x^{4007}+…+a_{5000}x^{0}=n$ 0 simple probability and coin flip

### Reputation (173)

 +10 Use the ratio test to determine if the infinite series $\displaystyle \frac{3^n}{2^n +1}$ converges or diverges. +5 Solving $a_1x^{4999} + a_2x^{4998} + a_3x^{4007}+…+a_{5000}x^{0}=n$ +5 if multiple dice are thrown, how can I calculate their variance and mean? -2 Proving the existence of a non-decreasing sequence

 4 Use the ratio test to determine if the infinite series $\displaystyle \frac{3^n}{2^n +1}$ converges or diverges. 0 using markov chains to solve a project-euler problem? -1 Proving the existence of a non-decreasing sequence

### Tags (7)

 4 convergence 0 dice 3 sequences-and-series × 2 0 algebra-precalculus 0 probability × 4 -1 real-analysis 0 project-euler × 2

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