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Problem: Find the surface integral $I=\\iint_S2x^2ydydz-y^2dzdx+4xz^2dxdy$, where $S$ is curved surface of the cylinder $y^2+z^2=9$ bounded by the planes $x=0,\\,x=2 ...
May 28, 2026
Problem: Find the surface integral $I=\\iint_S2x^2ydydz-y^2dzdx+4xz^2dxdy$, where $S$ is curved surface of the cylinder $y^2+z^2=9$ bounded by the planes $x=0,\\,x=2 ... Given a transition matrix for markov chain $ P \in \mathbb R^ {dxd} $ such that $$ P_ {i,j} \geq 0,\quad 1 \leq (i,j) \leq d, \quad \sum_ {j=1 \in d }P_ {i,j} $$ and $i=1,....,d$.