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\{ textbook_ref_exact("Holt Linear Algebra", "3.5","36") \}
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$BR
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True or False: Every 2 × 2 stochastic matrix has at least one steady-state
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vector.
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Every 2x2 stochastic matrix \(A\) has the form
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\[A = $A\] $BR
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where \(0\leq a\leq 1\) and \(0\leq b \leq 1\).
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$PAR
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1) \{$tf->menu()\} True or False: Every 2×2 stochastic matrix has at least one steady-state vector.$PAR
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2) If \(A\) has a steady-state vector enter it here. If it has is no steady-state matrix enter the zero vector.
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$BR
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\{mbox("Note: Every 2 x 2 stochastic matrix has the form A = ", display_matrix([["\({\rm a}\)","\({\rm 1-b}\)"],["\({\rm 1-a}\)","\({\rm b}\)"]]))\} where \(0 \leq {\rm a} \leq 1\) and \(0 \leq {\rm b} \leq 1\). If there is a steady-state vector for this matrix enter it below, otherwise enter all 1's for the vector.
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