Provide an appropriate response.Explain how a Markov chain can be absorbing, even though one non-absorbing state has no entries into a particular absorbing state.
What will be an ideal response?
There must be at least one other absorbing state. As long as the non-absorbing state in question has an entry into SOME absorbing state, the second criterion for an absorbing Markov chain is met. Incidentally, the entry from a non-absorbing to an absorbing state can take more than one step.
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Solve the problem.Find a vector of magnitude 10 in the direction of v = 15i - 8k.
A. 10(15i - 8k)
B. (15i - 8k)
C. 10(i - k)
D. (15i - 8k)
Evaluate the square root.
A. 0 B. undefined C. 1 D. 2
Use a double-angle identity to find the exact value of the expression.1 - 2 sin2 67.5°
A. -
B.
C.
D. -
For the given polar equation, write an equivalent rectangular equation.r =
A. x2 = 10y - 25 B. x2 = 25 - 10y C. y2 = 10x - 25 D. y2 = 25 - 10x