At any given time, a subatomic particle can be in one of two states, and it moves randomly from one state to another when it is excited. If it is in state 1 on one observation, then it is 2 times as likely to be in state 1 as state 2 on the next observation. Likewise, if it is in the state 2 on one observation, then it is 2 as likely to be in the state 2 as state 1 on the next observation.

At any given time, a subatomic particle can be in one of two states, and it moves randomly from one state to another when it is excited. If it is in state 1 on one observation, then it is 2 times as likely to be in state 1 as state 2 on the next observation. Likewise, if it is in the state 2 on one observation, then it is 2 as likely to be in the state 2 as state 1 on the next observation.

Name: If the particle is in state 1 on the fourth observation, what is the p
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Description: If the particle is in state 1 on the fourth observation, what is the probability that it will be in state 2 on the sixth observation and state 1 on the seventh observation? At any given time, a subatomic particle can be in one of two states, and it m

Trigonometry (MindTap Course List)

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ISBN:9781337278461

Author:Ron Larson

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Chapter6: Topics In Analytic Geometry

Section6.4: Hyperbolas

Problem 5ECP: Repeat Example 5 when microphone A receives the sound 4 seconds before microphone B.

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If the particle is in state 1 on the fourth observation, what is the probability that it will be in state 2 on the sixth observation and state 1 on the seventh observation?

At any given time, a subatomic particle can be in one of two states, and it moves
randomly from one state to another when it is excited. If it is in state 1 on one
observation, then it is 2 times as likely to be in state 1 as state 2 on the next
observation. Likewise, if it is in the state 2 on one observation, then it is 2 as likely to
be in the state 2 as state 1 on the next observation.

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At any given time, a subatomic particle can be in one of two states, and it moves randomly from one state to another when it is excited. If it is in state 1 on the observation, then it is 3 times as likely to be in state 1 as state 2 on the next observation. Likewise, if it is in the state 2 on one observation, then it is 3 as likely to be in state 2 as state 1 on the next observation. (a) If the particle is in state 1 on the first observation, what is the probability it is in state 1 on the fourth observation? (b) If the particle is in state 2 currently, what is the probability that it will be in state 2 then state 1 then state 1 then state 2 on the next four observations? (c) If the particle is in state 1 on the fourth observation, what is the probability that it will be in state 2 on the sixth observation and state 1 on the seventh observation?
Can someone please help me with this question. I am having so much trouble.
At any given time, a subatomic particle can be in one of two states, and it moves randomly from one state to another when it is excited. If it is in state 1 on one observation, then it is 2 times as likely to be in state 1 as state 2 on the next observation. Likewise, if it is in the state 2 on one observation, then it is 2 as likely to be in the state 2 as state 1 on the next observation. 1. Find the transition matrix for this Markov chain. ... 2/3 1/3 1/3 2/3 ... ... 2. Researchers estimate that the particle is currently 3 times as like to be in state 1 as state 2. Find the probability vector representing this estimation. 3. Based on this estimation, what is the probability that the particle will be in state 2 two weeks from now? ... 4. What is the probability that the particle will be in the state 1 three weeks from now?
Select all correct options.
5.
problem is part f
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