jagguy asked on # markov chain sequence 2

Hi,

I also need help with this question.

Suppose that the probability of snow on any day is conditional on whether or not it snowed on the preceding day. The probability that it will snow on a particular day given that it snowed on the day before is 0.65, and the probability that it will snow on a particular day given that it did not snow on the day before is 0.3. If the probability that it will snow on Friday is 0.6, what is the probability that it will snow on once on next 2 days?

so the answers is

is either snow and not snow + now snow and snow.

Using a transition matrix how do I do this?

I also need help with this question.

Suppose that the probability of snow on any day is conditional on whether or not it snowed on the preceding day. The probability that it will snow on a particular day given that it snowed on the day before is 0.65, and the probability that it will snow on a particular day given that it did not snow on the day before is 0.3. If the probability that it will snow on Friday is 0.6, what is the probability that it will snow on once on next 2 days?

so the answers is

is either snow and not snow + now snow and snow.

Using a transition matrix how do I do this?

Math / Science

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ask a questionjagguy

ok so what is the actual answer and the s0 matrix starts at

|1|

|0|

and then changes on each day via transition matrix?

|1|

|0|

and then changes on each day via transition matrix?

TommySzalapski

The initial matrix here would start as

|.6|

|.4|

|.6|

|.4|

Your help has saved me hundreds of hours of internet surfing.

fblack61

If it does not snow on Friday what are the probabilities for the next two days? (four more possible outcomes)

Now you just need to adjust those final results by the probability that it snowed or did not snow on Friday.