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It's obvious that the next three flips are as likely to be hht, or htt, or any of the six other possible sets of three flips I am attempting to understand the solution of this problem, but i'm having difficulty translating the law of total probability onto the series of coin tosses. However, whether some specific sequence of three will appear before some other sequence of three also depends on whatever entries you have before that point x.

This makes sense, because whether htt or hht occurs first depends solely on what happens once we roll a head What is the probability you see the sequence htt before you see the sequence hht Given that we have our first head, we can either flip heads again to end up with hh or get tails to end up with ht.

In this week’s lesson, i want to show you a great way to simplify and improve pronunciation of the /th/ consonant sound, especially when it appears in difficult phrases

Now that you’ve watched the video, here’s the daily practice that will help you with th transitions. The probability we flip hht before htt throughout this process is 0.5 * 0.5 = 0.25 Importantly, there is also a 0.5 * 0.5 = 0.25 chance of the string being htht and the process continuing. Which of the lists below contains the entire sample space

Listen to what it sounds like when i say the th sound Do you hear the airflow The air flows along the top of the tongue, where the front teeth touch the tongue Not along the sides of the tongue, like this.

When you already see “ht” sequence, you get excited because the next flip is important

If the next flip is “h”, you stop and return the count However, if the next flip is “t”, your excitement has to cease and start over You will only start to get excited again when you see next “h” or “ht”. Suppose you repeatedly flip a fair coin until you see the sequence hht or the sequence htt

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