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  • Flipping the Coin Quest Puzzle Solution - The Elder Scrolls Online Guides
    “Flipping the Coin” is a quest given by Cinder-Tail in Grahtwood‘s Redfur Trading Post Flipping the Coin has a chess-like puzzle requiring you to move your Thief Statue before the Guard Statues can get to her On approaching Redfur Trading Post, I came upon Cinder-Tail, a Khajiit in trouble with the local authorities
  • Probability of exactly two heads in four coin flips?
    we have 2 results for one flip : up or down so flip 4 times, we have 4x2 = 8 results total Two results for each of four coin flips When ways to perform tasks in series, we multiply So that is $2\times 2\times 2\times 2$ results in total That is $2^4$ or $16$ For the favourable case we need to count the ways to get $2$ heads and $2$ tails
  • combinatorics - If I flip a coin n times how many different . . .
    For more illustration , lets assume that we indicate both heads and tails with stars such as $"*"$, and we determine whether they are heads or tails according to their position in terms of a bar such as $"|"$ Lets say that the stars which are on the left side of bar are representing the tails and the stars which are on the right side of bar are representing the heads
  • Probability of 3 Heads in 10 Coin Flips
    Original question: What is the probability of getting only three heads with 10 coin flips? There are 2 possibilities for each coin flip and 10 flips so the total number of outcomes is $2^{10}=1024 $ Now we want to know the total number of outcomes that result in only 3 heads with 10 coin flips This is our desired outcome
  • Probability of Head in coin flip when coin is flipped two times
    Probability of getting a head in coin flip is $1 2$ If the coin is flipped two times what is the probability of getting a head in either of those attempts? I think both the coin flips are mutually exclusive events, so the probability would be getting head in attempt $1$ or attempt $2$ which is:
  • probability - An Optimal Strategy for a Coin Flipping Game . . .
    $\begingroup$ @VarunVejalla Somewhat counterintuitively, I argue it actually won't matter! While the set of possible "guessing strategies" is more complicated if you can observe all the flips you've guessed so far, my answer doesn't change: your guess for the next flip if the answer were "yes" must be the opposite of your guess if the answer were "no" (in order for your guessing strategy to be
  • A coin is flipped 8 times: number of various outcomes
    (a): How many such outcomes are possible, given 8 coin tosses? For each toss, there are two possible outcomes: heads, or tails Using the rule of the product , we have that after $8$ tosses, the possible outcomes sequences is equal to $$\underbrace {2\times 2 \times \cdots \times 2}_{\large 8\; \text{tosses}} = (2)^8= \bf 256$$
  • Expected value of a coin toss - Mathematics Stack Exchange
    You flip a coin If you get heads you win \$2 if you get tails you lose \$1 What is the expected value if you flip the coin 1000 times? I know that the expected value of flipping the coin once is $\frac{1}{2}(2) - \frac{1}{2}(1) =0 50$ Would the expected value be 500?
  • Calculating the probability of a coin falling on its side
    If you flip your coin onto sticky pitch, it has a much better chance of landing on edge than if you flip it onto a smooth granite surface The potential to bounce makes a huge difference Roughly, you're looking at a 3-state object





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