The 10-jump rolls path of a die and tosses of a coin in provided diagram and also estimate how far on its starting point the particle ends up when The figure of random motion in two dimensions. The particle moves in a series of1-unit “jumps,” each one in a random direction, any one of12 equally likely possibilities. One way to choose directions is to roll a fair die and toss a fair coin. The die determines one of the directions 1–6, coupled with heads on the coin. Tails on the coin reverses the direction of the die, so that the die coupled with tails gives directions 7–12. That3h (meaning3 with the die and heads with the coin) gives direction 3;3t gives direction 9 (opposite to 3); and so on. And the provided path is, .

Question

Want to see the full answer?

Answer 1

Question

Chapter 11.5, Problem 49E

To determine

The 10-jump rolls path of a die and tosses of a coin in provided diagram and also estimate how far on its starting point the particle ends up when The figure of random motion in two dimensions. The particle moves in a series of1-unit “jumps,” each one in a random direction, any one of12 equally likely possibilities. One way to choose directions is to roll a fair die and toss a fair coin. The die determines one of the directions 1–6, coupled with heads on the coin. Tails on the coin reverses the direction of the die, so that the die coupled with tails gives directions 7–12. That3h (meaning3 with the die and heads with the coin) gives direction 3;3t gives direction 9 (opposite to 3); and so on.

And the provided path is,

.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Students have asked these similar questions

Salinity in Quebec river is a combination of tides and rain. Rain that diluted the salt occurs about 10% of the time, while the non salty outgoing tides occurs twice per day. You take your dog for a walk down by the river at random during the weekend and notice that he'll drink from the river 30% of the time when the salt is sufficiently low. someone points out that the saltiness doesn't depend on the local rain but on the rain upriver. Assume that at any time it is possible to have 3 independent rainstorms upriver , all with the same 10% probability of occurrence that you see at the city. What is the probability of no rain upriver ? Of 1 rain ? Of more than one ? please tell which probability formula you use

3

Chapter 5, Section 1, Exercise 019 MORE BENEFITS OF EATING ORGANICUsing specific data, we find a significant difference in the proportion of fruit flies surviving after 13 days between those eating organic potatoes and those eating conventional (not organic) potatoes. This exercise asks you to conduct a hypothesis test using additional data. In this case, we are testing H0⁢ : po⁢= pcHa⁢: po⁢ > pc where po and pc represent the proportion of fruit flies alive at the end of the given time frame of those eating organic food and those eating conventional food, respectively. Use a 5% significance level.Effect of Organic Bananas After 25 DaysAfter 25 days, the proportion of fruit flies eating organic bananas still alive is 0.42, while the proportion still alive eating conventional bananas is 0.40. The standard error for the difference in proportions is 0.029.What is the value of the test statistic?Round your answer to two decimal places. z= What is the p-value?Round your answer to…