p1_martingale_report-1

can you help me for exercise 6 with two points

An experiment with 10 participants was conducted to measure simple reaction time: the time to press a button in response to a visual stimulus (a light). This was a pilot study, so only five participants were tested. The reaction times in milliseconds for the five participants over 10 trials are shown below. Trial Susan Abdul Krisha Sam Sara T1 326 311 242 270 447 T2 395 256 184 492 429 T3 383 280 432 377 452 T4 337 344 454 315 556 T5 463 345 304 368 483 T6 194 287 385 302 307 T7 303 290 225 184 442 T8 235 266 425 483 319 T9 180 134 371 269 493 T10 484 265 293 312 375

Draw an eight-by-eight chessboard on a sheet of paper and attempt a Knight’s Tour by hand. Put a 1 in the starting square, a 2 in the second square, a 3 in the third, and so on. Before starting the tour, estimate how far you think you’ll get, remembering that a full tour consists of 64 moves. How far did you get? Was this close to your estimate?

As we've previously seen, equations describing situations often contain uncertain parameters, that is, parameters that aren't necessarily a single value but instead are associated with a probability distribution function. When more than one of the variables is unknown, the outcome is difficult to visualize. A common way to overcome this difficulty is to simulate the scenario many times and count the number of times different ranges of outcomes occur. One such popular simulation is called a Monte Carlo Simulation. In this problem-solving exercise you will develop a program that will perform a Monte Carlo simulation on a simple profit function. Consider the following total profit function: PT=nPv Where Pr is the total profit, n is the number of vehicles sold and P, is the profit per vehicle. PART A Compute 5 iterations of a Monte Carlo simulation given the following information: n follows a uniform distribution with minimum of 1 and maximum 10 P, follows a normal distribution with a mean…

Any simple work can be aided by the Spiral Model.

Simulation Assignment IV Simulate the token ring problem to obtain the average time the token goes around and it confidence interval (i.e., going around means token starts at a station of your choice and comes back to the same station). PASTE TEXT CODE HERE PASTE THE PRINTOUT OF A PART OF YOUR EVENT TABLE (15 TO 20 EVENTS) IN HERE (IN TEXT OR IMAGE FILE) WHAT IS THE AVERAGE TIME TOKEN GOES AROUND AND ITS CONFIDENCE INTERVAL.

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Theoretical Overview Suppose we have a set of data consisting of ordered pairs and we suspect the x and y coordinates are related. It is natural to try to find the best line that fits the data points. If we can find this line, then we can use it to make all sorts of other predictions. In this project, we're going to use several functions to find this line using a technique called least squares regression. The result will be what we call the least squares regression line (or LSRL for short).   In order to do this, you'll need to program a statistical computation called the correlation coefficient, denoted by r in statistical symbols:       NOTE: Equation is written assuming you start at the value 1.  Lists start at index 0.   Once you have the correlation coefficient, you use it along with the sample means and sample standard deviations of the x and y-coordinates to compute the slope and y-intercept of your regression line via these formulas:     Tasks: In this project, you must read…

Q1. Let’s play a dice game with a pair of dice following these rules:1. At the beginning, you throw a pair of dice. If the two numbers add up to 5, 6, 7, 8, or 9, thegame immediately stops.2. If your first throw does not meet those 5 totals, you would continue until you get either 11 or12.Get 1000 simulations of this paired dice game. What is the average number of dice throw per game?You can use the sample() function to simulate the dice.

Problem 1. You are playing a version of the roulette game, where the pockets are from 0 to 10and even numbers are red and odd numbers are black (0 is green). You spin 3 times and add up the values you see. What is the probability th at you get a total of 17 given on the first spin you spin a 2? What about a 3? Solve by simulation and analytically.

There is a penalty kick scenario: the striker can shoot left, right or middle. Similarly, the goalkeeper can jump to the left, right or stay in the middle. Assume the striker never misses the goal when shooting to the center or to the left corner but misses 20% of the shots to the right corner. Further assume the goalkeeper can prevent a goal in 50% when he jumps to the correct corner, or 100% of the shots in the middle if he stays in the middle. 1) write down the bimatrix 2) for the striker, "right" is not a best response to any pure strategy. Find a mixed strategy such that "right" is the best response to sigma2.

Suppose you follow a certain stock in the stock exchange and record the daily values ​​of the stock you follow for a certain period (Let's assume that the values ​​recorded for each day represent the actual price of the stock on that day). After the period is over, you want to make a simulation using the recorded values ​​and determine the correct buying and selling days in order to take the most profitable position for that stock during this period. Naturally, in order to take the most profitable position, the purchase and sale days of the stock should be determined in such a way that the prices at the time of sale and purchase should be at the highest value compared to other alternatives, that is, we want to maximize the price difference between the two points. As an example, suppose a 4-day series is taken and the recorded price series is as follows: Day 1: $ 9Day 2: $ 1Day 3: $ 54th day: $ 4 In this case, if the purchase day is the 2nd day and the selling day is the 3rd, this…

The bean machine, also known as a quincunx or the Galton box, is a device for statistics experiments named after English scientist Sir Francis Galton. It consists of an upright board with evenly spaced nails (or pegs) in a triangular pattern, as shown in Figure 10.15. Balls are dropped from the opening of the board. Every time a ball hits a nail, it has a 50% chance of falling to the left or to the right. The piles of balls are accumulated in the slots at the bottom of the board. Write a program that simulates the bean machine. Your program shouldprompt the user to enter the number of the balls and the number of the slots in the machine. Simulate the falling of each ball by printing its path. For example, the path for the ball in Figure 10.15b is LLRRLLR and the path for the ball in Figure 10.15c is RLRRLRR. Display the final buildup of the balls in the slots in a histogram.

Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. You have n particular focuses (x1,y1),… ,(xn,yn) on the plane and a non-negative integer boundary k. Each point is a tiny steel ball and k is the draw in force of a ball when it's charged. The draw in power is something very similar for all balls.    In one activity, you can choose a ball I to charge it. When charged, all balls with Manhattan distance all things considered k from ball I move to the situation of ball I. Many balls may have a similar facilitate after an activity.    All the more officially, for all balls j with the end goal that |xi−xj|+|yi−yj|≤k, we dole out xj:=xi and yj:=yi.    An illustration of an activity. Subsequent to charging the ball in the middle, two different balls move to its position. On the right side, the red dab in the middle is the normal situation of those balls.    Your errand is to observe the base number of activities to move all balls to a similar…

How does sleep deprivation affect your ability to drive? A recent study measured the effects on 19 professional drivers. Each driver participated in two experimental sessions: one after normal sleep and one after 27 hours of total sleep deprivation. The treatments were assigned in random order. In each session, the performance was measured on a variety of tasks including a driving simulation.   Use key terms from this module to describe the design of this experiment.PS: The other Picture are the choices to every prompts

Size of sample space A six-sided dice is rolled, a five-sided dice is rolled and a three-sided dice is rolled. Considering this as a probability experiment, what is the size of the sample space? An Event In the context of the probability experiment just described (a 6-sided, a 5-sided, and a 3-sided dice thrown): Consider the event in which two face- up numbers on the three dice add to 10. What is the size of this set? Save Reset

Abstract: the main purpose of this experiment is build real time system using PPI 8255 to control devices connected to. Problem description: assume that there are two devices are connected to port A and two sensors are connected to port B of PPI 8255. They work according to the following table Devices (DID2) 01 10 Sensors (S1S2) 00 01 10 11 11 00 Write a program to control these two devices according to the values of sensors. Each group should submit a zip file which contains the following files Code file: (assembly language code) - Simulation file Report (pdf file) (details of every single step in the code, also what have you learned from this experiment)

Even the tiniest activities may be made easier using the Spiral Model.

Assume a very good NBA team has a 70% chance of winning in each game it plays. Use simulation to answer these questions, where each iteration of the simulation generates the outcomes of all 82 games. Use simulation with 10,000 iterations to answer the questions. For part a, write your numerical answer with no decimal or commas (e.g., if your computed answer is 101,021.128, write your answer as 101021). For part b, write your probability answer to two decimal places with a leading 0 (e.g., write a probability of 90.02% as 0.90). a. During an 82-game season what is the average length of the team's longest winning streak? The average length of the winning streak is  . b. What is the probability that the team has a winning streak of at least 16 games? The probability is

18 The strategy that is used to allocate the smallest hole that is big enough is called: None of the answers Worst fit First fit Best fit

In planet Z, there have been two new discoveries of Condition A and Condition B in plants. You have been tasked with creating a system which will detect the chances of development of Conditions A and B in plants. The conditions depend on the following factors:   Inputs (Symptoms) :   W: Low Temperature. (W=1 if the temperature is Low, W=0 otherwise) X: Oxygen Level (X=1 if oxygen level is normal, X=0 otherwise) Y: Presence of UV Light (Y=1 if UV light is present, Y=0 otherwise) Z :Humidity (Z= 1 if the humidity is high, Z=0 otherwise)   Outputs:  A : Condition A             B : Condition B     A plant will develop Condition A if presence of UV Light is accompanied by  i) high temperature with normal oxygen level or ii) low humidity.   If UV Light is absent then the plant will develop Condition A if there is i) an abnormal level of oxygen                                        or ii) high humidity with low temperature   If there is high temperature or abnormal oxygen level with…

In a classroom election, two presidential candidates, namely, Lisa and Teddy, both garnered the same number of total votes. As such, they decided to play a custom dice game to determine the winner of the election. In this game, a player needs to roll a pair of dice. Teddy will win the game if the sum is odd whereas Lisa will be declared winner if the sum results to even. However, prior to the start of the game, Teddy complained that the custom dice game is biased because according to him, the probability of an even result is 6/11, and for odd - only 5/11. Verify Teddy's claim and evaluate the fairness of the game. COMPLETE SOLUTION

The Monte Carlo method is used in modeling a wide-range of physical systems at the forefront of scientific research today. Monte Carlo simulations are statistical models based on a series of random numbers. Let's consider the problem of estimating Pi by utilizing the Monte Carlo method. Suppose you have a circle inscribed in a square (as in the figure). The experiment simply consists of throwing darts on this figure completely at random (meaning that every point on the dartboard has an equal chance of being hit by the dart). How can we use this experiment to estimate Pi? The answer lies in discovering the relationship between the geometry of the figure and the statistical outcome of throwing the darts. Let's first look at the geometry of the figure. Let's assume the radius of the circle is R, then the Area of the circle = Pi * R^2 and the Area of the square = 4 * R^2. Now if we divide the area of the circle by the area of the square we get Pi / 4. But, how do we estimate Pi by…

How to sovle checkpoint b using while using the python code i give

Three prisoners have been sentenced to long terms in prison, but due to over crowed conditions, one prisoner must be released. The warden devises a scheme to determine which prisoner is to be released. He tells the prisoners that he will blindfold them and then paint a red dot or blue dot on each forehead. After he paints the dots, he will remove the blindfolds, and a prisoner should raise his hand if he sees at least one red dot on the other two prisoners. The first prisoner to identify the color of the dot on his own forehead will be release. Of course, the prisoners agree to this. (What do they have to lose?)   The warden blindfolds the prisoners, as promised, and then paints a red dot on the foreheads of all three prisoners. He removes the blindfolds and, since each prisoner sees a red dot (in fact two red dots), each prisoner raises his hand. Some time passes when one of the prisoners exclaims, "I know what color my dot is! It's red!" This prisoner is then released. Your problem…