Question

a. Let x and y are uniformly distributed between 0 and 1. Compute the probability of...

a. Let x and y are uniformly distributed between 0 and 1. Compute the probability of the dot being dropped in the LOWER LEFT (x < 1/2 and y < 1/2). Run 50 simulation trails and graph the running probability of the dot being dropped in the lower left quadrant.

b. What is the actual probability of a dot being dropped in the lower left quadrant in the problem above?

Homework Answers

Answer #1

(b)

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Let X and Y be independent; each is uniformly distributed on [0, 1]. Let Z =...
Let X and Y be independent; each is uniformly distributed on [0, 1]. Let Z = X + Y. Find: E[Z|X]. Your answer should be a function of x.
X is uniformly distributed on the interval (0, 1), and Y is uniformly distributed on the...
X is uniformly distributed on the interval (0, 1), and Y is uniformly distributed on the interval (0, 2). X and Y are independent. U = XY and V = X/Y . Find the joint and marginal densities for U and V .
Suppose that(X,Y)is uniformly distributed over the rectangular region with corners(0, 0),(2, 0),(2, 1),(0, 1). Compute the...
Suppose that(X,Y)is uniformly distributed over the rectangular region with corners(0, 0),(2, 0),(2, 1),(0, 1). Compute the following: (1)P{X=Y} (2)P{X < Y} (3)P{X < Y^2}
a)—Random variable y is continuously and uniformly distributed between 0 to 1.what is the probability that...
a)—Random variable y is continuously and uniformly distributed between 0 to 1.what is the probability that y =0.33? b)—Random variable X is continuously and uniformly distributed over the range 0 to 7.1. What is σx the standard deviation of x?
Let X be the random variable for losses. X is uniformly distributed on (0, 2000). An...
Let X be the random variable for losses. X is uniformly distributed on (0, 2000). An insurance policy will pay Y = 500 ln(1-(x/2000)) for a loss. a. What is the probability density function for Y ? Give the range for which the pdf is positive. b. What is the probability the policy will pay between 400 and 600?
1. Let P = (X, Y ) be a uniformly distributed random point over the diamond...
1. Let P = (X, Y ) be a uniformly distributed random point over the diamond with vertices (1, 0),(0, 1),(?1, 0),(0, ?1). Show that X and Y are not independent but E[XY ] = E[X]E[Y ]
Let X1,...,X99 be independent random variables, each one distributed uniformly on [0, 1]. Let Y denote...
Let X1,...,X99 be independent random variables, each one distributed uniformly on [0, 1]. Let Y denote the 50th largest among the 99 numbers. Find the probability density function of Y.
Suppose that X is a random variable uniformly distributed over the interval (0, 2), and Y...
Suppose that X is a random variable uniformly distributed over the interval (0, 2), and Y is a random variable uniformly distributed over the interval (0, 3). Find the probability density function for X + Y .
Let X be uniformly distributed over (0, 1). Find the density functions of the following variables...
Let X be uniformly distributed over (0, 1). Find the density functions of the following variables by first finding their CDFs. a. Y = 6X − 1 b. Z = X2
Let X and Y be independent, identically distributed standard uniform random variables. Compute the probability density...
Let X and Y be independent, identically distributed standard uniform random variables. Compute the probability density function of XY .
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT