Question

Let P0<tn-1<k=0.42 , and k>0 and n≥2 and n is an integer. Find the following: P-k<tn-1<k...

  1. Let P0<tn-1<k=0.42 , and k>0 and n≥2 and n is an integer. Find the following:
    1. P-k<tn-1<k
    2. P-k<tn-1<0

Ptn-1<k

Homework Answers

Answer #1

Assuming the probability distribution function is symmetrically distributed about mean value 0.

For k>0, n>=2 and n is an integer.

The cumulative probability for ,

...(1)

i.

The probability distribution is symmetrically distributed about 0,

Therefore,

ii.

(From (1))

Since the area under the probability distribution curve is unity.

So,

Do comment for any doubts.

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
Prove the following statement by mathematical induction. For every integer n ≥ 0, 2n <(n +...
Prove the following statement by mathematical induction. For every integer n ≥ 0, 2n <(n + 2)! Proof (by mathematical induction): Let P(n) be the inequality 2n < (n + 2)!. We will show that P(n) is true for every integer n ≥ 0. Show that P(0) is true: Before simplifying, the left-hand side of P(0) is _______ and the right-hand side is ______ . The fact that the statement is true can be deduced from that fact that 20...
Find Tn for n=10 and plot Tn with arcsin for n=3,6,10. Let T be the nth...
Find Tn for n=10 and plot Tn with arcsin for n=3,6,10. Let T be the nth degree Maclaurin polynomial of arcsin.
Let {N(t), t ≥ 0} be a P P(λ). Compute P £ N(t) = k|N(t +...
Let {N(t), t ≥ 0} be a P P(λ). Compute P £ N(t) = k|N(t + s) = k + m ¤ for t ≥ 0, s ≥ 0, k ≥ 0, m ≥ 0
Let A be a 2 × 2 matrix satisfying A^k = 0 for some positive integer...
Let A be a 2 × 2 matrix satisfying A^k = 0 for some positive integer k. Show that A^2 = 0.
Let f(n) be a negligible function and k a positive integer. Prove the following: (a) f(√n)...
Let f(n) be a negligible function and k a positive integer. Prove the following: (a) f(√n) is negligible. (b) f(n/k) is negligible. (c) f(n^(1/k)) is negligible.
Let N be a positive integer random variable with PMF of the form pN(n)=12⋅n⋅2−n,n=1,2,…. Once we...
Let N be a positive integer random variable with PMF of the form pN(n)=12⋅n⋅2−n,n=1,2,…. Once we see the numerical value of N , we then draw a random variable K whose (conditional) PMF is uniform on the set {1,2,…,2n} . 1. Find joint PMF pN,K(n,k) For n=1,2,… and k=1,2,…,2n 2. Find the marginal PMF pK(k) as a function of k . For simplicity, provide the answer only for the case when k is an even number. For k=2,4,6,… 3. Let...
Let n be an integer, with n ≥ 2. Prove by contradiction that if n is...
Let n be an integer, with n ≥ 2. Prove by contradiction that if n is not a prime number, then n is divisible by an integer x with 1 < x ≤√n. [Note: An integer m is divisible by another integer n if there exists a third integer k such that m = nk. This is just a formal way of saying that m is divisible by n if m n is an integer.]
let's fix a positive integer n. for a nonnegative integer k, let ak be the number...
let's fix a positive integer n. for a nonnegative integer k, let ak be the number of ways to distribute k indistinguishable balls into n distinguishable bins so that an even number of balls are placed in each bin (allowing empty bins). The generating function for sequence ak is given as 1/F(x). Find F(x).
Prove let n be an integer. Then the following are equivalent. 1. n is an even...
Prove let n be an integer. Then the following are equivalent. 1. n is an even integer. 2.n=2a+2 for some integer a 3.n=2b-2 for some integer b 4.n=2c+144 for some integer c 5. n=2d+10 for some integer d
Let K be a random variable that takes, with equal probability 1/(2n+1), the integer values in...
Let K be a random variable that takes, with equal probability 1/(2n+1), the integer values in the interval [-n,n]. Find the PMF of the random variable Y = In X. Where X = a^[k]. and a is a positive number, let n = 7 and a = 2. Then what is E[Y ]?
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT