iii Show that any finite Lattice L has a b0 and b1, where t ≥ b0,...

iii Show that any finite Lattice L has a b0 and b1, where t ≥ b0, t ≤ b1, for all t ∈ L.

Expert Solution

Colby Messinger answered 2 years ago

Show that OLS estimators of b0 and b1 are efficient? please answer is not be too...

Show that OLS estimators of b0 and b1 are efficient? please answer is not be too long or short

Show that L = { (a2)^i | i ≥ 0} is not accepted by a finite...

Show that L = { (a2)^i | i ≥ 0} is not accepted by a finite automata.

Two blocks in a system (b1 & b2) collide inelastically where b1 has a velocity (v)...

Two blocks in a system (b1 & b2) collide inelastically where b1 has a velocity (v) and a small mass (m) and b2 is stationary with a large mass (M). b2 can absorb some of the collision similar to a spring that does not recoil with a stiffness of (k). When the blocks collide they will stick together. The plane that the blocks are moving on is horizontal and frictionless. 1)Find the change in internal energy (delta U) 2)If all...

The period T of a simple pendulum is given by T=2π√L/g where L is the length...

The period T of a simple pendulum is given by T=2π√L/g where L is the length of the pendulum and g is the acceleration due to gravity. Assume that g = 9.80 m/s^2 exactly, and that L, in meters, is lognormal with parameters μL = 0.6 and σ^2L=0.05. NOTE: This is a multi-part question. Once an answer is submitted, you will be unable to return to this part. Find the mean of T. Find the median of T. Find the...

Show that the curve C(t) = <a1, a2, a3>t2 + <b1, b2, b3>t + <c1, c2,...

Show that the curve C(t) = <a1, a2, a3>t2 + <b1, b2, b3>t + <c1, c2, c3> lies in a plane and find the equation for such a plane.

Show that in any finite gathering of people, there are at least two people who know...

Show that in any finite gathering of people, there are at least two people who know the same number of people at the gathering (assume that “knowing” is a mutual relationship). Hint available.

Let V be a finite-dimensional vector space over C and T in L(V). Prove that the...

Let V be a finite-dimensional vector space over C and T in L(V). Prove that the set of zeros of the minimal polynomial of T is exactly the same as the set of the eigenvalues of T.

Suppose A=(7B^n)/(CD), where A has dimensions [T]/[L]^3, B has dimensions [T], C has dimensions [T][M]^2, and...

Suppose A=(7B^n)/(CD), where A has dimensions [T]/[L]^3, B has dimensions [T], C has dimensions [T][M]^2, and D has dimensions [L]^3/[M]^2. Using dimensional analysis, find the value of the exponent n.

Consider two boxes B1 and B2. B1 has 10 red and 3 green balls where B2...

Consider two boxes B1 and B2. B1 has 10 red and 3 green balls where B2 has 6 red and 4 green balls. You are selecting one ball at random from B1 (Without replacement) and adding that to B2.Finally selecting one ball from B2. Find the following probabilities a) What is the probability of selecting a red ball from B1? (3 points) b) What is the probability of selecting a red ball from B2? (7 points)

(a) Show that a group that has only a finite number of subgroups must be a...

(a) Show that a group that has only a finite number of subgroups must be a finite group. (b) Let G be a group that has exactly one nontrivial, proper subgroup. Show that G must be isomorphic to Zp2 for some prime number p. (Hint: use part (a) to conclude that G is finite. Let H be the one nontrivial, proper subgroup of G. Start by showing that G and hence H must be cyclic.)

Question