As,
For p2 :
0.2408 / (0.2408 - 1) = a + b/2
For p3:
0.0512/(0.0512-1) = a + b/3
Solving the above equations gives us : a = 0.4724 , b = -1.5792.
So p1 = 0.5253
please write legible 5. For a distribution in the (a, b, 0) class, p2 0.2048 and...
please write legible 3. Demonstrate that the negative binomial distribution is a member of the (a,b,0) class.
5) The antiderivative F(x) for f(x) xcos2x with F(0) Please write legible
T А 1 Price, Cost P4 a P3 P2 B Pi Quantity 0 Q1 Q2 If a positive externality exists then the socially optimal price is OP2 OP3 Op4 OP1
3) Recall the Hardy-Weinberg problem described in your text (page 273-274). The multinomial distribution for random variables Yı, Y2, Y3 (can extend to more than 3) is given by n! P(Yı y1, Y2 = y2, Y3 = ya) Ул!ур!у! Рі Р2 р. where y + y3 = n and the parameters pi,P2, P3 are subject to the constraint p1 +p2 +p3 = 1. This distribution is an extension of the binomial distribution. In fact, the distribution of each Y, i=...
Answer Question #12. Question #11 is only for reference 11. Let po, pi, and p2 be the orthogonal polynomials described in Example 5, where the inner product on P4 is given by evaluation at -2, -1, 0, 1, and 2. Find the orthogonal projection of tonto Span {po, pi, p2). 12. Find a polynomial p3 such that {po, p1, p2.p3} (see Exercise 11) is an orthogonal basis for the subspace P3 of P4. Scale the polynomial p3 so that its...
please write legible 6. In year 2019, claim amounts follow a Pareto distribution with parameters a = 3 and = 800. The annual inflation rate is 8%. A franchise deductible of 300 will be implemented in 2020. Calculate the loss elimination ratio of the franchise deductible in 2020. (Note: Theorem 8.5 only holds for ordinary deductible, so it is not applicable here. You should start with the definition of the loss elimination ratio for franchise deductible. Modify Definition 8.4 by...
PLEASE WRITE THE ANSWER LEGIBLE! 30. Solve: r-6 X-4 + 16 = 0. Show work. r? -16
Specify each of the following. (a) The conditional distribution of X,, given that X2-X2 for the joint distribution with, μ1-0,P2-2, σ11-2, σ22-1, and P12:5 (b) The conditional distribution of X2, given that X1 - X1 and X3X3 for the joint distribution in Let X be N3 (H, 2) with ' [-3, 1, 4] and 1 -2 0 -2 5 0 L00 2 (c) The conditional distribution of X3, given that Xx and X2x2 for the joint distribution in Let X...
please write legible. For each equation below, solve for "X". 1. 1 +7c = 1 2x 2. 3.54y2 - V4x = 0 3. x2 (y-At) 4 4. 0.00753x + x = 0.023 5. 3.020x x 10-4 0.00065
Could you write down the answer legible please i cannot read most of the answer sheets. Thank you in advance, professor. Flow over a cylinder can generate a Karman Vortex street under certain conditions. By using Buckingham Pi theorem for the dimensional parameters given below, find a relation for the vortex shedding in terms of the nondimensional numbers that you determine. Dimensional Parameters: Vortex shedding frequency f Freestream velocity, V Fluid density, P Fluid viscosity u Cylinder diameter, D