The random variable it denotes the effective rate of interest p.a. from time t - 1 to time t, for t = 1, 2, 3,Each year the value of (1 + i) has a lognormal distribution with parameters µ = 0.06 and o² = 0.08.Calculate the probability that a single investment made at time t = 0 will accumulate to more thandouble of its initial investment in 10 years' time.Give your answer in three decimal places.

In this question, we are asked to calculate the probability that a single investment made at time…

Answered: The random variable it denotes the…

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

See similar textbooks

Similar questions

Standard Ultimate Survival Model says that the force of mortality equals Ho = A+ Bc" with A = 0.00022, B = 2.7 × 10-6, c = 1.124 %3D Let the annual interest rate be į = 0.05. %3D For a life (aged 17), the present value of a benefit of $1 payable immediately on death is a random variable, Z. Find P[Z > 0.3]
11. fast please The life (years), of a battery is approximately exponentially distributed with decay parameter of 0.2. Suppose this type of battery has a warranty period of 4 years. What is the probability that the battery will need to be replaced within the warranty period? Group of answer choices 0.5507 0.2621 0.8413 0.4493
5
Please solve in 30 minutes
Consider an electronic component with a lifetime denoted by a random variable T which is modelled by an exponential distribution with a parameter of average lifetime B = 5. Part A: Exponential Distribution Write the probability that a component is still working after 5 years, as an expression: P(T > 5) = | dt Use t for T e() for exponential function ()! for factorial ( )*( ) for exponents • Help entering equations Part B: Probability Write the probability that a component is still working after 5 years, numerically: P(T > 5) = • Help entering equations Part C: Binomial Distribution Let X be the random variable representing the number of components that are still working after 5 years. Write the binomial distribution for at least 3 components that are still working, as an expression: P(X 2 3) = Use p for parameter p x for the value of the random variable X e() for exponential function C(n,x) for combination of "x out of n" (O! for factorial (O*) for exponents • Help entering equations…
I need help with this question, A and C are wrong and I don't know D
mean(log X)= 3.4, Slogx = 0.136 and k=1.2, using the log Pearson Type III distribution. The magnitude of the 10 yr floods is إختر أحد الخيارات cfs 3657.6 .A O cfs 4570.7 .B cfs 2645.7 .CO cfs 1568.7 .DO
2 The operator of a pumping station has observed that demand for water during early afternoon hours has an approximately exponential distribution with mean 100 cfs (cubic feet per second). (a) Find the probability that the demand will exceed 250 cfs during the early afternoon on a randomly selected day. (Round your answer to four decimal places.) (b) What water-pumping capacity, in cubic feet per second, should the station maintain during early afternoons so that the probability that demand will exceed capacity on a randomly selected day is only 0.02? (Round your answer to two decimal places.) cfs
Experiment No. 3 Entropy rate Procedure: 1- Input the probability of all events. 2- Input the period of each event. 3- Calculate the source entropy. 4- Calculate the average time. 5- Calculate the source entropy rate. Clc; Mahmoc Clear; Px= [0.65 0.35]; t =[0.2 0.8]; Hx= - sum(px * log2 (px)); t = sum (t*px); Rx =Hx/t;
Losses come from a mixture of an exponential distribution with mean 100 with probability p and an exponential distribution with mean 10,000 with probability 1– p. Losses of 100 and 2000 are observed. Determine the likelihood function of p. -0.01 pe (1– p)e“ pe 20 (1– p)e0² -0.2 (A) 100 10,000 100 10,000 pe (1– p)e“ -0.01 (B) pe (1– p)e02' 100 10,000 100 10,000 pe, (1- p)e0. 20 (1– p)eº -0.01 pe 100 -0.2 (C) pe 10,000 100 10,000 pe, (1- p)e 00i -0.01 (D) -20 ре (1– p)e02 100 10,000 100 10,000 e 0.01 +(1– p) e -20 (E) р. 100 10,000 100 10,000
Advanced Math
29

SEE MORE QUESTIONS

Recommended textbooks for you

A First Course in Probability (10th Edition)

Probability

ISBN:

9780134753119

Author:

Sheldon Ross

Publisher:

PEARSON

A First Course in Probability

Probability

ISBN:

9780321794772

Author:

Sheldon Ross

Publisher:

PEARSON

A First Course in Probability (10th Edition)

Probability

ISBN:

9780134753119

Author:

Sheldon Ross

Publisher:

PEARSON

A First Course in Probability

Probability

ISBN:

9780321794772

Author:

Sheldon Ross

Publisher:

PEARSON

SEE MORE TEXTBOOKS