of three pension plans, A, B, or C. Once an employee decides to join one of these plans, the employee cannot drop the plan or switch to another plan. Past records indicate that each year 4% of the employees elect to join plan A, 14% elect to join plan B, 7% elect to join plan C, and the remainder do not join any plan. (A) In the long run, what percentage of the employees will elect to join plan A? Plan B? Plan C? (B) On the average, how many years will it take an employee to decide to join a plan?

of three pension plans, A, B, or C. Once an employee decides to join one of these plans, the employee cannot drop the plan or switch to another plan. Past records indicate that each year 4% of the employees elect to join plan A, 14% elect to join plan B, 7% elect to join plan C, and the remainder do not join any plan. (A) In the long run, what percentage of the employees will elect to join plan A? Plan B? Plan C? (B) On the average, how many years will it take an employee to decide to join a plan?

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...

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Chapter 6. Crypt-Me-Not Investments, Inc. is a new investment firm that deals exclusively with cryptocurrency investments. An investor wants to invest $75,000 in cryptocurrency next year and approaches them about investing in Solana (SOL) and Dogecoin (DOGE) which are currently selling at $175 and $1.00, respectively. The expected annual return on each unit of SOL is $180 and on each unit of DOGE is $100 and like everyone else, the investor wants to maximize their returns. The risk index associated with each unit of SOL is 1.6 and with each unit of DOGE is 1.8. Crypt-Me-Not recommends not crossing a total risk value of 2500 with the client’s investments. Moreover, since DOGE is substantially cheaper and less risky than SOL, the investor insists that a minimum of 1,000 units of DOGE in the portfolio is necessary. Based on these constraints, formulate a Linear Program and answer the following questions after solving it using Solver in Excel (Round up to the next whole number for first…
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