Question

A project group of 9 people will be formed among the engineers working in an enterprise. There are 10 mechanical, 6 electrical and 4 industrial engineers working in the company. What is the probability of having 4 mechanical, 3 electrical and 2 industrial engineers in the project group? Solve this question with two discrete distributions of your choice and show that the results are the same.

Name: a project group of 9 people will be formed among the engineers working in an enterprise there are 10 mechanical 6 electrical and 4 industrial engineers working in the company what is the pro 82145
Uploaded: 2022-04-22T08:44:14-08:00
Duration: 3 min 46 s
Channel: Kaivalya T
Description: a project group of 9 people will be formed among the engineers working in an enterprise there are 10 mechanical 6 electrical and 4 industrial engineers working in the company what is the pro 82145

          A project group of 9 people will be formed among the engineers working in an enterprise. There are 10 mechanical, 6 electrical and 4 industrial engineers working in the company. What is the probability of having 4 mechanical, 3 electrical and 2 industrial engineers in the project group?
Solve this question with two discrete distributions of your choice and show that the results are the same.

Added by Mallory K.

Elementary Statistics a Step by Step Approach

Allan G. Bluman 9th Edition

Instant Answer

Solved by Expert Kaivalya T

04/22/2022

Step 1

We have a total of 10 mechanical, 6 electrical, and 4 industrial engineers. We can use the combination formula to find the total number of ways to form a group of 9 people: C(n, r) = n! / (r!(n-r)!) Total ways = C(20, 9) = 20! / (9!(20-9)!) = 20! / (9!11!) = Show more…

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A project group of 9 people will be formed among the engineers working in an enterprise. There are 10 mechanical, 6 electrical and 4 industrial engineers working in the company. What is the probability of having 4 mechanical, 3 electrical and 2 industrial engineers in the project group? Solve this question with two discrete distributions of your choice and show that the results are the same.