How to Solve a Geometric Distribution Word Problem: Example #2. [HD]

Channel:
United States Mr. Math Expert
Subscribers:
5,040
Published on ● Video Link: https://www.youtube.com/watch?v=6ChNWhPGKI4


Duration: 1:15
1,073 views
4

The probability that a computer chip is defective is 0.35. Each computer is checked for inspection as it is produced. Find the probability that at least 17 computer chips must be checked to find one that is defective.

Questions? Tips? Comments? Like me! Subscribe!



Other Videos By Mr. Math Expert


2016-10-22Command and Conquer Walkthrough: GDI Stage 7. [HD]
2016-10-22Command and Conquer Walkthrough: GDI Stage 6. [HD]
2016-10-22Command and Conquer Walkthrough: GDI Stage 5. [HD]
2016-10-21Command and Conquer Walkthrough: GDI Stage 4. [HD]
2016-10-21Command and Conquer Walkthrough: GDI Stage 3. [HD]
2016-10-21How to Solve a Hypergeometric Word Problem: Example #2. [HD]
2016-10-21How to Solve a Hypergeometric Word Problem: Example #1. [HD]
2016-10-21How to Solve a Negative Binomial Word Problem: Example #2. [HD]
2016-10-21How to Solve a Negative Binomial Word Problem: Example #1. [HD]
2016-10-21How to Solve a Geometric Distribution Word Problem: Example #3. [HD]
2016-10-21How to Solve a Geometric Distribution Word Problem: Example #2. [HD]
2016-10-21How to Solve a Geometric Distribution Word Problem: Example #1. [HD]
2016-10-21How to Solve a Poisson Distribution Word Problem: Example #4. [HD]
2016-10-21How to Solve a Poisson Distribution Word Problem: Example #3. [HD]
2016-10-21How to Solve a Poisson Distribution Word Problem: Example #2. [HD]
2016-10-21How to Solve a Poisson Distribution Word Problem: Example #1. [HD]
2016-10-21How to Solve a Selected Binomial Distribution Word Problem: 2. [HD]
2016-10-21How to Solve a Binomial Distribution Word Problem. [HD]
2016-10-21How to Solve a Binomial Distribution Word Problem Using a Shortcut Method. [HD]
2016-10-21How to Solve a Binomial Distribution Word Problem. [HD]
2016-10-21How to Find E(X) and Var(X). [HD]


Tags:
Mathematics
math
word problems
statistics
probability
geometric distribution