4. According to a study, 91% of all adults have a cell phone. An employee of a cell phone company attends a community event and has a special offer to give to first time cell phone owners. If she randomly selects adults in attendance at the event and cell phone ownership is independent from adult to adult, what is the probability that she asks 21 adults total to find the first one that does not own a cell phone? (A) (0.91)^{20}(0.09)(0.91)20(0.09) (B) (0.09)^{20}(0.91)(0.09)20(0.91) (C) 20(0.91)^{20}(0.09)20(0.91)20(0.09)
4. According to a study, 91% of all adults have a cell phone. An employee of a cell phone company attends a community event and has a special offer to give to first time cell phone owners. If she randomly selects adults in attendance at the event and cell phone ownership is independent from adult to adult, what is the probability that she asks 21 adults total to find the first one that does not own a cell phone? (A) (0.91)^{20}(0.09)(0.91)20(0.09) (B) (0.09)^{20}(0.91)(0.09)20(0.91) (C) 20(0.91)^{20}(0.09)20(0.91)20(0.09)
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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14. According to a study, 91% of all adults have a cell phone. An employee of a cell phone company attends a community event and has a special offer to give to first time cell phone owners. If she randomly selects adults in attendance at the event and cell phone ownership is independent from adult to adult, what is the probability that she asks 21 adults total to find the first one that does not own a cell phone?
- (A) (0.91)^{20}(0.09)(0.91)20(0.09)
- (B) (0.09)^{20}(0.91)(0.09)20(0.91)
- (C) 20(0.91)^{20}(0.09)20(0.91)20(0.09)
- (D) 20(0.09)^{20}(0.91)20(0.09)20(0.91)
- (E) 20(0.09)(0.91)
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