Two people, Gordon and Eliza, have slip and fall insurance. The insurance company estimates that Gordon has a probability of falling in December of 2024 equal to 52.35% and that Eliza has a probability of falling in December of 2024 equal to %. Suppose that these events are independent events. Type your answers as percentages rounded to two decimal places if necessary. (a) What is the probability that both Gordon and Eliza fall in December of 2024? ☐ % (b) What is the probability that Gordon or Eliza fall in December of 2024? ☐ % (c) What is the probability that Gordon falls but Eliza does not in December of 2024? %
Two people, Gordon and Eliza, have slip and fall insurance. The insurance company estimates that Gordon has a probability of falling in December of 2024 equal to 52.35% and that Eliza has a probability of falling in December of 2024 equal to %. Suppose that these events are independent events. Type your answers as percentages rounded to two decimal places if necessary. (a) What is the probability that both Gordon and Eliza fall in December of 2024? ☐ % (b) What is the probability that Gordon or Eliza fall in December of 2024? ☐ % (c) What is the probability that Gordon falls but Eliza does not in December of 2024? %
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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Question
![Two people, Gordon and Eliza, have slip and fall insurance. The insurance company estimates that Gordon has a probability of
falling in December of 2024 equal to 52.35% and that Eliza has a probability of falling in December of 2024 equal to %.
Suppose that these events are independent events.
Type your answers as percentages rounded to two decimal places if necessary.
(a) What is the probability that both Gordon and Eliza fall in December of 2024?
☐ %
(b) What is the probability that Gordon or Eliza fall in December of 2024?
☐ %
(c) What is the probability that Gordon falls but Eliza does not in December of 2024?
%](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0c7248f6-637b-4c4d-b572-0793cd0fd38f%2F2c288991-5d88-4f87-bcfd-d5be8438fd1d%2Fks23tjg_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Two people, Gordon and Eliza, have slip and fall insurance. The insurance company estimates that Gordon has a probability of
falling in December of 2024 equal to 52.35% and that Eliza has a probability of falling in December of 2024 equal to %.
Suppose that these events are independent events.
Type your answers as percentages rounded to two decimal places if necessary.
(a) What is the probability that both Gordon and Eliza fall in December of 2024?
☐ %
(b) What is the probability that Gordon or Eliza fall in December of 2024?
☐ %
(c) What is the probability that Gordon falls but Eliza does not in December of 2024?
%
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