According to an article, 43% of adults have experienced a breakup at least once during the last 10 years. Of 9 randomly selected adults, find the probability that the number, x, whe have experienced a breakup at least once during the last 10 years is: a. exactly five b. at most five c. at least five d. at least one e. at most one f. between two and four, inclusive Round all answers to four decimal places as needed. a. P(x = 5) = b. P(x ≤5) = c. P(x 25) = d. P(x ≥ 1) = e. P(x ≤ 1) = f. P(2 ≤x≤ 4) =

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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**Problem Statement:**

According to an article, 43% of adults have experienced a breakup at least once during the last 10 years. Of 9 randomly selected adults, find the probability that the number, x, who have experienced a breakup at least once during the last 10 years is:

a. exactly five  
b. at most five  
c. at least five  
d. at least one  
e. at most one  
f. between two and four, inclusive  

---

**Instructions:**

Round all answers to four decimal places as needed.

a. \( P(x = 5) = \) [ ]  
b. \( P(x \leq 5) = \) [ ]  
c. \( P(x \geq 5) = \) [ ]  
d. \( P(x \geq 1) = \) [ ]  
e. \( P(x \leq 1) = \) [ ]  
f. \( P(2 \leq x \leq 4) = \) [ ]  

---

**Note:**
This exercise is based on the binomial probability distribution, where the probability of a success (having experienced at least one breakup) is 0.43, and the number of trials is 9.
Transcribed Image Text:**Problem Statement:** According to an article, 43% of adults have experienced a breakup at least once during the last 10 years. Of 9 randomly selected adults, find the probability that the number, x, who have experienced a breakup at least once during the last 10 years is: a. exactly five b. at most five c. at least five d. at least one e. at most one f. between two and four, inclusive --- **Instructions:** Round all answers to four decimal places as needed. a. \( P(x = 5) = \) [ ] b. \( P(x \leq 5) = \) [ ] c. \( P(x \geq 5) = \) [ ] d. \( P(x \geq 1) = \) [ ] e. \( P(x \leq 1) = \) [ ] f. \( P(2 \leq x \leq 4) = \) [ ] --- **Note:** This exercise is based on the binomial probability distribution, where the probability of a success (having experienced at least one breakup) is 0.43, and the number of trials is 9.
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