### Binomial Experiment: Probability CalculationA binomial experiment has the given number of trials \( n \) and the given success probability \( p \).\[n = 8, \quad p = 0.7\]#### Part: 0 / 3---#### Part 1 of 3(a) Determine the probability \( P(7 \text{ or more}) \). Round the answer to at least four decimal places.\[P(7 \text{ or more}) = \boxed{\quad}\]The interface includes an input box where you can enter the probability value, and an 'X' button to clear the input, as well as a circular arrow button to reset the calculation process.---This content will help you understand how to calculate specific probabilities in a binomial distribution, emphasizing the need to round calculations to four decimal places for precision.

here given n = 8 p =0.7 q = 1 - p = 1 - 0.7 = 0.3

Answered: (a) Determine the probability P (7 or…

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(a) Determine the probability P (7 or more).

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

### Binomial Experiment: Probability Calculation

A binomial experiment has the given number of trials \( n \) and the given success probability \( p \).

\[
n = 8, \quad p = 0.7
\]

#### Part: 0 / 3

---

#### Part 1 of 3

(a) Determine the probability \( P(7 \text{ or more}) \). Round the answer to at least four decimal places.

\[
P(7 \text{ or more}) = \boxed{\quad}
\]

The interface includes an input box where you can enter the probability value, and an 'X' button to clear the input, as well as a circular arrow button to reset the calculation process.

---

This content will help you understand how to calculate specific probabilities in a binomial distribution, emphasizing the need to round calculations to four decimal places for precision.

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A binomial experiment has the given number of trials and the given success probability p.
n=8, p=0.7
Part 1 of 3
(a) Determine the probability P (7 or more). Round the answer to at least four decimal places.
P(7 or more) = 0.2553
Part: 1 / 3
Part 2 of 3
(b) Find the mean. Round the answer to two decimal places.
The mean is
X

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