Please help me to understand how (0.7) is found in this Bernoulli trial. I am able to correctly calculate all other values but I do not understand how to get (0.7) as underlined in the screen shot. CHALLENGE8.10.1: Bernoulli trials and the binomial distribution.АСTIVITYJump to level 1The probability that a biased coin comes up heads is 0.3. Let k be the number of flips that come up headswhen the coin is flipped 11 times.What is the probability that 6 flips come up heads?11p(k = 6) =0.30.545CheckNextX Each incorrect answer is highlighted.Expected: 6) (0.3)° (0.7)°()(11is the number of outcomes with 6 heads and 5 tails.Each outcome occurs with probability (0.3) (0.7)5.

The probability that coin comes up heads is 0.3, which means probability of success 'p' is 0.3.

Answered: What is the probability that 6 flips…

Math

Probability

What is the probability that 6 flips come up heads? 6 0.3 11 p(k = 6) = 6 0.5 5.

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Estimation

A new framework of data analysis where the new statistical methods are used for interpreting the results and analyzing the data is known as estimation in statistics.

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Please help me to understand how (0.7) is found in this Bernoulli trial. I am able to correctly calculate all other values but I do not understand how to get (0.7) as underlined in the screen shot.

CHALLENGE
8.10.1: Bernoulli trials and the binomial distribution.
АСTIVITY
Jump to level 1
The probability that a biased coin comes up heads is 0.3. Let k be the number of flips that come up heads
when the coin is flipped 11 times.
What is the probability that 6 flips come up heads?
11
p(k = 6) =
0.3
0.5
4
5
Check
Next
X Each incorrect answer is highlighted.
Expected: 6) (0.3)° (0.7)°
()
(11
is the number of outcomes with 6 heads and 5 tails.
Each outcome occurs with probability (0.3) (0.7)5.

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