Messon - Intro to Probability Part 1: Lesson A. Important Vocabulary Probability or Likelihood The chances that an event will occur Certain Likely Unlikely Impossible Outcomes P(heads on a coin) = 50% P(rolling 6 on a dice): 100% probability 1 == 6 From 51% to 99% probability From 1% to 49% probability 0% probability P(rolling 6 on a dice) = Even number Odd number Prime number tors of 20 Multiples of 20 Desired outcomes 6 Possible outcomes What is the difference between theoretical probability and experimental probability? If you were going to flip a coin 60 times, how many times would you expect to flip "head Now, if we actually flip a coin 60 times, how many times do we actually flip "heads?"
Messon - Intro to Probability Part 1: Lesson A. Important Vocabulary Probability or Likelihood The chances that an event will occur Certain Likely Unlikely Impossible Outcomes P(heads on a coin) = 50% P(rolling 6 on a dice): 100% probability 1 == 6 From 51% to 99% probability From 1% to 49% probability 0% probability P(rolling 6 on a dice) = Even number Odd number Prime number tors of 20 Multiples of 20 Desired outcomes 6 Possible outcomes What is the difference between theoretical probability and experimental probability? If you were going to flip a coin 60 times, how many times would you expect to flip "head Now, if we actually flip a coin 60 times, how many times do we actually flip "heads?"
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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![Messon - Intro to Probability
Part 1: Lesson
A. Important Vocabulary
Probability or Likelihood
The chances that an event will occur
Certain
Likely
Unlikely
Impossible
Outcomes
P(heads on a coin) = 50%
P(rolling 6 on a dice):
100% probability
1
==
6
From 51% to 99% probability
From 1% to 49% probability
0% probability
P(rolling 6 on a dice)
=
Even number
Odd number
Prime number
tors of 20
Multiples of 20
Desired outcomes
6
Possible outcomes
What is the difference between theoretical probability and experimental probability?
If you were going to flip a coin 60 times, how many times would you expect to flip "head
Now, if we actually flip a coin 60 times, how many times do we actually flip "heads?"](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F67a4f46b-73a0-4666-9493-db7e481b763f%2F3539ccea-8b51-4de4-bd5b-6fbfe2782f40%2F3vrnddg_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Messon - Intro to Probability
Part 1: Lesson
A. Important Vocabulary
Probability or Likelihood
The chances that an event will occur
Certain
Likely
Unlikely
Impossible
Outcomes
P(heads on a coin) = 50%
P(rolling 6 on a dice):
100% probability
1
==
6
From 51% to 99% probability
From 1% to 49% probability
0% probability
P(rolling 6 on a dice)
=
Even number
Odd number
Prime number
tors of 20
Multiples of 20
Desired outcomes
6
Possible outcomes
What is the difference between theoretical probability and experimental probability?
If you were going to flip a coin 60 times, how many times would you expect to flip "head
Now, if we actually flip a coin 60 times, how many times do we actually flip "heads?"
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