find the probability of getting exactly 2 heads in tossing a fair coin 4 times
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Answered by
4
Heya friend,
Here's your answer,
Let's create a sample space first..
H T
H (H,H) (T,H)
T (H,T) (T,T)
_________________________________________________________
(H,H) (T,H) (H,T) (T,T)
H (H,H,H) (T,H,H) (H,T,H) (T,T,H)
T (H,H,T) (T,H,T) (H,T,T) (T,T,T)
____________________________________________________________
(H,H,H) (T,H,H) (H,T,H) (T,T,H) (H,H,T) (T,H,T) (H,T,T) (T,T,T)
H (H,H,H,H) (T,H,H,H) (H,T,H,H) (T,T,H,H) (H,H,T,H) (T,H,T,H) (H,T,T,H) (T,T,T,H)
T (H,H,H,T) (T,H,H,T) (H,T,H,T) (T,T,H,T) (H,H,T,T) (T,H,T,T), (H,T,T,T), (T,T,T,T)
_____________________________________________________________
Hence, the total number of outcomes = 16.
Probability of exactly 2 heads = 6/16
= 3/8
= 0.375
Hope this helps!!!
Here's your answer,
Let's create a sample space first..
H T
H (H,H) (T,H)
T (H,T) (T,T)
_________________________________________________________
(H,H) (T,H) (H,T) (T,T)
H (H,H,H) (T,H,H) (H,T,H) (T,T,H)
T (H,H,T) (T,H,T) (H,T,T) (T,T,T)
____________________________________________________________
(H,H,H) (T,H,H) (H,T,H) (T,T,H) (H,H,T) (T,H,T) (H,T,T) (T,T,T)
H (H,H,H,H) (T,H,H,H) (H,T,H,H) (T,T,H,H) (H,H,T,H) (T,H,T,H) (H,T,T,H) (T,T,T,H)
T (H,H,H,T) (T,H,H,T) (H,T,H,T) (T,T,H,T) (H,H,T,T) (T,H,T,T), (H,T,T,T), (T,T,T,T)
_____________________________________________________________
Hence, the total number of outcomes = 16.
Probability of exactly 2 heads = 6/16
= 3/8
= 0.375
Hope this helps!!!
Shakespeare0856:
I gt edit it!
Answered by
0
2\4
1\2 is the probably of head
I hope this will help you
By Devansh
1\2 is the probably of head
I hope this will help you
By Devansh
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