A dice is thrown 80 times. If the probability of having an even number is 7/10 then how many times an odd number appears on dice?
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Answered by
109
There are only 2 probabilities here one is of odd and another is of even ....
let p(even) = 7/10 so p(odd) =X
p(even) + p(odd) = 1
7/10+X = 1
x = 1-7/10
x= 3/10
p(odd) = 3/10
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if u want to be objective
by logic u can see that out of 10 , 7 are even so 3 out of 10 will be odd .....
hope it helps .....ask if any doubt
Answered by
99
the previous answer is wrong
so,
let s be the sample space
n(s) =80
let A be the event of getting even number
p(A) =n(A) /n(s)
7/10= n(A) /80
n(A) = 7/10*80
= 7*8
=56
let B be the event of getting odd number
n(B) = n(s) - n(A)
= 80 - 56
= 24
so, 24 times an odd number appears on dice
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