9 playing cards are number 2 to 10. A card is selected from these at random calculate the probability that the card will be (a) an odd number and (b) a multiple of 4
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20
total no. of cards = 9
a) odd no. between 2-10 are 3,5,7,9
total odd no. = 4
probability of getting an odd no. / total no. of cards = 4/9
= 2.25
b) a multiple of 4 between 2-10 are those which come in the table of 4 thats is 4 and 8
total multiple of 4 between 2-10 =2
probability of getting a multiple of 4 / total no. of cards = 2/9
= 4.5
Answered by
0
We know that there are totally 9 cards from which one card is drawn.
Total number of elementary events =n(S)=9
From numbers 2 to 10, there is one number which is an even number as well as multiple of 3 i.e. 6
So, favorable number of events =n(E)=1
Hence, the probability of selecting a card with a number which is an even number as well as multiple of 4
=n(E)/n(S)=1/
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