Comment content:
One card is drawn from a pack of 52 cards,each of the cards being equally likely to be drawn.Find the probability
Question:
The card drawn is neither a spade nor a king
a.11/13
b.1/2
c.2/13
d.11/26
Answers
Answered by
1
Step-by-step explanation:
no. of spade and king =4+4=8
left cards=52-8=44
P(not spade nor king)=44/52=11/13
Answered by
1
Answer: a.
Step-by-step explanation:
As there exists four different shades in a deck of cards, 52 in count, thus the number of spades and kings will be 8(2 in each shade). Thus the probability that a randomlybdrawn.card is neither a spade nor a king can be calculated as:
P(A) = Order(number) of required events/ Order(Number) of total events.
Where,
P(A) is the probability of any event A.
Thus, our concern is with the other cards than the kings and spade, so the cards remaining are:
Required.cards = 52-8 = 44
Thus, by the above formula:
P(A) = 44/52 = 22/26 = 11/13.
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