A bag contains 12 balls out of which some balls are white. If one ball is drawn at random, then the probability of white ball is
noticed. If 6 more white balls are added in that bag, the probability of drawing a white ball is twice the probability of previous one.
Find the number of white balls.
a)5
b)3
c)4
d)6
Answers
Answer:
☆x=3
Step-by-step explanation:
total no.of balls in the bag=12
no.of white balls=x
p(white balls)=no.of favorable outcomes/no.of total possible outcomes=x/12
If 6 more white balls are added in that bag, the probability of drawing a white ball is twice the probability of previous one
p(white balls)=no.of favorable outcomes/no.of total possible outcomes
total no.of balls=12+6=18
total no.of white balls=x+6
p(white balls)=x+6/18=2x/12
x+6/3=2x/2
6x=2x+12
4x=12
x=3
☆total no.of white balls=3
Hope it helps you.
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Answer:
the no. of white balls are 3
Step-by-step explanation:
If the number of white balls are 3.
then,
the probability is
= 3/12
=1/4.
and .
If 6 white balls are added.
the p(E) =
9/18
=1/2.
so.we came to know that ,if we add 6 white balls the probability is twice.
1/4 twice become 1/2 .
✍thank u ...