Here's the question..................A BAG CONTAINS 12 RED BALLS AND 6 WHITE BALLS. SIX BALLS ARE DRAWN ONE BY ONE WITHOUT REPLACEMENT OF WHICH AT LEAST 4 BALLS ARE WHITE. FIND THE PROBABLITY THAT IN THE NEXT TWO DRAWSEXACTLY ONE WHITE BALL IS DRAWN
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Answered by
1
Answer:
A::B::C::D
Solution :
Let A1 be the event exactly 4 white balls have been drawn. A2 be the event exactly 5 white balls have been drawn.
A3 be the event exactly 6 white balls have been drawn.
B be the event exactly 1 white ball is drawn from two draws. Then,
P(B)=P(BA1)P(A1)+P(BA2)P(A2)+P(BA3)P(A3)
But P(BA3)=0
[since, there are only 6 white balls in the bag]
∴P(B)=P(BA1)P(A1)+P(BA2)P(A2)
=12C26C418C6⋅10C1⋅2C112C2+12C1⋅6C518C6⋅11C1⋅1C112C2
pls mark me brainliest if it was helpful
Answered by
2
Answer:
a proportion b porpotion c porportin d
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