a box contains 6 red balls and 2 black balls two are drawn random from it without replacement if x denotes no.of balls drawn then E(x) us equal to
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TOTAL BALLS = 6 RED + 2 BLACK = 8 BALLS
TOTAL WAYS TO DRAWN TWO BALL WITHOUT REPLACEMENT IS 8C2 = 8!/6!×2! = 28
SO E(X) = 28
TOTAL WAYS TO DRAWN TWO BALL WITHOUT REPLACEMENT IS 8C2 = 8!/6!×2! = 28
SO E(X) = 28
chitranjan4:
no bro its probability question
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Answer:
The required value of E(X) when x = 2 is 28
Step-by-step explanation:
Number of red balls in the box = 6
Number of black balls in the box = 2
Total number of balls in the box = 6 + 2 = 8
Let x denotes the number of balls to be drawn from the box
We need to draw two balls from the box ⇒ x = 2
So, E(X) when x = 2 and without replacement is given by :
Thus, The required value of E(X) when x = 2 is 28
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