A bag contain 8 blue and 12 green balls. Two balls are drawn in succession without replacement. The probability that first is blue and second is green is |
$\frac{42}{95}$ $\frac{71}{95}$ $\frac{8}{25}$ $\frac{24}{95}$ |
$\frac{24}{95}$ |
The correct answer is Option (4) → $\frac{24}{95}$ ** Total balls = $8 + 12 = 20$ Probability(first blue) = $\frac{8}{20}$ After one blue is removed, remaining: 7 blue, 12 green → total 19 Probability(second green) = $\frac{12}{19}$ Required probability = $\frac{8}{20}\times\frac{12}{19}=\frac{96}{380}=\frac{24}{95}$ |