Answer:
[tex]\text{The Probability is = }\frac{125}{5488}\approx 0.02[/tex]
Step-by-step explanation:
No. of red jelly = 10
No. of green jelly = 6
No. of yellow jelly = 7
No. of orange jelly = 5
Total number of jelly = 10 + 6 + 7 + 5 = 28
[tex]\text{So, Probability of choosing red jelly, P(R) = }\frac{10}{28}=\frac{5}{14}\\\\\text{So, Probability of choosing orange jelly, P(O) = }\frac{5}{28}\\\\\text{Now, Probability of choosing first red , then red and then orange jelly}\\\text{on replacing each jelly after choosing, }\\\\P(R,R,O) = \frac{5}{14}\times \frac{5}{14}\times \frac{5}{28}=\frac{125}{5488}\approx 0.02[/tex]
Hence, the required probability is 0.02 or 2 %
