Answer:
"2.660503478" would be the right answers to the key statement.
Step-by-step explanation:
Drawing 5 balls out of 69 can be done in ([tex]\frac{69}{5}[/tex])
= [tex]\frac{69\times 68\times 67\times 66\times 65}{5!}[/tex]
Drawing 1 ball out of 26 red balls can be done in ([tex]\frac{26}{1}[/tex])
= [tex]26[/tex]
Then the chance of drawing 5 out of 69 balls including 1 out of 26 red balls and then both matching the jackpot
= [tex]\frac{1}{11238513\times 26}[/tex]
= [tex]\frac{1}{292201338}[/tex]
Since the sum of the jackpot is $193-106 and then one ticket costs $2, the estimated value of buying one ticket again for jackpot is $2.
= [tex]\frac{1}{292201338}\times 193\times 10^6+\frac{292201338-1}{292201338}\times 2[/tex]
= [tex]2.660503478[/tex]