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$10$$-5$ Probabilit $\times$ A ALEKS-Adrie! $\times$$\newline$gi/X/Isl.exe/$10$_U-IgNsIkr$7$j$8$P$3$JH-IlijpunLFYJhEDJIOhE$1$xJTn$4$DrqI$3$pMXuDJuZ$9$bA$22$...$\newline$- (a): Your answer is ncomect.$\newline$- (b): Your answer is incorrect.$\newline$The state lottery board is examining the machine that randomly picks the lottery numbers. On each trial, the machine outputs a ball with through $9$ on it. (The ball is then replaced in the machine.) The lottery board tested the machine for $25$ trials and got the following results$\newline$\begin{tabular}{|c|c|c|c|c|c|c|c|c|c|}$\newline$\hline Oute & $|0|$ & $1$ & $2$ & $3$| & & & & & \\$\newline$\hline & $3$ & $2$ & $1$ & $2$ & $35$ & & $3 / 2$ & $22$ & $2$ \\$\newline$\hline$\newline$\end{tabular}$\newline$Fill in the table below. Round your answers to the nearest thousandth.$\newline$(a) Assuming that the machine is fair, compute the theoretical probability of getting an odd number.$\newline$$$556$$$\newline$(b) From these results, compute the experimental probability of getting an odd number.$\newline$$$.12$$$\newline$(c) Assuming that the machine is fair, choose the statement below that is true:$\newline$With a large number of trials, there must be no difference between the experimental and theoretical probabilities.$\newline$With a large number of trials, there might be a difference between the experimental and theoretical probabilities, but the difference should be small.$\newline$With a large number of trials, there must be a large difference between the experimental and theoretical probabilities.$\newline$Try again$\newline$Restheck$\newline$C. $2024$ McGraw HilliC. All Rights Reserved$\newline$hp