Nour wants to go on a popular talent TV show. In order to be accepted, her audition must get at least $60\%$ positive votes from the people in the crowd. She was afraid she will not get enough votes, so she made a video of her act and showed it to $100$ random people from the crowd before the show. $54\%$ of the people said they would vote for her. Let's test the hypothesis that **the actual percentage of positive votes among the crowd is $60\%$** versus the alternative that the actual percentage is *lower* than that. The table below sums up the results of $1000$ simulations, each simulating a sample of $100$ votes, assuming there are $60\%$ positive votes. **According to the simulations, what is the probability of getting a sample with $54\%$ positive votes or less?** $\qquad$[[☃ math-keypad 1]] Let's agree that if the observed outcome has a probability *less* than $1\%$ under the tested hypothesis, we will reject the hypothesis. **What should we conclude regarding the hypothesis?** [[☃ radio 1]] Measured $\%$ of positive votes | Frequency :-: | :-: $44$ | $1$ $46$ | $3$ $48$ | $5$ $50$ | $20$ $52$ | $41$ $54$ | $63$ $56$ | $93$ $58$ | $157$ $60$ | $179$ $62$ | $137$ $64$ | $124$ $66$ | $87$ $68$ | $48$ $70$ | $25$ $72$ | $14$ $74$ | $2$ $76$ | $1$