A political pollster in Canada knows from an elaborate poll that 48% of voters favour stricter regulations on medical assistance in dying. If 10 voters are randomly selected, find the probability that at least one voter favours stricter regulations on medical assistance in dying. Provide your answers in the spaces provided; do NOT show your work in the blanks.

The probability that no voters favour stricter regulations (x=0) is

The probability that 1 or more voters favour stricter regulations is

2. Assume that scores on a resiliency measurement tool are normally distributed with a mean of 62 and a standard deviation of 16, and that higher scores indicate more resiliency. Suppose that people who have resiliency scores between 55 and 75 are moderately resilient. If a person is randomly sampled from this population, what is the probability that this person's score will fall between 55 and 75?

Provide your final answers in the spaces provided; do NOT show your work in the blanks.

The z-score for a resiliency score of 55 =

The probability for the z-score calculated above, i.e., P(Z < 'z-score for a resiliency score of 55') =

The probability that this person's score will fall between 55 and 75 =