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PLEASE SEE BELOW

Date Posted: 07/07/2018
Category: Mathematics
Due Date: 08/07/2018
Instruction
Suppose a professor splits their class into two groups: students whose last names begin with A-K and students whose last names begin with L-Z. If p1 and p2 represent the proportion of students who have an iPhone by last name, would you be surprised if p1 did not exactly equal p2? If we conclude that the first initial of a student's last name is NOT related to whether the person owns an iPhone, what assumption are we making about the relationship between these two variables?

----- Modified Instruction (07/10/2018 20:58:08) -----
Flip a coin 10 times and record the observed number of heads and tails. For example, with 10 flips one might get 6 heads and 4 tails. Now, flip the coin another 20 times (so 30 times in total) and again, record the observed number of heads and tails. Finally, flip the coin another 70 times (so 100 times in total) and record your results again. How far away from 50/50 are you for each of your three samples? We would expect that the distribution of heads and tails to be 50/50. Is this the case for your three samples of 10, 30, and 100 coin flips? Reflect upon why might this happen? In response to your peers, comment on the similarities and differences between yours and your classmate’s data analyses. In particular, compare how far away you and your classmate are from 50/50 for each of your three samples.
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