3. Construct a histogram of your results on the grid below. 4. Calculate your mean, median and mode. (/ts okay if there is no mode, that happens). Which is larger and why? 5. On which roll is it more likely to roll doubles? Justify your answer. 6. Describe the shape, center and spread for this distribution. By spread, | mean: how spread out are your values? how similar are they? were there any outliers? Rolling Doubles You will roll two dice. Keep rolling until you get double's, counting each roll until you reach doubles. (Hint: what are double's? Two 2's, or two 6's, or two 4's, etc) You will do this 20 times, writing down the number of rolls each time. Fill in the table below as you work. For example, if your first trial was {2, 3}, {3, 5}, {6, 2}, and {4, 4}, you rolled doubles on the 4" roll. So X=4. 1. Table: # Rolls # Rolls # Rolls i # Rolls until until until until doubles doubles doubles doubles 2. Create a frequency table of your data. In this example, your dependent variable is the number of rolls it took you to get doubles. Start by re-writing the values you obtained in order from smallest to largest. Decide if you want to bin your data or not; use equal intervals # of Rolls: Low-Hi