From the list of all following 100 Weight data listed below, select a sample of 30 weights, using one of the sampling methods we have studied.

120, 145, 118, 162, 106, 143, 160, 215, 127, 132, 196, 109, 170, 187, 234, 199, 143, 156, 142, 123, 165, 157, 121, 131, 128, 143, 152, 119, 111, 149, 179, 206, 191, 156, 122, 175, 194, 132, 188, 125, 1069, 112, 167, 101, 1063, 148, 170, 152, 191, 148, 160, 109, 131, 153, 165, 112, 115, 173, 186, 181, 112, 130, 132, 179, 212, 99, 128, 168, 121, 163, 185, 130, 142, 166, 163, 147, 152, 112, 190, 179, 117, 125, 123, 185, 133, 163, 135, 142, 155, 169, 136, 112, 185, 173, 106, 149, 192, 162, 151, 161.

Find the proportion (fraction, decimal, or percent) of data in your sample which are greater than 200. Construct a 95% confidence interval for the proportion of weights greater than 200 using your sample.

Count the number of weight data values in the population (list of all 100 weights in text) which are greater than 200.

Change this number to a proportion (fraction, decimal, or percent) out of the entire list of 100. Is your proportion, found in (b), between the minimum and maximum values of the 95% confidence interval that you constructed in (a)?